on nonexistence of global in time solution for a mixed problem for a nonlinear evolution equation with memory generalizing the voigt-kelvin rheological model

on nonexistence of global in time solution for a mixed problem for a nonlinear evolution equation with memory generalizing the voigt-kelvin rheological model

;Petro Pukach;Volodymyr Il'kiv;Zinovii Nytrebych;Myroslava Vovk
zhonghua yi xue za zhi 2017 Vol. 37 pp. 735-753
155
pukach2017opusculaon

Abstract

The paper deals with investigating of the first mixed problem for a fifth-order nonlinear evolutional equation which generalizes well known equation of the vibrations theory. We obtain sufficient conditions of nonexistence of a global solution in time variable.

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http://dx.doi.org/10.7494/OpMath.2017.37.5.735
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