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COEFFICIENTS of HALF INTEGRAL WEIGHT MODULAR FORMS Mathcs Emory
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People also ask
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What is the Q expansion of a modular form?
(1) Modular forms can be expanded into power series in the complex variable q = e2πiτ (this is called a q-expansion), and many q-series in combinatorics turn out to be modular forms or closely related to modular forms. -
What is the symmetry of modular form?
The many symmetries of modular forms are defined in terms of special collections, or “groups,” of 2-by-2 matrices — square arrays of four numbers. In modular forms, those four numbers are always integers. -
What is the modular form of weight 0?
Recall that a modular form f of weight 0 is a holomorphic function that is invari- ant under the action of SL(2,Z) and whose domain can be extended to include the point at infinity. Hence, we may regard f as a holomorphic function on the compact Riemann surface G\H∗, where H∗ = H ∪ {∞}. -
What is the definition of half integral weight modular forms?
The standard definition for a half-integral weight meromorphic modular form is a meromorphic function that obeys that following functional equation for all matrices [abcd]∈Γ0(4N): g(az+bcz+d)=χ(d)(cd)2λ+1ϵ−1−2λd(cz+d)λ+1/2g(z). -
What is a modular form in math?
A modular form is a (complex) analytic function on the upper half-plane satisfying a certain kind of functional equation with respect to the group action of the modular group, and also satisfying a growth condition. A modular form of weight k for the modular group SL(2,Z)={(abcd)|a,b,c,d∈Z,ad−bc=1} -
What is the weight of a modular form?
The integer k≥0 is called the weight of the modular form f. If a0=0, then f is called a parabolic modular form.
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