Opening book details…
Can I read Elliptic Functions and Modular Forms on EtoBox?
Elliptic Functions and Modular Forms by Max Koecher , Aloys Krieg is a nonfiction available to read on EtoBox.
What is Elliptic Functions and Modular Forms about?
The theory of elliptic functions and modular forms is rich and storied, though it has a reputation for difficulty. In this textbook, the authors successfully bridge foundational concepts and advanced material. Following Weierstrass’s approach to elliptic functions, they also cover elliptic curves and complex multiplication. The sections on modular forms, which can be read independently, include discussions of Hecke operators and Dirichlet series. Special emphasis is placed on theta series, with some advanced results included. With detailed proofs and numerous exercises, this book is well-suited for self-study or use as a reference. A companion website provides videos and a discussion forum on the topic.
Who reads Elliptic Functions and Modular Forms?
It is typically read by self-directed learners exploring a subject in depth.
Common subject areas: history, science, philosophy, social sciences.
- Author
- Max Koecher , Aloys Krieg
- Publisher
- Springer Nature Switzerland
- Published
- 2025
- Language
- EN
- ISBN
- 9783662712238
- Category
- nonfiction
- Subjects
- Mathematics, Stem
More by Max Koecher , Aloys Krieg
Browse all works by Max Koecher , Aloys Krieg
Similar books
- Elliptic Integrals, Elliptic Functions And Modular Forms In Quantum Field Theory 1st Ed. 2019 — Johannes Blümlein, Carsten Schneider, Peter Paule (2019)
- Elliptic Modular Functions : An Introduction — Bruno Schoeneberg (auth.) (1974)
- Elliptic Curves, Hilbert Modular Forms and Galois Deformations (Advanced Courses in Mathematics - CRM Barcelona) — Laurent Berger; Gebhard Böckle; Lassina Dembélé; Mladen Dimitrov; Tim Dokchitser; John Voight; Henri Darmon; Fred Diamond; Luis V. Dieulefait; Bas Edixhoven; Víctor Rotger (2013)
- Non-Archimedean L-Functions and Arithmetical Siegel Modular Forms : Second, Augmented Edition — Michel Courtieu, Alexei A. Panchishkin (auth.) (2003)
- Theta Functions, Elliptic Functions and π — Heng Huat Chan (2020)
- Geometric Modular Forms and Elliptic Curves — Haruzo Hida (2001)