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[BUCH][B] Optimale Steuerung partieller Differentialgleichungen
F Tröltzsch - 2005 - Springer
Die mathematische Optimierung von Vorgängen, die durch partielle Differentialgleichungen
modelliert werden, hat in den letzten Jahren einen beachtlichen Aufschwung genommen …
modelliert werden, hat in den letzten Jahren einen beachtlichen Aufschwung genommen …
Fractional-in-time semilinear parabolic equations and applications
This research monograph is motivated by problems in mathematical physics that involve
fractional kinetic equations. These equations describe transport dynamics in complex …
fractional kinetic equations. These equations describe transport dynamics in complex …
Regularity of solutions of linear second order elliptic and parabolic boundary value problems on Lipschitz domains
R Nittka - Journal of Differential Equations, 2011 - Elsevier
For a linear, strictly elliptic second order differential operator in divergence form with
bounded, measurable coefficients on a Lipschitz domain Ω we show that solutions of the …
bounded, measurable coefficients on a Lipschitz domain Ω we show that solutions of the …
Generalized Robin boundary conditions, Robin-to-Dirichlet maps, and Krein-type resolvent formulas for Schr\" odinger operators on bounded Lipschitz domains
F Gesztesy, M Mitrea - arxiv preprint arxiv:0803.3179, 2008 - arxiv.org
arxiv:0803.3179v2 [math.AP] 15 May 2008 Page 1 arxiv:0803.3179v2 [math.AP] 15 May 2008
GENERALIZED ROBIN BOUNDARY CONDITIONS, ROBIN-TO-DIRICHLET MAPS, AND …
GENERALIZED ROBIN BOUNDARY CONDITIONS, ROBIN-TO-DIRICHLET MAPS, AND …
Well-posedness results for a class of semi-linear super-diffusive equations
In this paper we investigate the following fractional order in time Cauchy problem D t α u (t)+
A u (t)= f (u (t)), 1< α< 2, u (0)= u 0, u′(0)= u 1. The fractional in time derivative is taken in …
A u (t)= f (u (t)), 1< α< 2, u (0)= u 0, u′(0)= u 1. The fractional in time derivative is taken in …
[HTML][HTML] Eventually positive semigroups of linear operators
We develop a systematic theory of eventually positive semigroups of linear operators mainly
on spaces of continuous functions. By eventually positive we mean that for every positive …
on spaces of continuous functions. By eventually positive we mean that for every positive …
Nonlocal Robin Laplacians and some remarks on a paper by Filonov on eigenvalue inequalities
F Gesztesy, M Mitrea - Journal of Differential Equations, 2009 - Elsevier
The aim of this paper is twofold: First, we characterize an essentially optimal class of
boundary operators Θ which give rise to self-adjoint Laplacians− ΔΘ, Ω in L2 (Ω; dnx) with …
boundary operators Θ which give rise to self-adjoint Laplacians− ΔΘ, Ω in L2 (Ω; dnx) with …
An alternative approach to the Faber–Krahn inequality for Robin problems
D Bucur, D Daners - Calculus of Variations and Partial Differential …, 2010 - Springer
We give a simple proof of the Faber–Krahn inequality for the first eigenvalue of the p-
Laplace operator with Robin boundary conditions. The techniques introduced allow to work …
Laplace operator with Robin boundary conditions. The techniques introduced allow to work …
Existence, regularity and representation of solutions of time fractional diffusion equations
Using regularized resolvent families, we investigate the solvability of the fractional order
inhomogeneous Cauchy problem D _t^ α u (t)= Au (t)+ f (t),\; t> 0,\;\; 0< α ≤ 1, where …
inhomogeneous Cauchy problem D _t^ α u (t)= Au (t)+ f (t),\; t> 0,\;\; 0< α ≤ 1, where …
Wave equation with dam** affecting only a subset of static Wentzell boundary is uniformly stable
A stabilization/observability estimate and asymptotic energy decay rates are derived for a
wave equation with nonlinear dam** in a portion of the interior and Wentzell condition on …
wave equation with nonlinear dam** in a portion of the interior and Wentzell condition on …