Sergey Borisovich Gashkov, J. V. Wegner
Abstract
The attainability of the lower bound by order is proved for the complexity of a problem of approximation of Lipschitz functions by diagrams of functional elements in bases consisting of a finite number of Lipschitz functions and a continuum of constants from a bounded set.
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The attainability of the lower bound by order is proved for the complexity of a problem of approximation of Lipschitz functions by diagrams of functional elements in bases consisting of a finite number of Lipschitz functions and a continuum of constants from a bounded set.
Key concepts: Lipschitz continuity, Mathematics, Bounded function, Lipschitz domain, Set (abstract data type), Order (exchange), Pure mathematics, Applied mathematics