多項式和多項式不等式

《多項式和多項式不等式》主要內(nèi)容簡介：Polynomials pervade mathematics, and much that is beautiful in mathe-matics is related to polynomials. Virtually every branch of mathematics,from algebraic number theory and algebraic geometry to applied analy-sis, Fourier analysis, and computer science, has its corpus of theory arising from the study of polynomials. Historically, questions relating to polyno...

《多項式和多項式不等式》主要內(nèi)容簡介：Polynomials pervade mathematics, and much that is beautiful in mathe-matics is related to polynomials. Virtually every branch of mathematics,from algebraic number theory and algebraic geometry to applied analy-sis, Fourier analysis, and computer science, has its corpus of theory arising from the study of polynomials. Historically, questions relating to polyno-mials, for example, the solution of polynomial equations, gave rise to some of the most important problems of the day. The subject is now much too large to attempt an encyclopedic coverage.