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In [[physics]], the '''Planck charge''', denoted by <math>q_\text{P}</math>, is one of the base units in the system of [[natural units]] called [[Planck units]]. It is a quantity of [[electric charge]] defined in terms of [[fundamental physical constants]].
 
The Planck charge is defined as:<ref>{{cite journal
|first1=Michael |last1=Stock
|first2=Thomas J |last2=Witt
|title=CPEM 2006 round table discussion 'Proposed changes to the SI'
|journal=Metrologia
|volume=43
|number=6
|pages=583
|year=2006
|doi=10.1088/0026-1394/43/6/014
|bibcode = 2006Metro..43..583S }}</ref>
<ref>{{cite book|last=Pavšič|first=Matej|title=The Landscape of Theoretical Physics: A Global View|year=2001|publisher=Kluwer Academic|location=Dordrecht|isbn=0-7923-7006-6|pages=347–352|url=http://www.springer.com/physics/theoretical%2C+mathematical+%26+computational+physics/book/978-0-7923-7006-2?otherVersion=978-1-4020-0351-6}}</ref>
 
:<math>q_\text{P} = \sqrt{4 \pi\epsilon_0 \hbar c} = \sqrt{2 c h \epsilon_0} = \frac{e}{\sqrt{\alpha}} =  1.875\;5459 \times 10^{-18}</math> [[coulomb]]s,
 
where:
 
:<math> c \ </math> is the [[speed of light]] in the [[vacuum]],
:<math> h \ </math> is [[Planck's constant]],
:<math> \hbar \equiv \frac{h}{2 \pi} \ </math> is the [[reduced Planck constant]],
:<math> \epsilon_0 \ </math> is the [[permittivity of free space]]
:<math> e \ </math> is the [[elementary charge]]
:<math> \alpha \ </math>  = (137.03599911)<sup>&minus;1</sup> is the [[fine structure constant]].
 
The Planck charge is <math>\alpha^{-1/2} \approx 11.706</math>  times greater than the [[elementary charge]] ''e'' carried by an [[electron]].
 
The [[Gaussian units|Gaussian cgs units]] are defined so that <math>4 \pi\epsilon_0 = 1</math>, in which case <math>q_\text{P}</math> has the following simple form:
 
:<math>q_\text{P} = \sqrt{ \hbar c}.</math>
 
It is customary in theoretical physics to adopt the [[Lorentz–Heaviside units]] (also known as rationalized cgs).  When made natural (<math>c=1</math>) they are like the SI system with <math>\epsilon_0 = \mu_0 = 1</math>.  Therefore it is more appropriate to define the Planck charge as
 
:<math>q'_\text{P} = \sqrt{\epsilon_0 \hbar c} = \frac{e}{\sqrt{4\pi\alpha}} = 5.291 \times 10^{-19}</math> [[coulomb]]s,
 
When charges are measured in units of <math>q'_\text{P}</math>, i.e., when <math>q'_\text{P}</math> is set equal to 1, we obtain <math>\alpha = e^2/(4\pi)</math>, which is commonly used in theoretical physics.  In contrast, in (non-rationalized) natural cgs units where <math>q_\text{P}=1</math> we have <math>\alpha = e^2</math>.
 
==See also==
*[[Orders of magnitude (charge)]]
 
== Notes and references==
{{Reflist|2}}
 
{{Planck's natural units}}
{{Portal bar|Physics}}
 
{{DEFAULTSORT:Planck Charge}}
[[Category:Natural units|charge]]
[[Category:Electromagnetism]]
[[Category:Units of electrical charge]]

Revision as of 09:29, 22 November 2013

In physics, the Planck charge, denoted by , is one of the base units in the system of natural units called Planck units. It is a quantity of electric charge defined in terms of fundamental physical constants.

The Planck charge is defined as:[1] [2]

coulombs,

where:

is the speed of light in the vacuum,
is Planck's constant,
is the reduced Planck constant,
is the permittivity of free space
is the elementary charge
= (137.03599911)−1 is the fine structure constant.

The Planck charge is times greater than the elementary charge e carried by an electron.

The Gaussian cgs units are defined so that , in which case has the following simple form:

It is customary in theoretical physics to adopt the Lorentz–Heaviside units (also known as rationalized cgs). When made natural () they are like the SI system with . Therefore it is more appropriate to define the Planck charge as

coulombs,

When charges are measured in units of , i.e., when is set equal to 1, we obtain , which is commonly used in theoretical physics. In contrast, in (non-rationalized) natural cgs units where we have .

See also

Notes and references

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