Ghent University Academic Bibliography

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A space-time discretization for an electromagnetic problem with moving non-magnetic conductor

Chien Van Le (UGent) , Marian Slodicka (UGent) and Karel Van Bockstal (UGent)

(2022) APPLIED NUMERICAL MATHEMATICS. 173. p.345-364
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Error estimates for the time discretization of an electromagnetic contact problem with moving non-magnetic conductor

Chien Van Le (UGent) , Marian Slodicka (UGent) and Karel Van Bockstal (UGent)

(2021) COMPUTERS & MATHEMATICS WITH APPLICATIONS. 87. p.27-40
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The reconstruction of a solely time-dependent load in a simply supported non-homogeneous Euler–Bernoulli beam

Marijke Grimmonprez (UGent) , Liviu Marin and Karel Van Bockstal (UGent)

(2020) APPLIED MATHEMATICAL MODELLING. 79. p.914-933
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Analysis of L1-difference methods for time-fractional nonlinear parabolic problems with delay

Rob De Staelen (UGent) and Ahmed S. Hendy

(2017) Book of Abstracts of the 7th International Conference on Advanced Computationale Methods in Engineering, ACOMEN 2017.
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Error estimates for the time discretization of a semilinear integrodifferential parabolic problem with unknown memory Kernel

Marijke Grimmonprez (UGent) , Karel Van Bockstal (UGent) and Marian Slodicka (UGent)

(2017) NUMERICAL MATHEMATICS : THEORY, METHODS AND APPLICATIONS. 10(1). p.116-144
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Error estimates for the full discretization of a semilinear parabolic problem with an unknown source

Marijke Grimmonprez (UGent) and Marian Slodicka (UGent)

(2017) MATHEMATICS AND COMPUTERS IN SIMULATION. 142. p.15-33
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A macroscopic model for an intermediate state between type-I and type-II superconductivity

Karel Van Bockstal (UGent) and Marian Slodicka (UGent)

(2015) NUMERICAL METHODS FOR PARTIAL DIFFERENTIAL EQUATIONS. 31(5). p.1551-1567
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Error estimates for the full discretization of a nonlocal parabolic model for type-I superconductors

Karel Van Bockstal (UGent) and Marian Slodicka (UGent)

(2015) JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS. 275. p.516-526
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The well-posedness of a nonlocal hyperbolic model for type-I superconductors

Karel Van Bockstal (UGent) and Marian Slodicka (UGent)

(2015) JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS. 421(1). p.697-717
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Full discretization of a nonlinear parabolic integro-differential problem with an unknown Dirichlet boundary condition

Marijke Grimmonprez (UGent) and Marian Slodicka (UGent)

(2014) Sixth international conference on advanced computational methods in engineering, Abstracts.

Academic Bibliography

A space-time discretization for an electromagnetic problem with moving non-magnetic conductor

Error estimates for the time discretization of an electromagnetic contact problem with moving non-magnetic conductor

The reconstruction of a solely time-dependent load in a simply supported non-homogeneous Euler–Bernoulli beam

Analysis of L1-difference methods for time-fractional nonlinear parabolic problems with delay

Error estimates for the time discretization of a semilinear integrodifferential parabolic problem with unknown memory Kernel

Error estimates for the full discretization of a semilinear parabolic problem with an unknown source

A macroscopic model for an intermediate state between type-I and type-II superconductivity

Error estimates for the full discretization of a nonlocal parabolic model for type-I superconductors

The well-posedness of a nonlocal hyperbolic model for type-I superconductors

Full discretization of a nonlinear parabolic integro-differential problem with an unknown Dirichlet boundary condition

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