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$N$-th root of modular forms

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#modular-forms #modular-function #modular-group
226
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Two congruence subgroups of $SL_2(\mathbb{Z})$

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#modular-forms
131
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Why are the $p$-oldforms $f(z)$ and $f(pz)$ linearly independent at level $\Gamma_0(pN)$?

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#number-theory #reference-request #modular-forms
179
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Dedekind zeta functions as Mellin transforms

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#algebraic-number-theory #analytic-number-theory #riemann-zeta #modular-forms
34
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Where (or How) can I find Fourier expansion of antiholomorphic (antianalytic) version of modular J-invariant, i.e. Fourier[ J( ̅t ) ].

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#number-theory #fourier-analysis #fourier-series #modular-forms #modular-function
154
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Why do the Galois and Hecke action commute on the Picard group of the modular curve $X_1(N)$?

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#algebraic-geometry #modular-forms #galois-representations
296
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Dimension of space of Eisenstein series $\mathcal{E}_k(\Gamma)$

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#group-theory #number-theory #modular-forms
178
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Question on paper of Mazur, Tate, Teitelbaum and $p$-adic L functions of modular forms

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#number-theory #p-adic-number-theory #modular-forms #l-functions
80
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Why do we care whether Hecke algebras are complete intersections?

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#number-theory #modular-forms #hecke-algebras
42
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Cusp forms with different orders at infinity

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#complex-analysis #modular-forms
77
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$\infty$ is a regular cusp for the group $\Gamma_1(5)$

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#modular-forms
1.1k
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Fourier Coefficients of Eisenstein Series $G_{2k}(\tau)=\sum\limits_{(m,n)\in\Bbb Z^2\setminus \{(0,0)\}}\frac{1}{(m+n\tau)^{2k}}$.

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#integration #sequences-and-series #complex-analysis #analytic-number-theory #modular-forms
611
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modular forms with complex multiplication

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#number-theory #modular-forms #complex-multiplication
298
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A conjectured criterion for a generalized ramanujan tau function

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#number-theory #generating-functions #modular-forms #conjectures #mobius-function
43
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Integration with Cauchy

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#complex-analysis #modular-forms

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