Examples of 'modular forms' in a sentence
Meaning of "modular forms"
Modular forms are mathematical functions or objects that possess certain properties of symmetry and transformation. They are widely studied in number theory and have applications in various areas of mathematics, including geometry and algebraic topology
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- plural of modular form
How to use "modular forms" in a sentence
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modular forms
Modular forms are a special case of automorphic forms.
It is related to elliptic curves and modular forms.
Modular forms and where to find them.
The situation with modular forms is precisely analogous.
He made notable contributions to the theory of modular forms.
Dimensions of modular forms spaces.
Examples include modular functions and modular forms.
Modular forms are required to.
Galois representations and modular forms.
Modular forms are functions on the complex plane that are inordinately symmetric.
Iwasawa theory and modular forms.
The analytic structure of modular forms allow us to obtain new information about elliptic curves.
This theorem is important for the construction of topological modular forms.
Jacobi forms are a mixture of modular forms and elliptic functions.
Her research interests include number theory and modular forms.
See also
Provides an introduction to modular forms from the point of view of representation theory.
This makes them useful for computing with spaces of modular forms.
His research interests include modular forms and number theory.
His research interests lay in the distribution of prime numbers and in modular forms.
I found a way to count modular forms and Galois representations.
Chapter VII provides an elementary introduction to the theory of modular forms.
His research interest is in modular forms and Galois representations.
There are many connections between Kloosterman sums and modular forms.
Now it was a question of compairing modular forms with Galois representations not elliptic curves.
Eichler and Goro Shimura developed a method to construct elliptic curves from certain modular forms.
The Siegel modular forms are recognised as part of the moduli theory of abelian varieties.
On the Iwasawa theory of modular forms.
In contrast to the modular forms the Maass wave forms need not be holomorphic.
Meromorphic Jacobi forms appear in the theory of Mock modular forms.
Most mock modular forms and weak Maass forms have rapid growth at cusps.
He discovered the Koecher boundedness principle in the theory of Siegel modular forms.
Incredible modular forms made out of paper by Richard Sweeney.
Landweber, other elliptic and modular forms.
In mathematics, Siegel modular forms are a major type of automorphic form.
It is the domain of many functions of interest in complex analysis, especially modular forms.
In mathematics, the Ikeda lift is a lifting of modular forms to Siegel modular forms.
We build distributions with algebraic values, using distributions with values in spaces of modular forms.
Now it was a question of comparing modular forms with Galois representations, not elliptic curves.
The non-commutative Iwasawa theory of modular forms.
For this reason Hilbert modular forms are now often called Hilbert-Blumenthal modular forms.
The name of the lectures that he announced was simply ' Elliptic curves and modular forms.
The theory of modular forms shows how the algebra E8 is connected to the Monster group.
In fact, there are no nontrivial modular forms of weight 2.
Modular forms and Fermat 's last theorem Boston.
Basis for modular forms modulo 2.
Addition, subtraction, multiplication, division and modular forms.
Reduction of modular forms modulo 2.
The quotient is ( antilinearly ) isomorphic to the space of holomorphic modular forms of weight 2 - k.
Modular forms appear in other areas, such as algebraic topology, sphere packing, and string theory.
L-functions and modular forms.
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