Functional Analysis, Approximation Theory, and Numerical Analysis
John Michael Rassias
World Scientific, 1994 - Mathematics - 325 pages
This book consists of papers written by outstanding mathematicians. It deals with both theoretical and applied aspects of the mathematical contributions of BANACH, ULAM, and OSTROWSKI, which broaden the horizons of Functional Analysis, Approximation Theory, and Numerical Analysis in accordance with contemporary mathematical standards.
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addition algebra analytic application approximation arbitrary assume Banach space boundary bounded calculation called Cauchy closed coefficients compact complete condition Consequently consider constant contained converges corresponding defined Definition denote dense derivative difference differential equations domain element equal exact example exists fact fixed formula functional equation given gives Hence hold identically implies independent inequalities infinitesimal integrable interval introduce John Lemma linear mapping Math Mathematics matrix measurable method mim2 nonlinear nonzero real number norm Note Numerical Analysis obtain partial polynomials positive integer potential operator present problem Proof proof of Theorem prove Rassias References relation representation respect satisfies semigroup sequence solution Stanislaw Marcin Ulam strongly continuous subset suppose taking Theorem theory tsr(t Ulam uniformly unique University values variable vector yields zero