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Trans. London Math. Soc. (2020) 7(1) 3348doi:10.1112/tlm3.12022Twisted Eisenstein series, cotangentzeta sums, and quantum modular forms Amanda Folsom Abstract Es (h, k; )We dene twisted Eisenstein
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How to fill out modular forms and eisensteins

01
Understand the definition and properties of modular forms.
02
Familiarize yourself with the Fourier expansion of modular forms.
03
Use the appropriate modular form space for the level and weight you are interested in.
04
Apply the Shimura-Taniyama conjecture when relevant.
05
Follow the process for Eisenstein series: derive the series from the q-expansion.
06
Calculate the coefficients of Eisenstein series using the formula based on Bernoulli numbers.
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Confirm the modularity of your forms by checking their transformation properties under SL(2, Z).

Who needs modular forms and eisensteins?

01
Number theorists investigating modular arithmetic.
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Mathematicians working in the field of algebraic geometry.
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Physicists in string theory research as modular forms play a role in compactification.
04
Cryptographers requiring foundational knowledge for elliptic curves.
05
Students and researchers studying advanced mathematical concepts related to modular forms.
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Modular forms are complex functions that are invariant under certain transformations and have applications in number theory and algebraic geometry. Eisenstein series are special types of modular forms that play a significant role in the theory of modular forms and have properties useful in the study of elliptic curves and arithmetic.
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