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Algebraic Curves Over Finite Fields: Error-correcting Codes and Exponential Sums (Cambridge Tracts in Mathematics): Error-correcting Codes and Exponential Sums (Cambridge Tracts in Mathematics)
 
 
Algebraic Curves Over Finite Fields: Error-correcting Codes and Exponential Sums (Cambridge Tracts in Mathematics): Error-correcting Codes and Exponential Sums (Cambridge Tracts in Mathematics) (Paperback)
by Carlos Moreno (Author), B. Bollobas;W. Fulton;A. Katok;F. Kirwan;P. Sarnak;B. Simon (Editor) "In applications to arithmetical questions and coding theory, the basic field of constants will be the finite field k = F of characteristic p; in..." (more)
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‘ … a careful and comprehensive guide to some of the most fascinating of plasma processes, a treatment that is both thorough and up-to-date.’ The Observatory

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In this Tract Professor Moreno develops the theory of algebraic curves over finite fields, their zeta and L-functions, and, for the first time, the theory of algebraic geometric Goppa codes on algebraic curves. Amongst the applications considered are: the problem of counting the number of solutions of equations over finite fields; Bombieri’s proof of the Reimann hypothesis for function fields, with consequences for the estimation of exponential sums in one variable; Goppa’s theory of error-correcting codes constructed from linear systems on algebraic curves. There is also a new proof of the Tsfasman–Vladut–Zink theorem. The prerequisites needed to follow this book are few, and it can be used for graduate courses for mathematics students. Electrical engineers who need to understand the modern developments in the theory of error-correcting codes will also benefit from studying this work.

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In applications to arithmetical questions and coding theory, the basic field of constants will be the finite field k = F of characteristic p; in particular this will be apparent in the proof of the Riemann-Roch theorem as well as in the study of the zeta function of a curve. Read the first page
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