Serena Dipierro, Enrico Valdinoci, Vincenzo Vespri
Published 2017-07-26Version 1
We consider an evolution equation whose time-diffusion is of fractional type and we provide decay estimates in time for the $L^s$-norm of the solutions in a bounded domain. The spatial operator that we take into account is very general and comprises classical local and nonlocal diffusion equations.
Decay estimates for the wave and Dirac equations with a magnetic potential
Gradient flow structure for some nonlocal diffusion equations
Fujita exponent of nonlocal diffusion equations with inhomogeneous source
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