Fixed point search in a discrete monotone decreasing operator


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This paper analyzes the computational complexity of fixed point search in a nonincreasing additive operator. A power algorithm determining a fixed point is proposed. A constructive proof of fixed point existence is given in a special case of a nonincreasing additive bounded-variation operator. Possible applications include voluntary financing of public good, the Cournot oligopoly and others.

作者简介

I. Bashlaeva

Volgograd State University

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Email: iraina15@yandex.ru
俄罗斯联邦, Volgograd

V. Lebedev

Volgograd State University

Email: iraina15@yandex.ru
俄罗斯联邦, Volgograd

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