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what are sigma(Pi) ? — Preceding unsigned comment added by 86.170.58.71 (talk) 09:19, 22 April 2012 (UTC) Symbol of a differential operator was linked...

subject page: An elliptic function on the complex numbers is a function of the form E(z; a,b) = ∑m∑n (z - m'a -n'b)-2 where a and b are complex parameters and...

05:00, 30 August 2009 (UTC) "In mathematics, the Jacobi elliptic functions are a set of basic elliptic functions, and auxiliary theta functions, that have...

follows in the Formulation section: "Further data needed relates to the elliptic complex of vector bundles Ej, namely a bundle map from φj:f−1 Ej → Ej for each...

Hodge theory of elliptic complexes" begins as follows: "Atiyah and Bott defined elliptic complexes as a generalization of the de Rham complex. The Hodge theorem...

equations" are not synonymous! Elliptic curves over the complex numbers: "curious property of Weierstrass's elliptic functions..." "Curious" is unencyclopedic...

up to this point: This is a typical elliptic curve with complex multiplication, in the sense that over the complex number field they are all found as such...

Weierstrass elliptic function can be defined in three closely related ways, each of which possesses certain advantages: 1) As a function of a complex variable...

and more explanation of the relationship to elliptic integrals and to Weierstrass/Jacobi or other elliptic functions with the same lattice, add citations...

I think the definition should refer to an elliptic curve with complex multiplication by √-d rather than defined over Q(√-d), in spite of the Planet Math...

texts these are topologically distinct but with the same local curvature. Elliptic geometry is the one where the poles in spherical geometry are identified...

pdf Need to fix each citation according to Wikipedia standard Elliptic curves with complex multiplication and the conjecture of Birch and Swinnerton-Dyer...

say: "An elliptic orbit is a Kepler orbit with the eccentricity greater than 0 and less than 1." It is fine to have a figure with an elliptic orbit but...

It seems to me that many schools each complex analysis in the applied math department. I notice that the article does mention applied math, but only down...

moduli space of elliptic curves. Teichmüller space is the moduli space of marked elliptic curves: a point \tau in H^2 gives an elliptic curve C/(Z + Z\tau)...

fundamental region of a discrete lattice in the complex plane. That does not look like an "elliptic curve" to me. —Preceding unsigned comment added by...

and vector bundle. All of these operators are second order, linear, and elliptic. Jjauregui (talk) 20:47, 13 February 2008 (UTC) What about Hecke operators...

The form given by Peirce himself (1877) uses elliptic integrals of the first kind and avoids complex functions. L.P. Lee (1976) has this to say about...

consistency, having “complex numbers”, “split-complex numbers”, “dual numbers” seems incredibly inconsistent. Something along the lines of “elliptic numbers”, “hyperbolic...

Math. Comput. 84 (1997) 27–48. doi:10.1016/S0096-3003(96)00051-3 Elliptic complex numbers: The Musèan hypernumber w, [1] Rose numbers: The Musèan hypernumbers...