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Covers the theory of modular forms and Jacobi forms of several variables. This book contains the classical theory as well as a theory on Jacobi forms over Cayley numbers developed by the author from 1990 to 2000.
Suitable for undergraduates who wish to learn some basic results in analytic number theory, this book covers topics such as Bertrand's Postulate, the Prime Number Theorem and Dirichlet's Theorem of primes in arithmetic progression.
Provides an efficient approach to elliptic functions, based on the ideas of the great Indian mathematician Srinivasa Ramanujan. This book is suitable for graduate students and researchers in Number Theory and Classical Analysis, as well for scholars and aficionados of Ramanujan's work.
Presents an elementary introduction to number theory and its different aspects: approximation of real numbers, irrationality and transcendence problems, continued fractions, diophantine equations, quadratic forms, arithmetical functions and algebraic number theory.
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