Modular forms : a classical and computational introduction
Material type: TextLanguage: English Publication details: London : Imperial College Press, 2024. Edition: 2nd edDescription: xii, 239pISBN: 9798886130850Subject(s): Forms, Modular | Algebraic spacesDDC classification: 511.381 Online resources: Table of Content | Reviews Summary: Modular Forms is a graduate student-level introduction to the classical theory of modular forms and computations involving modular forms, including modular functions and the theory of Hecke operators. It also includes applications of modular forms to various subjects, such as the theory of quadratic forms, the proof of Fermat's Last Theorem and the approximation of π. The text gives a balanced overview of both the theoretical and computational sides of its subject, allowing a variety of courses to be taught from it. This second edition has been revised and updated. New material on the future of modular forms as well as a chapter about longer-form projects for students has also been added.Item type | Current library | Call number | Status | Date due | Barcode |
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511.381 HID-M Modular forms and Galois cohomology | 511.381 IWA-S Spectral methods of automorphic forms | 511.381 KIL-M Modular forms: a classical and computational introduction | 511.381 KIL-M Modular forms : a classical and computational introduction | 511.381 KNO-P Modular functions in analytic number theory | 511.381 KOB-I Introduction to elliptic curves and modular forms | 511.381 KRI-M Modular forms on half-spaces of quaternions |
Includes bibliographical references (pages 219-230) and index.
Modular Forms is a graduate student-level introduction to the classical theory of modular forms and computations involving modular forms, including modular functions and the theory of Hecke operators. It also includes applications of modular forms to various subjects, such as the theory of quadratic forms, the proof of Fermat's Last Theorem and the approximation of π. The text gives a balanced overview of both the theoretical and computational sides of its subject, allowing a variety of courses to be taught from it.
This second edition has been revised and updated. New material on the future of modular forms as well as a chapter about longer-form projects for students has also been added.
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