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Weight 2 Newforms of large level computations.

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#diophantine-equations #modular-forms
291
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Every point in the upper half plane is congruent to a point in the fundamental region of $\lambda$

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#complex-analysis #proof-explanation #modular-forms
330
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Modular Discriminant and Pentagonal Numbers

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#abstract-algebra #complex-analysis #number-theory #modular-forms #theta-functions
204
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About period of elliptic points

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#modular-forms
286
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$p$-depletion of a modular form

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#elliptic-curves #modular-forms
152
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Zeros of the second derivative of the modular $j$-function

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#complex-numbers #analytic-number-theory #modular-forms
299
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How to visualize the region $\mathbb{H}/\Gamma_0(4)$ and its cusps?

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#hyperbolic-geometry #modular-forms
62
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Are all Dirichlet coefficients of any element of the Selberg class necessarily algebraic?

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#complex-analysis #number-theory #analytic-number-theory #modular-forms #l-functions
1k
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About regular/irregular cusps and dimension formula for modular forms and cusp forms

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#number-theory #modular-forms
333
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Entring in the world of Modular Forms

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#number-theory #modular-forms
5.8k
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Demystifying modular forms

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#complex-analysis #number-theory #modular-forms
318
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How can we show the equality $[SL_2(\mathbb Z): \Gamma_0(N)]=N\prod_{p\mid N}\left(1+\frac1p\right)$?

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#modular-forms
817
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How to compute the Hecke operator on an Eisenstein series?

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#modular-arithmetic #modular-forms
132
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show that $\sum P(x,y) e^{x^2 + y^2}$ is a modular form over $\Gamma_0(4)$ where $P(x,y) = x^4 - 6 x^2 y^2 + y^4$

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#fourier-analysis #modular-forms #spherical-harmonics #theta-functions
469
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Hauptmodul for $\Gamma_1(3)$

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#reference-request #modular-forms

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