Runge-Kutta approximation for C 0 -semigroups in the graph norm with applications to time domain boundary integral equations. [PDF]
SN Partial Differ Equ Appl, 2020 Rieder A, Sayas FJ, Melenk JM.
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Bounds on Fluctuations of First Passage Times for Counting Observables in Classical and Quantum Markov Processes. [PDF]
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Dynamic programming principle for backward doubly stochastic recursive optimal control problem and sobolev weak solution of the stochastic Hamilton-Jacobi-Bellman equation. [PDF]
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Non-commutative Calculus, Optimal Transport and Functional Inequalities in Dissipative Quantum Systems. [PDF]
J Stat Phys, 2020 Carlen EA, Maas J.
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Generalised inverse semigroups with the smallest element
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Chaos in Stochastic 2d Galerkin-Navier-Stokes. [PDF]
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Hypocoercivity in Algebraically Constrained Partial Differential Equations with Application to Oseen Equations. [PDF]
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On Inversible SemigroupsLet S be a semigroup, and let I be the totality of all idempotents of S. Then S is said to be inversible if S satisfies the following two conditions ; ( 1 ) to each a∈S there exists a^[*] ∈S such that aa^[*] = a^[*]a∈ I ; (2) I is a subsemigroup of S. For instante, idempotent semigroups ( accordingly completely non-commutative semigorups) [3] [4], left
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Finite Element Approximation of Lyapunov Equations Related to Parabolic Stochastic PDEs. [PDF]
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The One-Sided Inverse Along an Element in Semigroups and Rings
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