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The Hybrid Maximum Principle Is a Consequence of Pontryagin Maximum Principle [PDF]
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A. V. Dmitruk, A. M. Kaganovich
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The Strong Maximum Principle Revisited
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Patrizia Pucci, James Serrin
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This paper is devoted to studying a class of fractional differential equations (FDEs) with the Prabhakar fractional derivative of Caputo type in an analytical manner.
Mohammed Al-Refai +2 more
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Maximum Principles and ABP Estimates to Nonlocal Lane–Emden Systems and Some Consequences
This paper deals with maximum principles depending on the domain and ABP estimates associated to the following Lane–Emden system involving fractional Laplace operators:
Leite Edir Junior Ferreira
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In this paper we are going to investigate a free boundary value problem for the anisotropic N-Laplace operator on a ring domain Ω:=Ω0\Ω¯1⊂N\Omega : = {\Omega _0}\backslash {\bar \Omega _1} \subset {\mathbb{R}^N}, N ≥ 2.
Nicolescu A. E., Vlase S.
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About nondecreasing solutions for first order neutral functional differential equations
Conditions that solutions of the first order neutral functional differential equation \[ (Mx)(t)\equiv x^{\prime }(t)-(Sx^{\prime })(t)-(Ax)(t)+(Bx)(t)=f(t), t\in \lbrack 0,\omega ], \] are nondecreasing are obtained.
Alexander Domoshnitsky +2 more
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On Korenblum’s maximum principle [PDF]
If f f and g
openaire +2 more sources
The uniqueness of the solution for the definite problem of a parabolic variational inequality
The uniqueness of the solution for the definite problem of a parabolic variational inequality is proved. The problem comes from the study of the optimal exercise strategies for the perpetual executive stock options with unrestricted exercise in financial
Liping Song, Wanghui Yu
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Maximum principles for nonlocal parabolic Waldenfels operators [PDF]
As a class of Lévy type Markov generators, nonlocal Waldenfels operators appear naturally in the context of investigating stochastic dynamics under Lévy fluctuations and constructing Markov processes with boundary conditions (in particular the ...
Qiao Huang, Jinqiao Duan, Jiang-Lun Wu
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Maximum principles for parabolic systems coupled in both first-order and zero-order terms
Some generalized maximum principles are established for linear second-order parabolic systems in which both first-order and zero-order terms are coupled.
Chiping Zhou
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