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A posteriori error estimates for Radau IIA methods via maximal parabolic regularity (Q2120561)

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Language	Label	Description	Also known as
English	A posteriori error estimates for Radau IIA methods via maximal parabolic regularity	scientific article

Statements

scholarly article

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A posteriori error estimates for Radau IIA methods via maximal parabolic regularity (English)

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Numerische Mathematik

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publication date

1 April 2022

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zbMATH Keywords

a posteriori error estimates

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maximal parabolic regularity

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discrete maximal parabolic regularity

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Radau IIA methods

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Georgios D. Akrivis

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Charalambos G. Makridakis

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MaRDI profile type

MaRDI publication profile

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full work available at URL

https://doi.org/10.1007/s00211-022-01271-6

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On Maximal Regularity Estimates for Discontinuous Galerkin Time-Discrete Methods

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A posteriori error estimates for the Crank–Nicolson method for parabolic equations

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Optimal order a posteriori error estimates for a class of Runge-Kutta and Galerkin methods

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Galerkin and Runge-Kutta methods: unified formulation, a posteriori error estimates and nodal superconvergence

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ON WELL-POSEDNESS OF DIFFERENCE SCHEMES FOR ABSTRACT PARABOLIC EQUATIONS IN<i>L</i><sup><i>P</i></sup>([0,<i>T</i>];<i>E</i>) SPACES

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A posteriori error estimates and maximal regularity for approximations of fully nonlinear parabolic problems in Banach spaces

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Un'applicazione della teoria degli integrali singolari allo studio delle equazioni differenziali lineari astratte del primo ordine

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Stability of Time-Stepping Methods for Abstract Time-Dependent Parabolic Problems

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A solution to the problem of \(L^p\)-maximal regularity

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A-Stable Time Discretizations Preserve Maximal Parabolic Regularity

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Runge-Kutta time discretization of nonlinear parabolic equations studied via discrete maximal parabolic regularity

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Analyticity, maximal regularity and maximum-norm stability of semi-discrete finite element solutions of parabolic equations in nonconvex polyhedra

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Maximal regularity of multistep fully discrete finite element methods for parabolic equations

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An Anisotropic Error Estimator for the Crank–Nicolson Method: Application to a Parabolic Problem

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Analytic semigroups and optimal regularity in parabolic problems

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Elliptic Reconstruction and a Posteriori Error Estimates for Parabolic Problems

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A posteriori error analysis for higher order dissipative methods for evolution problems

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A posteriori error estimates for variable time-step discretizations of nonlinear evolution equations

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Operator-valued Fourier multiplier theorems and maximal \(L_p\)-regularity

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Identifiers

zbMATH Open document ID

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Mathematics Subject Classification ID

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zbMATH DE Number

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10.1007/S00211-022-01271-6

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Sitelinks

Mathematics(1 entry)

mardi Publication:2120561

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