Theory of planned behavior: Difference between revisions

Latest revision as of 02:02, 5 January 2015

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-{{Unreferenced|date=December 2008}}
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-In [[mathematics]], and in particular the study of [[Weierstrass elliptic function]]s, the '''equianharmonic case''' occurs when the Weierstrass invariants satisfy ''g''<sub>2</sub>&nbsp;=&nbsp;0 and ''g''<sub>3</sub>&nbsp;=&nbsp;1.
-This page follows the terminology of [[Abramowitz and Stegun]]; see also the [[Lemniscatic elliptic function|lemniscatic case]]. (These are special examples of [[complex multiplication]].)
-In the equianharmonic case, the minimal half period &omega;<sub>2</sub> is real and equal to
-:<math>\frac{\Gamma^3(1/3)}{4\pi}</math>
-where <math>\Gamma</math> is the [[Gamma function]].  The half period is
-:<math>\omega_1=\tfrac{1}{2}(-1+\sqrt3i)\omega_2.</math>
-Here the [[period lattice]] is a real multiple of the [[Eisenstein integer]]s.
-The [[mathematical constant|constant]]s ''e''<sub>1</sub>, ''e''<sub>2</sub> and ''e''<sub>3</sub> are given by
-:<math>
-e_1=4^{-1/3}e^{(2/3)\pi i},\qquad
-e_2=4^{-1/3},\qquad
-e_3=4^{-1/3}e^{-(2/3)\pi i}.
-</math>
-The case ''g''<sub>2</sub> = 0, ''g''<sub>3</sub> = ''a'' may be handled by a scaling transformation.
-[[Category:Modular forms]]
-[[Category:Elliptic curves]]
-[[Category:Elliptic functions]]

Theory of planned behavior: Difference between revisions

Latest revision as of 02:02, 5 January 2015

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