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Well-posedness for a coagulation multiple-fragmentation equation

, 2014
We consider a coagulation multiple-fragmentation equation, which describes the concentration $c\_t(x)$ of particles of mass $x \in (0,\infty)$ at the instant $t \geq 0$ in a model where fragmentation and coalescence phenomena occur.
Cepeda, Eduardo
core +1 more source

Well-posedness of minimal dRGT massive gravity

Journal of High Energy Physics
Ghost-free dRGT massive gravity is a subtle theory, even at the classical level. Its viability depends on Vainshtein screening, which is an intrinsically non-linear phenomenon, and thus understanding the full non-linear dynamics of the theory is crucial.
Jan Kożuszek, Toby Wiseman
doaj +1 more source

Well-posedness of the microwave heating problem

Discrete and Continuous Models and Applied Computational Science
A number of initial boundary-value problems of classical mathematical physics is generally represented in the linear operator equation and its well-posedness and causality in a Hilbert space setting was established. If a problem has a unique solution and
Baljinnyam Tsangia
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Local Well-Posedness to the Cauchy Problem for an Equation of the Nagumo Type. [PDF]