In 1938, at the Institute for Advanced Study, E Hecke gave a series of lectures on his theory of correspondence between modular forms and Dirichlet series. Since then, the Hecke correspondence has remained an active feature of number theory and, indeed, it is more important today than it was in 1936 when Hecke published his original papers. This book is an amplified and up-to-date version of the former author's lectures at the University of Illinois at Urbana-Champaign, based on Hecke's notes. Providing many details omitted from Hecke's notes, it includes various new and important developments in recent years. In particular, several generalizations and analogues of the original Hecke theory are briefly described in this concise volume.
I had the great good fortune to receive my graduate education from Audrey Terras at UC San Diego in the early 1980s. UCSD was something of a hotbed for research in modular forms, with Terras, Harold Stark, and Ron Evans on the permanent faculty and a contin...
评分I had the great good fortune to receive my graduate education from Audrey Terras at UC San Diego in the early 1980s. UCSD was something of a hotbed for research in modular forms, with Terras, Harold Stark, and Ron Evans on the permanent faculty and a contin...
评分I had the great good fortune to receive my graduate education from Audrey Terras at UC San Diego in the early 1980s. UCSD was something of a hotbed for research in modular forms, with Terras, Harold Stark, and Ron Evans on the permanent faculty and a contin...
评分I had the great good fortune to receive my graduate education from Audrey Terras at UC San Diego in the early 1980s. UCSD was something of a hotbed for research in modular forms, with Terras, Harold Stark, and Ron Evans on the permanent faculty and a contin...
评分I had the great good fortune to receive my graduate education from Audrey Terras at UC San Diego in the early 1980s. UCSD was something of a hotbed for research in modular forms, with Terras, Harold Stark, and Ron Evans on the permanent faculty and a contin...
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