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In [[general relativity]], the '''geodesics of the Schwarzschild metric''' describe the motion of particles of infinitesimal mass in the gravitational field of a central fixed mass ''M''.  The Schwarzschild geodesics have been pivotal in the [[tests of general relativity|validation]] of the Einstein's theory of general relativity.  For example, they provide quantitative predictions of the anomalous precession of the planets in the Solar System, and of the deflection of light by gravity. 
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The Schwarzschild geodesics pertain only to the motion of particles of infinitesimal mass ''m'', i.e., particles that do not themselves contribute to the gravitational field.   However, they are highly accurate provided that ''m'' is many-fold smaller than the central mass ''M'', e.g., for planets orbiting their sun. The Schwarzschild geodesics are also a good approximation to the relative motion of two bodies of arbitrary mass, provided that the Schwarzschild mass ''M'' is set equal to the sum of the two individual masses ''m''<sub>1</sub> and ''m''<sub>2</sub>.  This is important in predicting the motion of [[binary star]]s in general relativity.
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==Historical context==
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The Schwarzschild solution was found by [[Karl Schwarzschild]] shortly after Einstein published his field equations.
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The Schwarzschild metric is named in honour of its discoverer [[Karl Schwarzschild]], who found the solution in 1915, only about a month after the publication of Einstein's theory of general relativity. It was the first solution of the Einstein field equations other than the trivial [[Minkowski spacetime|flat space solution]].
 
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==Schwarzschild metric==
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{{See also|Schwarzschild metric|Deriving the Schwarzschild solution}}
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An exact solution to the [[Einstein field equations]] is the [[Schwarzschild metric]], which corresponds to the external gravitational field of an uncharged, non-rotating, spherically symmetric body of mass ''M''.  The Schwarzschild solution can be written as<ref name=Schwarzschild_metric>Landau and Lifshitz, pp. 299&ndash;301.</ref>
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:<math>
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c^2 {d \tau}^{2} =  
 
\left( 1 - \frac{r_{s}}{r} \right) c^{2} dt^{2} - \frac{dr^{2}}{1 - \frac{r_{s}}{r}} - r^{2} d\theta^{2} - r^{2} \sin^{2} \theta \, d\varphi^{2}
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</math>
 
  <li>
 
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</ul>


where
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:''&tau;'' is the proper time (time measured by a clock moving with the particle) in seconds,
:''c'' is the [[speed of light]] in meters per second,
:''t'' is the time coordinate (measured by a stationary clock at infinity) in seconds,
:''r'' is the radial coordinate (circumference of a circle centered on the star divided by 2&pi;) in meters,
:''θ'' is the [[colatitude]] (angle from North) in radians,
:''φ'' is the [[longitude]] in radians, and
:''r''<sub>s</sub> is the [[Schwarzschild radius]] (in meters) of the massive body, which is related to its mass ''M'' by


::<math>
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r_{s} = \frac{2GM}{c^{2}}
 
</math>
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:where ''G'' is the [[gravitational constant]]. The classical Newtonian theory of gravity is recovered in the limit as the ratio ''r''<sub>s</sub>/''r''  goes to zero.  In that limit, the metric returns to that defined by [[special relativity]].
 
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In practice, this ratio is almost always extremely small.  For example, the Schwarzschild radius ''r''<sub>s</sub> of the [[Earth]] is roughly 9&nbsp;mm ({{frac|3|8}}&nbsp;inch); at the surface of the Earth, the corrections to Newtonian gravity are only one part in a billion.  The Schwarzschild radius of the Sun is much larger, roughly 2953 meters, but at its surface, the ratio ''r''<sub>s</sub>/''r'' is roughly 4 parts in a million.  A [[white dwarf]] star is much denser, but even here the ratio at its surface is roughly 250 parts in a million.  The ratio only becomes large close to ultra-dense objects such as [[neutron star]]s (where the ratio is roughly 50%) and [[black hole]]s.
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Dividing both sides by dτ<sup>2</sup>, the Schwarzschild metric can be rewritten as
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:<math>
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c^{2} = \left( 1 - \frac{r_{s}}{r} \right) c^{2} \left( \frac{dt}{d\tau} \right)^{2} -
 
\frac{1}{1 - \frac{r_{s}}{r}} \left( \frac{dr}{d\tau} \right)^{2} -
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r^{2} \left( \frac{d\theta}{d\tau} \right)^{2} -
 
r^{2} \sin^{2} \theta \, \left( \frac{d\varphi}{d\tau} \right)^{2},
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</math>
 
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The orbit of a particle in this metric is defined by the geodesic equation, which may be solved by any of several methods (as outlined below).  This equation yields three constants of motion.  First, the motion of the particle is always in a plane, which is equivalent to fixing ''θ'' = π/2.  The second and third constants of motion, derived [[#Mathematical derivations of the orbital equation|below]], are taken as two length-scales, ''a'' and ''b'', defined by the equations
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\left( 1 - \frac{r_{s}}{r} \right) \left( \frac{dt}{d\tau} \right) = \frac{a}{b}
 
</math>
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r^{2} \left( \frac{d\varphi}{d\tau} \right) = a c
</math>


where ''c'' represents the speed of light. Incorporating these constants of motion into the metric yields the fundamental equation for the particle's orbit
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\left( \frac{dr}{d\varphi} \right)^{2} = \frac{r^{4}}{b^{2}} - \left( 1 - \frac{r_{s}}{r} \right) \left( \frac{r^{4}}{a^{2}} + r^{2} \right)
</math>


==Exact solution using elliptic functions==
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The fundamental equation of the orbit is easier to solve<ref group=note>This substitution of ''u'' for ''r'' is also common in classical central-force problems, since it also renders those equations easier to solve. For further information, please see the article on the [[classical central-force problem]].</ref> if it is expressed in terms of the inverse radius ''u'' = 1/''r''
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\left( \frac{du}{d\varphi} \right)^{2} = \frac{1}{b^{2}} - \left( 1 - u r_{s} \right) \left( \frac{1}{a^{2}} + u^{2} \right)
 
</math>
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The right-hand side of this equation is a [[cubic function|cubic polynomial]], which has three [[root of a function|roots]], denoted here as ''u''<sub>1</sub>, ''u''<sub>2</sub>, and ''u''<sub>3</sub>
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\left( \frac{du}{d\varphi} \right)^{2} = r_{s}  \left( u - u_{1} \right)  \left( u - u_{2} \right)  \left( u - u_{3} \right)
 
</math>
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The sum of the three roots equals the coefficient of the ''u''<sup>2</sup> term
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u_{1} + u_{2} + u_{3} = \frac{1}{r_{s}}
 
</math>
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A cubic polynomial with real coefficients can either have three real roots, or one real root and two [[complex conjugate]] roots.  If all three roots are [[real number]]s, the roots are labeled so that  ''u''<sub>1</sub> &lt; ''u''<sub>2</sub> &lt; ''u''<sub>3</sub>.  If instead there is only one real root, then that is denoted as ''u''<sub>3</sub>; the complex conjugate roots are labeled ''u''<sub>1</sub> and ''u''<sub>2</sub>.  Using [[Descartes' rule of signs]], there can be at most one negative root; ''u''<sub>1</sub> is negative if and only if ''b'' &lt; ''a''.  As discussed below, the roots are useful in determining the types of possible orbits. 
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Given this labeling of the roots, the solution of the fundamental orbital equation is
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:<math>
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u = u_{1} + \left( u_{2} - u_{1} \right) \, \mathrm{sn}^{2}\left( \frac{1}{2} \varphi \sqrt{r_{s} \left( u_{3} - u_{1} \right)} + \delta \right)
</math>
where sn represents the ''sinus amplitudinus function'' (one of the [[Jacobi elliptic function]]s) and δ is a constant of integration reflecting the initial position. The [[elliptic modulus]] ''k'' of this elliptic function is given by the formula


:<math>
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k = \sqrt{\frac{u_{2} - u_{1}}{u_{3} - u_{1}}}
 
</math>
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===Classical limit===
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To recover the Newtonian solution for the planetary orbits, one takes the limit as the Schwarzschild radius ''r''<sub>s</sub> goes to zero. In this case, the third root ''u''<sub>3</sub> becomes roughly 1/''r''<sub>s</sub>, and much larger than ''u''<sub>1</sub> or ''u''<sub>2</sub>. Therefore, the modulus ''k'' tends to zero; in that limit, sn becomes the [[trigonometric functions|trigonometric sine function]]
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:<math>
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u = u_{1} + \left( u_{2} - u_{1} \right) \, \sin^{2}\left( \frac{1}{2} \varphi + \delta \right)
</math>
Consistent with Newton's solutions for planetary motions, this formula describes a focal conic of eccentricity ''e''


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e = \frac{u_{2} - u_{1}}{u_{2} + u_{1}}
 
</math>
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If ''u''<sub>1</sub> is a positive real number, then the orbit is an [[ellipse]] where ''u''<sub>1</sub> and ''u''<sub>2</sub> represent the distances of furthest and closest approach, respectively. If ''u''<sub>1</sub> is zero or a negative real number, the orbit is a [[parabola]] or a [[hyperbola]], respectively. In these latter two cases, ''u''<sub>2</sub> represents the distance of closest approach; since the orbit goes to infinity (''u''=0), there is no distance of furthest approach.
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A root represents a point of the orbit where the derivative vanishes, i.e., where ''du''/dφ = 0.  At such a turning point, ''u'' reaches a maximum, a minimum, or an inflection point, depending on the value of the second derivative, which is given by the formula
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\frac{d^{2}u}{d\varphi^{2}} = \frac{r_{s}}{2} \left[ \left( u - u_{2} \right)  \left( u - u_{3} \right)  +  \left( u - u_{1} \right)  \left( u - u_{3} \right)  +  \left( u - u_{1} \right)  \left( u - u_{2} \right)  \right]
 
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Therefore, if all three roots are distinct real numbers, the second derivative is positive, negative, and positive at  ''u''<sub>1</sub>,''u''<sub>2</sub>, and ''u''<sub>3</sub>, respectively. It follows that the system may either oscillate between ''u''<sub>1</sub> and ''u''<sub>2</sub>, or it may move away from ''u''<sub>3</sub> towards infinity.  Circular orbits result if ''u''<sub>2</sub> is equal to either ''u''<sub>1</sub> or ''u''<sub>3</sub>.  These different types of orbits are discussed in the following subsections.
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The function sn and its square sn<sup>2</sup> have periods of 4''K'' and 2''K'', respectively, where ''K'' is defined by the equation<ref group=note>In the mathematical literature, ''K'' is known as the '''complete elliptic integral of the first kind'''; for further information, please see the article on [[elliptic integral]]s.</ref>
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K = \int_{0}^{1} \frac{dy}{\sqrt{\left( 1 - y^{2} \right) \left( 1 - k^{2} y^{2} \right) }}
 
</math>
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Therefore, the change in φ over one oscillation of ''u'' (or, equivalently, one oscillation of ''r'') equals<ref>Synge, pp. 294&ndash;295.}</ref>
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:<math>
</ul>
\Delta \varphi = \frac{4K}{\sqrt{r_{s} \left( u_{3} - u_{1} \right) }}
</math>
 
In the classical limit, ''u''<sub>3</sub> approaches 1/''r''<sub>s</sub> and is much larger than  ''u''<sub>1</sub> or ''u''<sub>2</sub>. Hence, ''k''<sup>2</sup> is approximately
 
:<math>
k^{2} = \frac{u_{2} - u_{1}}{u_{3} - u_{1}} \approx r_{s} \left( u_{2} - u_{1} \right) \ll 1
</math>
 
For the same reasons, the denominator of Δφ is approximately
 
:<math>
\frac{1}{\sqrt{r_{s} \left( u_{3} - u_{1} \right) }} = \frac{1}{\sqrt{1 - r_{s} \left(2 u_{1} + u_{2} \right)}} \approx 1 + \frac{1}{2} r_{s} \left( 2u_{1} + u_{2} \right)
</math>
 
Since the modulus ''k'' is close to zero, the period ''K'' can be expanded in powers of ''k''; to lowest order, this expansion yields
 
:<math>
K \approx  \int_{0}^{1} \frac{dy}{\sqrt{1 - y^{2} }} \left( 1 + \frac{1}{2} k^{2} y^{2} \right) = \frac{\pi}{2} \left(  1 + \frac{k^{2}}{4} \right)
</math>
Substituting these approximations into the formula for Δφ yields a formula for angular advance per radial oscillation
 
:<math>
\delta \varphi = \Delta \varphi - 2\pi  \approx \frac{3}{2} \pi r_{s} \left( u_{1} + u_{2} \right)
</math>
 
For an elliptical orbit, ''u''<sub>1</sub> and ''u''<sub>2</sub> represent the inverses of the longest and shortest distances, respectively. These can be expressed in terms of the ellipse's semiaxis ''A'' and its eccentricity ''e'',
 
:<math>
r_{\mathrm{max}} = \frac{1}{u_{1}} = A (1 + e)
</math>
:<math>
r_{\mathrm{min}} = \frac{1}{u_{2}} = A (1 - e)
</math>
 
giving
 
:<math>
u_{1} + u_{2} = \frac{2}{A \left( 1 - e^{2} \right)}
</math>
 
Substituting the definition of ''r''<sub>s</sub> gives the final equation
 
:<math>
\delta \varphi \approx \frac{6\pi G M}{c^{2} A \left( 1 - e^{2} \right)}
</math>
 
==Bending of light by gravity==
 
{{See also|Gravitational lens|Shapiro delay}}
 
[[File:Light deflection.png|thumb|left|200px|Deflection of light (sent out from the location shown in blue) near a compact body (shown in gray)]]
 
In the limit as the particle mass ''m'' goes to zero (or, equivalently, as the length-scale ''a'' goes to infinity), the equation for the orbit becomes
 
:<math>
\varphi = \int \frac{dr}{r^{2} \sqrt{\frac{1}{b^{2}} - \left( 1 - \frac{r_{s}}{r} \right) \frac{1}{r^{2}}}}
</math>
 
Expanding in powers of ''r''<sub>s</sub>/''r'', the leading order term in this formula gives the approximate angular deflection δ''φ'' for a massless particle coming in from infinity and going back out to infinity:
 
:<math>
\delta \varphi \approx \frac{2r_{s}}{b} = \frac{4GM}{c^{2}b}.
</math>
 
Here, ''b'' can be interpreted as the distance of closest approach.  Although this formula is approximate, it is accurate for most measurements of [[gravitational lensing]], due to the smallness of the ratio ''r''<sub>s</sub>/''r''.  For light grazing the surface of the sun, the approximate angular deflection is roughly 1.75&nbsp;[[Minute of arc|arcseconds]], roughly one millionth part of a circle.
 
==Relation to classical physics==
 
===Effective radial potential energy===
 
The equation of motion for the particle derived above
 
:<math>
\left( \frac{dr}{d\tau} \right)^{2} =
\frac{E^2}{m^2 c^2} - c^{2} + \frac{ r_{s} c^2}{r} -
\frac{h^2}{ r^2 } + \frac{ r_{s} h^2 }{ r^3 }
</math>
 
can be rewritten using the definition of the [[Schwarzschild metric|Schwarzschild radius]] ''r''<sub>s</sub> as
 
:<math>
\frac{1}{2} m \left( \frac{dr}{d\tau} \right)^{2} =
\left[ \frac{E^2}{2 m c^2} - \frac{1}{2} m c^2 \right]
+ \frac{GMm}{r} - \frac{ L^2 }{ 2 \mu r^2 } + \frac{ G(M+m) L^2 }{c^2 \mu r^3}
</math>
 
which is equivalent to a particle moving in a one-dimensional effective potential
 
:<math>
V(r) = -\frac{GMm}{r} + \frac{ L^2 }{ 2 \mu r^2 } - \frac{ G(M+m) L^2 }{ c^2 \mu r^3 }
</math>
 
The first two terms are well-known classical energies, the first being the attractive Newtonian gravitational potential energy and the second corresponding to the repulsive [[Centrifugal force|"centrifugal" potential energy]]; however, the third term is an attractive energy unique to [[general relativity]].  As shown below and [[Laplace–Runge–Lenz_vector#Evolution_under_perturbed_potentials|elsewhere]], this inverse-cubic energy causes elliptical orbits to precess gradually by an angle δφ per revolution
 
:<math>
\delta \varphi \approx \frac{ 6\pi G(M+m) }{ c^2  A \left( 1- e^{2} \right)}
</math>
 
where ''A'' is the semi-major axis and ''e'' is the eccentricity.
 
The third term is attractive and dominates at small ''r'' values, giving a critical inner radius ''r''<sub>inner</sub> at which a particle is drawn inexorably inwards to ''r''=0; this inner radius is a function of the particle's angular momentum per unit mass or, equivalently, the ''a'' length-scale defined above.
 
===Circular orbits and their stability===
 
[[File:Schwarzschild effective potential.svg|thumb|350px|right|Effective radial potential for various angular momenta. At small radii, the energy drops precipitously, causing the particle to be pulled inexorably inwards to ''r''=0. However, when the normalized angular momentum ''a''/''r''<sub>s</sub> = ''L''/''mcr''<sub>s</sub> equals the square root of three, a metastable circular orbit is possible at the radius highlighted with a green circle. At higher angular momenta, there is a significant centrifugal barrier (orange curve) and an unstable inner radius, highlighted in red.]]
 
The effective potential ''V'' can be re-written in terms of the length ''a'' = h/c.
 
:<math>
V(r) = \frac{ \mu c^{2}}{2} \left[ - \frac{r_{s}}{r} + \frac{a^{2}}{r^{2}} - \frac{r_{s} a^{2}}{r^{3}} \right]
</math>
 
Circular orbits are possible when the effective force is zero
 
:<math>
F = -\frac{dV}{dr} = -\frac{ \mu c^{2}}{2r^{4}} \left[ r_{s} r^{2} - 2a^{2} r + 3r_{s} a^{2} \right] = 0
</math>
 
i.e., when the two attractive forces  — Newtonian gravity (first term) and the attraction unique to general relativity (third term) — are exactly balanced by the repulsive centrifugal force (second term).  There are two radii at which this balancing can occur, denoted here as ''r''<sub>inner</sub> and ''r''<sub>outer</sub>
 
:<math>
r_{\mathrm{outer}} = \frac{a^{2}}{r_{s}} \left( 1 + \sqrt{1 - \frac{3r_{s}^{2}}{a^{2}}} \right)
</math>
 
:<math>
r_{\mathrm{inner}} = \frac{a^{2}}{r_{s}} \left( 1 - \sqrt{1 - \frac{3r_{s}^{2}}{a^{2}}} \right) = \frac{3a^{2}}{r_{\mathrm{outer}}}
</math>
 
which are obtained using the [[Quadratic_equation#Quadratic_formula|quadratic formula]].  The inner radius ''r''<sub>inner</sub> is unstable, because the attractive third force strengthens much faster than the other two forces when ''r'' becomes small; if the particle slips slightly inwards from ''r''<sub>inner</sub> (where all three forces are in balance), the third force dominates the other two and draws the particle inexorably inwards to ''r''=0.  At the outer radius, however, the circular orbits are stable; the third term is less important and the system behaves more like the non-relativistic [[Kepler problem]].
 
When ''a'' is much greater than ''r''<sub>s</sub> (the classical case), these formulae become approximately
 
:<math>
r_{\mathrm{outer}} \approx \frac{2a^{2}}{r_{s}}
</math>
 
:<math>
r_{\mathrm{inner}} \approx \frac{3}{2} r_{s}
</math>
 
[[File:Schwarzschild circular radii.svg|thumb|left|320px|The stable and unstable radii are plotted versus the normalized angular momentum ''a''/''r''<sub>s</sub> = ''L''/''mcr''<sub>s</sub> in blue and red, respectively.  These curves meet at a unique circular orbit (green circle) when the normalized angular momentum equals the square root of three.  For comparison, the classical radius predicted from the [[centripetal acceleration]] and Newton's law of gravity is plotted in black.]]
 
Substituting the definitions of ''a'' and ''r''<sub>s</sub> into ''r''<sub>outer</sub> yields the classical formula for a particle of mass ''m'' orbiting a body of mass ''M''.
 
:<math>
r_{\mathrm{outer}}^{3} = \frac{G(M+m)}{\omega_{\varphi}^{2}}
</math>
 
where ''ω''<sub>φ</sub> is the orbital angular speed of the particle.  This formula is obtained in non-relativistic mechanics by setting the [[centrifugal force]] equal to the Newtonian gravitational force:
 
:<math>
\frac{GMm}{r^{2}} = \mu \omega_{\varphi}^{2} r
</math>
Where <math>\mu</math> is the [[reduced mass]].<br>
In our notation, the classical orbital angular speed equals
 
:<math>
\omega_{\varphi}^{2} \approx \frac{GM}{r_{\mathrm{outer}}^{3}} = \left( \frac{r_{s} c^{2}}{2r_{\mathrm{outer}}^{3}} \right) = \left( \frac{r_{s} c^{2}}{2} \right) \left( \frac{r_{s}^{3}}{8a^{6}}\right) = \frac{c^{2} r_{s}^{4}}{16 a^{6}}
</math>
 
At the other extreme, when ''a''<sup>2</sup> approaches 3''r''<sub>s</sub><sup>2</sup> from above, the two radii converge to a single value
 
:<math>
r_{\mathrm{outer}} \approx r_{\mathrm{inner}} \approx 3 r_{s}
</math>
 
The [[Quadratic_equation#Quadratic_formula|quadratic solutions]] above ensure that ''r''<sub>outer</sub> is always greater than 3''r''<sub>s</sub>, whereas ''r''<sub>inner</sub> lies between {{frac|3|2}}&nbsp;''r''<sub>s</sub> and 3''r''<sub>s</sub>.  Circular orbits smaller than {{frac|3|2}}&nbsp;''r''<sub>s</sub> are not possible.  For massless particles, ''a'' goes to infinity, implying that there is a circular orbit for photons at ''r''<sub>inner</sub> ={{frac|3|2}}&nbsp;''r''<sub>s</sub>. The sphere of this radius is sometimes known as the [[photon sphere]].
 
===Precession of elliptical orbits===
[[File:Relativistic precession.svg|thumb|right|In the non-relativistic [[Kepler problem]], a particle follows the same perfect [[ellipse]] (red orbit) eternally.  [[General relativity]] introduces a third force that attracts the particle slightly more strongly than Newtonian gravity, especially at small radii.  This third force causes the particle's elliptical orbit to [[Apsidal precession|precess]] (cyan orbit) in the direction of its rotation; this effect has been measured in [[Mercury (planet)|Mercury]], [[Venus]] and [[Earth]].  The yellow dot within the orbits represents the center of attraction, such as the [[Sun]].]]
 
The orbital precession rate may be derived using this radial effective potential ''V''.  A small radial deviation from a circular orbit of radius ''r''<sub>outer</sub> will oscillate stably with an angular frequency
 
:<math>
\omega_{r}^{2} = \frac{1}{m} \left[ \frac{d^{2}V}{dr^{2}} \right]_{r=r_{\mathrm{outer}}}
</math>
 
which equals
 
:<math>
\omega_{r}^{2} = \left( \frac{c^{2} r_{s}}{2 r_{\mathrm{outer}}^{4}} \right) \left( r_{\mathrm{outer}} - r_{\mathrm{inner}}\right) =
\omega_{\varphi}^{2} \sqrt{1 - \frac{3r_{s}^{2}}{a^{2}}}
</math>
 
Taking the square root of both sides and expanding using the [[binomial theorem]] yields the formula
 
:<math>
\omega_{r} = \omega_{\varphi} \left( 1 - \frac{3r_{s}^{2}}{4a^{2}} + \cdots \right)
</math>
 
Multiplying by the period ''T'' of one revolution gives the precession of the orbit per revolution
 
:<math>
\delta \varphi = T \left( \omega_{\varphi} - \omega_{r} \right) \approx 2\pi \left( \frac{3r_{s}^{2}}{4a^{2}} \right) =
\frac{3\pi m^{2} c^{2}}{2L^{2}} r_{s}^{2}
</math>
 
where we have used ''ω<sub>φ</sub>T'' = 2''п'' and the definition of the length-scale ''a''.  Substituting the definition of the [[Schwarzschild metric|Schwarzschild radius]] ''r''<sub>s</sub> gives
 
:<math>
\delta \varphi \approx \frac{3\pi m^{2} c^{2}}{2L^{2}} \left( \frac{4G^{2} M^{2}}{c^{4}} \right) = \frac{6\pi G^{2} M^{2} m^{2}}{c^{2} L^{2}}
</math>
 
This may be simplified using the elliptical orbit's semiaxis ''A'' and eccentricity ''e'' related by the [[Laplace–Runge–Lenz vector|formula]]
 
:<math>
\frac{ h^2 }{ G(M+m) } = A \left( 1 - e^2 \right)
</math>
 
to give the precession angle
 
:<math>
\delta \varphi \approx \frac{6\pi G(M+m)}{c^2 A \left( 1 - e^{2} \right)}
</math>
 
==Mathematical derivations of the orbital equation==
 
===Geodesic equation===
 
According to Einstein's theory of general relativity, particles of negligible mass travel along [[geodesic]]s in the space-time.  In uncurved (flat) space-time, far from a source of gravity, these geodesics correspond to straight lines; however, they may deviate from straight lines when the space-time is curved.  The equation for the geodesic lines is<ref>Weinberg, p. 122.</ref>
 
:<math>
\frac{d^2x^{\lambda}}{d q^2} + \Gamma^{\lambda}_{\mu\nu} \frac{dx^{\mu}}{d q} \frac{dx^{\nu}}{dq} = 0
</math>
 
where Γ represents the [[Christoffel symbol]] and the variable ''q'' parametrizes the particle's path through [[space-time]], its so-called [[world line]].  The Christoffel symbol depends only on the [[metric tensor]] ''g''<sub>μν</sub>, or rather on how it changes with position.  The variable ''q'' is a constant multiple of the [[proper time]] ''τ'' for timelike orbits (which are traveled by massive particles), and is usually taken to be equal to it.  For lightlike (or null) orbits (which are traveled by massless particles such as the [[photon]]), the proper time is zero and, strictly speaking, cannot be used as the variable ''q''.  Nevertheless, lightlike orbits can be derived as the [[ultrarelativistic limit]] of timelike orbits, that is, the limit as the particle mass ''m'' goes to zero while holding its total [[energy]] fixed.
 
Therefore, to solve for the motion of a particle, the most straightforward way is to solve the geodesic equation, an approach adopted by Einstein<ref>Einstein, pp. 95&ndash;96.</ref> and others.<ref>Weinberg, pp. 185&ndash;188; Wald, pp. 138&ndash;139.</ref>  The Schwarzschild metric may be written as
 
:<math>
c^{2}d\tau^{2} = w(r) c^2 dt^{2} - v(r) dr^{2} - r^{2} d\theta^{2} - r^{2} \sin^{2} \theta d\phi^{2}
\,</math>
 
where the two functions ''w(r)'' = (1 - ''r''<sub>''s''</sub>/''r'') and its inverse ''v(r)'' = 1/''w(r)'' are be defined for brevity.  From this metric, the Christoffel symbols  Γ<sup>λ</sup><sub>μν</sub> may be calculated, and the results substituted into the geodesic equations
 
:<math>
0 = \frac{d^{2}\theta}{dq^{2}} + \frac{2}{r} \frac{d\theta}{dq} \frac{dr}{dq} - \sin \theta \cos \theta \left( \frac{d\phi}{dq} \right)^{2}
</math>
:<math>
0 = \frac{d^{2}\phi}{dq^{2}} + \frac{2}{r} \frac{d\phi}{dq} \frac{dr}{dq} + 2 \cot \theta \frac{d\phi}{dq} \frac{d\theta}{dq}
</math>
:<math>
0 = \frac{d^{2}t}{dq^{2}} + \frac{1}{w} \frac{dw}{dr} \frac{dt}{dq} \frac{dr}{dq}
</math>
:<math>
0 = \frac{d^{2}r}{dq^{2}} + \frac{1}{2v} \frac{dv}{dr} \left( \frac{dr}{dq} \right)^{2} - \frac{r}{v} \left( \frac{d\theta}{dq} \right)^{2} - \frac{r\sin^{2}\theta}{v} \left( \frac{d\phi}{dq} \right)^{2} + \frac{c^{2}}{2v} \frac{dw}{dr} \left( \frac{dt}{dq} \right)^{2}
</math>
 
It may be verified that θ=π/2 is a valid solution by substitution into the first of these four equations.  By symmetry, the orbit must be planar, and we are free to arrange the coordinate frame so that the equatorial plane is the plane of the orbit.  This θ solution simplifies the second and fourth equations. 
 
To solve the second and third equations, it suffices to divide them by ''d&phi;/dq'' and ''dt/dq'', respectively. 
 
:<math>
0 = \frac{d}{dq} \left[ \ln \frac{d\phi}{dq} + \ln r^{2} \right]
</math>
:<math>
0 = \frac{d}{dq} \left[ \ln \frac{dt}{dq} + \ln w \right]
</math>
 
which yields two constants of motion.
 
===Lagrangian approach===
 
Because test particles follow geodesics in a fixed metric, the orbits of those particles may be determined using the calculus of variations, also called the Lagrangian approach.<ref>Synge, pp. 290&ndash;292; Adler, Bazin, and Schiffer, pp. 179&ndash;182; Whittaker, pp. 390&ndash;393; Pauli, p. 167.</ref>  Geodesics in [[space-time]] are defined as curves for which small local variations in their coordinates (while holding their endpoints events fixed) make no significant change in their overall length ''s''.  This may be expressed mathematically using the [[calculus of variations]]
 
:<math>
0 = \delta s = \delta \int ds = \delta \int \sqrt{g_{\mu\nu} \frac{dx^{\mu}}{d\tau} \frac{dx^{\nu}}{d\tau} } d\tau = \delta \int \sqrt{2T} d\tau
</math>
 
where ''τ'' is the [[proper time]], ''s''=''cτ'' is the arc-length in [[space-time]] and ''T'' is defined as
 
:<math>
2T = c^{2} = \left( \frac{ds}{d\tau} \right)^{2} = g_{\mu\nu} \frac{dx^{\mu}}{d\tau} \frac{dx^{\nu}}{d\tau} =
\left( 1 - \frac{r_{s}}{r} \right) c^{2} \left( \frac{dt}{d\tau} \right)^{2} -
\frac{1}{1 - \frac{r_{s}}{r}} \left( \frac{dr}{d\tau} \right)^{2} -
r^{2} \left( \frac{d\varphi}{d\tau} \right)^{2}
</math>
 
in analogy with [[kinetic energy]].  If the derivative with respect to proper time is represented by a dot for brevity
 
:<math>
\dot{x}^{\mu} = \frac{dx^{\mu}}{d\tau}
</math>
 
''T'' may be written as
 
:<math>
2T = c^{2} =
\left( 1 - \frac{r_{s}}{r} \right) c^{2} \left( \dot{t} \right)^{2} -
\frac{1}{1 - \frac{r_{s}}{r}} \left( \dot{r} \right)^{2} -
r^{2} \left( \dot{\varphi} \right)^{2}
</math>
 
Constant factors (such as ''c'' or the square root of two) don't affect the answer to the variational problem; therefore, taking the variation inside the integral yields [[Hamilton's principle]]
 
:<math>
0 = \delta \int \sqrt{2T} d\tau = \int \frac{\delta T}{\sqrt{2T}} d\tau = \frac{1}{c} \delta \int T d\tau.
</math>
 
The solution of the variational problem is given by [[Euler-Lagrange equation|Lagrange's equations]]
 
:<math>
\frac{d}{d\tau} \left(\frac{\partial T}{\partial \dot{x}^{\sigma}} \right) = \frac{\partial T}{\partial x^{\sigma}}.
</math>
 
When applied to ''t'' and ''φ'', these equations reveal two [[constant of motion|constants of motion]]
 
:<math>
\frac{d}{d\tau} \left[ r^{2} \frac{d\varphi}{d\tau} \right] = 0,
</math>
 
:<math>
\frac{d}{d\tau} \left[ \left( 1 - \frac{r_{s}}{r} \right) \frac{dt}{d\tau} \right] = 0,
</math>
 
which may be expressed in terms of two constant length-scales, ''a'' and ''b''
 
:<math>
r^{2} \frac{d\varphi}{d\tau} = ac,
</math>
 
:<math>
\left( 1 - \frac{r_{s}}{r} \right) \frac{dt}{d\tau} = \frac{a}{b}.
</math>
 
As shown [[#Geodesic equation|above]], substitution of these equations into the definition of the [[Schwarzschild metric]] yields the equation for the orbit.
 
===Hamiltonian approach===
 
A Lagrangian solution can be recast into an equivalent Hamiltonian form.<ref>Lanczos, pp. 331&ndash;338.</ref>  In this case, the Hamiltonian ''H'' is given by
 
:<math>
2 H = c^{2} = \frac{p_{t}^{2}}{c^{2} \left( 1 - \frac{r_{s}}{r} \right)} - \left( 1 - \frac{r_{s}}{r} \right) p_{r}^{2} - \frac{p_{\theta}^{2}}{r^{2}} - \frac{p_{\varphi}^{2}}{r^{2}\sin^{2} \theta}
</math>
 
Once again, the orbit may be restricted to θ = π/2 by symmetry.  Since  ''t'', θ and φ do not appear in the Hamiltonian, their conjugate momenta are constant; they may be expressed in terms of the speed of light ''c'' and two constant length-scales ''a'' and ''b''
 
:<math>
p_{\varphi} = - ac
</math>
:<math>
p_{\theta} = 0
</math>
:<math>
p_{t} = \frac{ac^{2}}{b}
</math>
 
The derivatives with respect to proper time are given by
 
:<math>
\frac{dr}{d\tau} = \frac{\partial H}{\partial p_{r}} = - \left(1 - \frac{r_{s}}{r} \right) p_{r}
</math>
:<math>
\frac{d\varphi}{d\tau} = \frac{\partial H}{\partial p_{\varphi}} = \frac{-p_{\varphi}}{r^{2}}  = \frac{ac}{r^{2}}
</math>
:<math>
\frac{dt}{d\tau} = \frac{\partial H}{\partial p_{t}} = \frac{p_{t}}{c^{2} \left( 1 - \frac{r_{s}}{r} \right)} = \frac{a}{b \left( 1 - \frac{r_{s}}{r} \right)}
</math>
 
Dividing the first equation by the second yields the orbital equation
 
:<math>
\frac{dr}{d\varphi} = - \frac{r^{2}}{ac} \left(1 - \frac{r_{s}}{r} \right) p_{r}
</math>
 
The radial momentum ''p''<sub>''r''</sub> can be expressed in terms of ''r'' using the constancy of the Hamiltonian ''H'' = ''c''<sup>2</sup>/2; this yields the fundamental orbital equation
 
:<math>
\left( \frac{dr}{d\varphi} \right)^{2} = \frac{r^{4}}{b^{2}} - \left( 1 - \frac{r_{s}}{r} \right) \left( \frac{r^{4}}{a^{2}} + r^{2} \right)
</math>
 
===Hamilton&ndash;Jacobi approach===
 
[[File:Bending of light.svg|thumb|right|Bending of waves in a gravitational field. Due to gravity, time passes more slowly at the bottom than at the top, causing the wave-fronts (shown in black) to gradually bend downwards. The green arrow shows the direction of the apparent "gravitational attraction".]]
 
The orbital equation can be derived from the [[Hamilton&ndash;Jacobi equation]].<ref>Landau and Lifshitz, pp. 306&ndash;307; Misner, Thorne, and Wheeler, pp. 636&ndash;679.</ref>  The advantage of this approach is that it equates the motion of the particle with the propagation of a wave, and leads neatly into the derivation of the deflection of light by gravity in [[general relativity]], through [[Fermat's principle]].  The basic idea is that, due to gravitational slowing of time, parts of a wave-front closer to a gravitating mass move more slowly than those further away, thus bending the direction of the wave-front's propagation.
 
Using general covariance, the [[Hamilton&ndash;Jacobi equation]] for a single particle of unit mass can be expressed in arbitrary coordinates as
 
:<math>
g^{\mu\nu} \frac{\partial S}{\partial x^{\mu}} \frac{\partial S}{\partial x^{\nu}} = c^{2}.
</math>
 
This is equivalent to the Hamiltonian formulation above, with the partial derivatives of the action taking the place of the generalized momenta.  Using the [[Schwarzschild metric]] ''g''<sup>μν</sup>, this equation becomes
 
:<math>
\frac{1}{c^{2} \left(1 - \frac{r_{s}}{r} \right)} \left( \frac{\partial S}{\partial t} \right)^{2} -
\left( 1 - \frac{r_{s}}{r} \right) \left( \frac{\partial S}{\partial r} \right)^{2} -
\frac{1}{r^{2}} \left( \frac{\partial S}{\partial \varphi} \right)^{2} = c^{2}
</math>
 
where we again orient the spherical coordinate system with the plane of the orbit.  The time ''t'' and azimuthal angle ''φ'' are cyclic coordinates, so that the solution for Hamilton's principal function ''S'' can be written
 
:<math>
S = -p_{t} t + p_{\varphi} \varphi + S_{r}(r) \,
</math>
 
where ''p''<sub>''t''</sub> and ''p''<sub>φ</sub> are the constant generalized momenta.  The [[Hamilton&ndash;Jacobi equation]] gives an integral solution for the radial part ''S<sub>r</sub>(r)''
 
:<math>
S_{r}(r) = \int^{r} \frac{dr}{1 - \frac{r_{s}}{r}} \sqrt{\frac{p_{t}^{2}}{c^{2}} - \left( 1 - \frac{r_{s}}{r} \right) \left( c^{2} + \frac{p_{\varphi}^{2}}{r^{2}} \right)}.
</math>
 
Taking the derivative of Hamilton's principal function ''S'' with respect to the conserved momentum ''p''<sub>φ</sub> yields
 
:<math>
\frac{\partial S}{\partial p_{\varphi}} = \varphi + \frac{\partial S_{r}}{\partial p_{\varphi}} = \mathrm{constant}
</math>
 
which equals
 
:<math>
\varphi - \int^{r} \frac{p_{\varphi} dr}{\sqrt{\frac{p_{t}^{2}}{c^{2}} - \left( 1 - \frac{r_{s}}{r} \right) \left( c^{2} + \frac{p_{\varphi}^{2}}{r^{2}} \right)}} = \mathrm{constant}
</math>
 
Taking an infinitesimal variation in φ and ''r'' yields the fundamental orbital equation
 
:<math>
\left( \frac{dr}{d\varphi} \right)^{2} = \frac{r^{4}}{b^{2}} -  \left( 1 - \frac{r_{s}}{r} \right) \left( \frac{r^{4}}{a^{2}} + r^{2} \right).
</math>
 
where the conserved length-scales ''a'' and ''b'' are defined by the conserved momenta by the equations
 
:<math>
\frac{\partial S}{\partial \varphi} = p_{\varphi} = -ac
</math>
:<math>
\frac{\partial S}{\partial t} = p_{t} = \frac{ac^{2}}{b}
</math>
 
===Hamilton's principle===
 
The [[action (physics)|action]] integral for a particle affected only by gravity is
 
:<math>
S = \int{ - m c^2 d\tau} = - m c \int{ c \frac{d\tau}{dq} dq} = - m c \int{ \sqrt{-g_{\mu\nu} \frac{dx^{\mu}}{dq} \frac{dx^{\nu}}{dq} } dq}
</math>
 
where ''τ'' is the [[proper time]] and ''q'' is any smooth parameterization of the particle's world line. If one applies the [[calculus of variations]] to this, one again gets the equations for a geodesic. To simplify the calculations, one first takes the variation of the square of the integrand. For the metric and coordinates of this case and assuming that the particle is moving in the equatorial plane (θ= π/2), that square is
 
:<math>
\left(c \frac{d\tau}{dq}\right)^2 = - g_{\mu\nu} \frac{dx^{\mu}}{dq} \frac{dx^{\nu}}{dq} =
\left( 1 - \frac{r_{s}}{r} \right) c^{2} \left( \frac{dt}{dq} \right)^{2} -
\frac{1}{1 - \frac{r_{s}}{r}} \left( \frac{dr}{dq} \right)^{2} -
r^{2} \left( \frac{d\varphi}{dq} \right)^{2}
\,.</math>
 
Taking variation of this gives
 
:<math>
\delta \left(c \frac{d\tau}{dq}\right)^2 = 2 c^{2} \frac{d\tau}{dq} \delta \frac{d\tau}{dq} =
\delta \left[ \left( 1 - \frac{r_{s}}{r} \right) c^{2} \left( \frac{dt}{dq} \right)^{2} -
\frac{1}{1 - \frac{r_{s}}{r}} \left( \frac{dr}{dq} \right)^{2} -
r^{2} \left( \frac{d\varphi}{dq} \right)^{2} \right]
\,.</math>
 
====Motion in longitude====
Vary with respect to longitude ''φ'' only to get
 
:<math>
2 c^{2} \frac{d\tau}{dq} \delta \frac{d\tau}{dq} =
- 2 r^{2} \frac{d\varphi}{dq} \delta \frac{d\varphi}{dq}
\,.</math>
 
Divide by <math>2 c \frac{d\tau}{dq}</math> to get the variation of the integrand itself
 
:<math>
c \, \delta \frac{d\tau}{dq} = - \frac{r^{2}}{c} \frac{d\varphi}{d\tau} \delta \frac{d\varphi}{dq}
= - \frac{r^{2}}{c} \frac{d\varphi}{d\tau} \frac{d \delta \varphi}{dq}
\,.</math>
 
Thus
 
:<math>
0 = \delta \int { c \frac{d\tau}{dq} dq } = \int { c \delta \frac{d\tau}{dq} dq } =
\int { - \frac{r^{2}}{c} \frac{d\varphi}{d\tau} \frac{d \delta \varphi}{dq} dq }
\,.</math>
 
Integrating by parts gives
 
:<math>
0 = - \frac{r^{2}}{c} \frac{d\varphi}{d\tau} \delta \varphi
- \int { \frac{d}{dq} \left[ - \frac{r^{2}}{c} \frac{d\varphi}{d\tau} \right] \delta \varphi dq }
\,.</math>
 
The variation of the longitude is assumed to be zero at the end points, so the first term disappears. The integral can be made nonzero by a perverse choice of δφ unless the other factor inside is zero everywhere. So the equation of motion is
 
:<math>
\frac{d}{dq} \left[ - \frac{r^{2}}{c} \frac{d\varphi}{d\tau} \right] = 0
\,.</math>
 
====Motion in time====
Vary with respect to time ''t'' only to get
 
:<math>
2 c^{2} \frac{d\tau}{dq} \delta \frac{d\tau}{dq} =
2 \left( 1 - \frac{r_{s}}{r} \right) c^{2} \frac{dt}{dq} \delta \frac{dt}{dq}
\,.</math>
 
Divide by <math>2 c \frac{d\tau}{dq}</math> to get the variation of the integrand itself
 
:<math>
c \delta \frac{d\tau}{dq} =
c \left( 1 - \frac{r_{s}}{r} \right) \frac{dt}{d\tau} \delta \frac{dt}{dq}
= c \left( 1 - \frac{r_{s}}{r} \right) \frac{dt}{d\tau} \frac{d \delta t}{dq}
\,.</math>
 
Thus
 
:<math>
0 = \delta \int { c \frac{d\tau}{dq} dq }
= \int { c \left( 1 - \frac{r_{s}}{r} \right) \frac{dt}{d\tau} \frac{d \delta t}{dq} dq }
\,.</math>
 
Integrating by parts gives
 
:<math>
0 = c \left( 1 - \frac{r_{s}}{r} \right) \frac{dt}{d\tau} \delta t
- \int { \frac{d}{dq} \left[ c \left( 1 - \frac{r_{s}}{r} \right) \frac{dt}{d\tau} \right] \delta t dq }
\,.</math>
 
So the equation of motion is
 
:<math>
\frac{d}{dq} \left[ c \left( 1 - \frac{r_{s}}{r} \right) \frac{dt}{d\tau} \right] = 0
\,.</math>
 
====Conserved momenta====
Integrate these equations of motion to determine the constants of integration getting
 
:<math>
L = p_{\phi} = m \, r^{2} \frac{d\varphi}{d\tau}
\,,</math>
 
:<math>
E = - p_{t} = m \, c^2 \left( 1 - \frac{r_{s}}{r} \right) \frac{dt}{d\tau}
\,.</math>
 
These two equations for the constants of motion ''L'' (angular momentum) and ''E'' (energy) can be combined to form one equation that is true even for [[photon]]s and other massless particles for which the [[proper time]] along a geodesic is zero.
 
:<math>
\frac{d\varphi}{dt} = \left( 1 - \frac{r_{s}}{r} \right) \frac{L \, c^2}{E \, r^2}
\,.</math>
 
====Radial motion====
Substituting
 
:<math>
\frac{d\varphi}{d\tau} = \frac{L}{m \, r^2}
\,</math>
 
and
 
:<math>
\frac{dt}{d\tau} = \frac{E}{\left( 1 - \frac{r_{s}}{r} \right) m \, c^2}
\,</math>
 
into the metric equation (and using θ=π/2) gives
 
:<math>
c^{2} = \frac{1}{1 - \frac{r_{s}}{r}} \, \frac{E^2}{m^2 c^2} -
\frac{1}{1 - \frac{r_{s}}{r}} \left( \frac{dr}{d\tau} \right)^{2} -
\frac{1}{r^{2}} \, \frac{L^2}{m^2}
\,,</math>
 
from which one can derive
 
:<math>
{\left( \frac{dr}{d\tau} \right)}^{2} = \frac{E^2}{m^2 c^2} - \left( 1 - \frac{r_{s}}{r} \right) \left( c^{2} + \frac{L^2}{m^2 r^2} \right)
\,,</math>
 
which is the equation of motion for ''r''. The dependence of ''r'' on φ can be found by dividing this by
:<math>{\left( \frac{d\varphi}{d\tau} \right)}^2 = \frac{L^2}{m^2 r^4}</math>
 
to get
 
:<math>
{\left( \frac{dr}{d\varphi} \right)}^{2} = \frac{E^2 r^4}{L^2 c^2} - \left( 1 - \frac{r_{s}}{r} \right) \left( \frac{m^2 c^{2} r^4}{L^2} + r^2 \right)
\,</math>
 
which is true even for particles without mass. If length scales are defined by
 
:<math>
a = \frac{L}{m \, c}
</math>
 
and
 
:<math>
b = \frac{L \, c}{E}
\,,</math>
 
then the dependence of ''r'' on φ simplifies to
 
:<math>
{\left( \frac{dr}{d\varphi} \right)}^{2} = \frac{r^4}{b^2} - \left( 1 - \frac{r_{s}}{r} \right) \left( \frac{r^4}{a^2} + r^2 \right)
\,.</math>
 
==See also==
* [[Kepler problem]]
* [[Classical central-force problem]]
* [[Two-body problem in general relativity]]
 
==Notes==
 
<references group=note />
 
==References==
 
<references />
 
==Bibliography==
 
* Schwarzschild, K. (1916). Über das Gravitationsfeld eines Massenpunktes nach der Einstein'schen Theorie. ''Sitzungsberichte der Königlich Preussischen Akademie der Wissenschaften'' '''1''', 189–196.
** [http://www.scribd.com/doc/25310028/schwarzschild-1916  scan of the original paper]
** [http://de.wikisource.org/wiki/%C3%9Cber_das_Gravitationsfeld_eines_Massenpunktes_nach_der_Einsteinschen_Theorie text of the original paper, in Wikisource]
** [http://arxiv.org/abs/physics/9905030 translation by Antoci and Loinger]
** [http://arxiv.org/abs/0709.2257 a commentary on the paper, giving a simpler derivation]
* Schwarzschild, K. (1916).  Über das Gravitationsfeld einer Kugel aus inkompressibler Flüssigkeit. ''Sitzungsberichte der Königlich Preussischen Akademie der Wissenschaften'' '''1''', 424-?.
   
* {{cite journal | last = Flamm | first = L | year = 1916 | title = Beiträge zur Einstein'schen Gravitationstheorie | journal = Physikalische Zeitschrift | volume = 17 | pages = 448–?}}
 
* {{cite book | last = Adler | first = R | coauthors = Bazin M, and Schiffer M | year = 1965 | title = Introduction to General Relativity | publisher = McGraw-Hill Book Company | location = New York | isbn = 978-0-07-000420-7 | pages = 177&ndash;193}}<!--{{LCCN|64|0|16476}}--><!-- Note: 2nd edition, 1975: 978-0-07-000423-8 -->
 
* {{cite book | last = Einstein | first = A | authorlink = Albert Einstein | year = 1956 | title = The Meaning of Relativity | edition = 5th | publisher = Princeton University Press | location = Princeton, NJ | pages = 92&ndash;97 | isbn = 978-0-691-02352-6 }}<!-- This is paperback; hardcover ISBN 978-0-691-08007-9. There is a November 1, 2004 reissue in paperback, ISBN 978-0-691-12027-0 -->
 
* {{cite journal | last = Hagihara | first = Y | authorlink = Yusuke Hagihara | year = 1931 | title = Theory of the relativistic trajectories in a gravitational field of Schwarzschild | journal = Japanese Journal of Astronomy and Geophysics | volume = 8 | pages = 67&ndash;176 | issn = 0368-346X }}
 
* {{cite book | last = Lanczos | first = C | authorlink = Cornelius Lanczos | title = The Variational Principles of Mechanics | edition = 4th | publisher = Dover Publications | location = New York | isbn = 978-0-486-65067-8 | pages = 330&ndash;338 | year = 1986}}
 
* {{cite book | last = Landau | first = LD | authorlink = Lev Landau | coauthors = Lifshitz, EM | year = 1975 | title = The Classical Theory of Fields |volume=Vol. 2 |series=[[Course of Theoretical Physics]] | edition = revised 4th English | publisher = Pergamon Press | location = New York | isbn = 978-0-08-018176-9 |pages = 299&ndash;309}}
 
* {{cite book | last = Misner | first = CW | authorlink = Charles W. Misner | coauthors = [[Kip Thorne|Thorne, K]], and [[John Archibald Wheeler|Wheeler, JA]] | title = Gravitation | location = San Francisco | publisher = W. H. Freeman | year = 1973 | isbn = 978-0-7167-0344-0 | pages = Chapter 25 (pp.&nbsp;636&ndash;687), §33.5 (pp.&nbsp;897&ndash;901), and §40.5 (pp.&nbsp;1110&ndash;1116) }} (See [[Gravitation (book)]].)
 
* {{cite book | last = Pais | first = A. | authorlink = Abraham Pais | year = 1982 | title = Subtle is the Lord: The Science and the Life of Albert Einstein | publisher = Oxford University Press | isbn = 0-19-520438-7 | pages = 253–256}}
 
* {{cite book | last = Pauli | first = W | authorlink = Wolfgang Pauli | year = 1958 | title = Theory of Relativity | others = Translated by G. Field | publisher = Dover Publications | location = New York | isbn = 978-0-486-64152-2 | pages = 40&ndash;41, 166&ndash;169}}
 
* {{cite book | last = Rindler | first = W | authorlink = Wolfgang Rindler | year = 1977 | title = Essential Relativity: Special, General, and Cosmological | edition = revised 2nd | publisher = Springer Verlag | location = New York | isbn = 978-0-387-10090-6 | pages = 143&ndash;149 }}
 
*{{Cite book
|author=Roseveare, N. T
|year=1982
|title=Mercury's perihelion, from Leverrier to Einstein
|location=Oxford
|publisher=University Press
|isbn=0-19-858174-2}}
 
* {{cite book | last = Synge | first = JL | authorlink = John Lighton Synge | year = 1960 | title = Relativity: The General Theory | publisher = North-Holland Publishing | location = Amsterdam | isbn = 978-0-7204-0066-3 | pages = 289&ndash;298}}
 
* {{cite book | last = Wald | first = RM | authorlink = Robert Wald | year = 1984 | title = General Relativity | publisher = The University of Chicago Press | location = Chicago | isbn = 978-0-226-87032-8| pages = 136&ndash;146}}
 
*{{cite book
|author=Walter, S.
|year=2007
|editor=Renn, J.
|chapter= Breaking in the 4-vectors: the four-dimensional movement in gravitation, 1905–1910
|title=The Genesis of General Relativity
|pages=193–252
|volume=3
|location=Berlin
|publisher=Springer
|chapterurl=http://www.univ-nancy2.fr/DepPhilo/walter/}}
 
* {{cite book | last = Weinberg | first = S | authorlink = Steven Weinberg | year = 1972 | title = Gravitation and Cosmology | publisher = John Wiley and Sons | location = New York | isbn = 978-0-471-92567-5 | pages = 185&ndash;201}}
 
* {{cite book | last = Whittaker | first = ET | authorlink = E. T. Whittaker | year = 1937 | title = A Treatise on the Analytical Dynamics of Particles and Rigid Bodies, with an Introduction to the Problem of Three Bodies | edition = 4th | publisher = Dover Publications | location = New York | pages = 389&ndash;393 | isbn = 978-1-114-28944-4 | url = http://www.archive.org/details/treatisanalytdyn00whitrich}}<!-- The scanned version is an earlier edition. -->
 
==External links==
* [http://www.mathpages.com/rr/s6-02/6-02.htm Excerpt] from ''Reflections on Relativity'' by Kevin Brown.
 
[[Category:Exact solutions in general relativity]]

Latest revision as of 22:19, 2 December 2014

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