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- W3060109881 abstract "Roughly speaking an equation is called Ulam stable if near each approximate solution of the equation there exists an exact solution. In this paper we prove that Cauchy-Schwarz equation, Ortogonality equation and Gram equation are Ulam stable.This paper is concerned with the Ulam stability of some classical equations arising in thecontext of inner-product spaces. For the general notion of Ulam stability see, e.q., [1]. Roughlyspeaking an equation is called Ulam stable if near every approximate solution there exists anexact solution; the precise meaning in each case presented in this paper is described in threetheorems. Related results can be found in [2, 3, 4]. See also [5] for some inequalities in innerproduct spaces." @default.
- W3060109881 created "2020-08-24" @default.
- W3060109881 creator A5037215512 @default.
- W3060109881 date "2020-09-14" @default.
- W3060109881 modified "2023-10-17" @default.
- W3060109881 title "Ulam Stability in Real Inner-Product Spaces" @default.
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- W3060109881 doi "https://doi.org/10.33205/cma.758854" @default.
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