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Invent. Math. 104, 449465 (1991) Inventions mathematical 9 SpringerVerlag 1991 Periods of modular forms and Jacobi theta functions Don Zanier MaxPlancklnstitut fair Mathematic, GotffriedClarenStrage
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Periods of modular forms refer to certain specific numbers that arise in the study of modular forms, which are complex analytic functions that satisfy certain transformation properties under a discrete group of symmetries.
Typically, mathematicians, researchers, or individuals involved in studying and analyzing modular forms are required to calculate and report periods of modular forms.
Filling out periods of modular forms involves performing complex calculations and computations based on the properties and transformations of modular forms. Various mathematical techniques and formulas are used to determine these periods.
The purpose of studying and reporting periods of modular forms is to gain insights into the behavior and properties of modular forms, as well as to connect them with other areas of mathematics, such as number theory and algebraic geometry.
The specific information that needs to be reported on periods of modular forms may vary depending on the context and purpose of the study. Generally, the calculated values of the periods, along with relevant mathematical formulas and techniques used, may need to be reported.
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