Petr Stehlík

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This paper deals with solutions of diffusion-type partial dynamic equations on discrete-space domains. We provide two methods for finding explicit solutions, examine their asymptotic behavior and time integrability. These properties depend significantly not only on the underlying time structure but also on the dimension and symmetry of the problem.(More)
We consider a general class of discrete-space linear partial dynamic equations. The basic properties of solutions are provided (existence and uniqueness, sign preservation, maximum principle). Above all, we derive the following main results: first, we prove that the solutions depend continuously on the choice of the time scale. Second, we show that, under(More)
Thermal processing of waste represents not only waste disposal including reducing its volume but also waste to energy (WTE) process. Most up to date municipal solid waste (MSW) incinerators are delivering WTE. Results of energy utilization analysis in one of the type of MSW incinerator are presented in this paper. The aim of the analysis was to identify the(More)
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