Ivan Cimrák
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Research Subjects
Ivan Cimrák has a total of 4 co-authors. Here are the top co-authors by number of shared publications:
Valdemar Melicher
Research Group, Department of Mathematical Analysis, Ghent University, Galglaan 2, B-9000 Ghent, Belgium
2 shared publications- Marián Slodička
Research Group of Numerical Analysis and Mathematical Modeling (NaM2), Department of Electronics and Information Systems, Ghent University, Krijgslaan 281, S8, 9000 Gent, Belgium
1 shared publication Roger Van Keer
Research Group, Department of Mathematical Analysis, Ghent University, Galglaan 2, B-9000 Ghent, Belgium
1 shared publication- Valdemar Melicher
Department of Mathematical Analysis Research Group for Numerical Analysis and Mathematical Modelling Galglaan 2 9000 Gent Belgium
1 shared publication
Latest Publications
- 10 November 2011
- Published by Wiley in Mathematical Methods in the Applied Sciences
- Vol. 34 (18) , 2303-2317
Inverse thermal imaging in materials with nonlinear conductivity by material and shape derivative method
- 10 November 2011
- Published by Wiley in Mathematical Methods in the Applied Sciences
- Vol. 34 (18) , 2303-2317
Inverse thermal imaging in materials with nonlinear conductivity by material and shape derivative method
- 1 August 2010
- Published by Elsevier in Journal of Computational and Applied Mathematics
- Vol. 234 (7) , 2239-2249
Determination of precession and dissipation parameters in micromagnetism
- 1 August 2010
- Published by Elsevier in Journal of Computational and Applied Mathematics
- Vol. 234 (7) , 2239-2249
Determination of precession and dissipation parameters in micromagnetism
- 16 November 2009
- Published by Wiley in Mathematical Methods in the Applied Sciences
- Vol. 33 (9) , 1102-1111
Analysis of the bounded variation and the G regularization for nonlinear inverse problems
- 16 November 2009
- Published by Wiley in Mathematical Methods in the Applied Sciences
- Vol. 33 (9) , 1102-1111
Analysis of the bounded variation and the G regularization for nonlinear inverse problems
- 1 June 2008
- Published by Elsevier in Journal of Computational and Applied Mathematics
- Vol. 215 (2) , 320-327
Regularity properties of the solutions to the 3D Maxwell–Landau–Lifshitz system in weighted Sobolev spaces
- 1 June 2008
- Published by Elsevier in Journal of Computational and Applied Mathematics
- Vol. 215 (2) , 320-327
Regularity properties of the solutions to the 3D Maxwell–Landau–Lifshitz system in weighted Sobolev spaces
- 8 May 2008
- Published by Springer Nature in Archives of Computational Methods in Engineering
- Vol. 15 (3) , 277-309
A Survey on the Numerics and Computations for the Landau-Lifshitz Equation of Micromagnetism
- 8 May 2008
- Published by Springer Nature in Archives of Computational Methods in Engineering
- Vol. 15 (3) , 277-309
A Survey on the Numerics and Computations for the Landau-Lifshitz Equation of Micromagnetism
- 1 February 2008
- Published by Elsevier in Physica B: Condensed Matter
- Vol. 403 (2) , 308-311
Level set method for optimal shape design of MRAM core. Micromagnetic approach
- 1 February 2008
- Published by Elsevier in Physica B: Condensed Matter
- Vol. 403 (2) , 308-311
Level set method for optimal shape design of MRAM core. Micromagnetic approach
- 1 September 2007
- Published by Springer Nature in Archives of Computational Methods in Engineering
- Vol. 15 (3) , 1-37
A Survey on the numerics and computations for the Landau-Lifshitz equation of micromagnetism
- 1 September 2007
- Published by Springer Nature in Archives of Computational Methods in Engineering
- Vol. 15 (3) , 1-37
A Survey on the numerics and computations for the Landau-Lifshitz equation of micromagnetism
- 29 March 2007
- Published by Wiley in Mathematical Methods in the Applied Sciences
- Vol. 30 (14) , 1667-1683
Error analysis of a numerical scheme for 3D Maxwell–Landau–Lifshitz system
- 29 March 2007
- Published by Wiley in Mathematical Methods in the Applied Sciences
- Vol. 30 (14) , 1667-1683
Error analysis of a numerical scheme for 3D Maxwell–Landau–Lifshitz system
- 4 December 2006
- Published by Wiley in Proceedings in Applied Mathematics and Mechanics
- Vol. 6 (1) , 23-26
The Landau‐Lifshitz model for shape optimization of MRAM memories
We study a generalized Landau‐Lifshitz (LL) equation with space‐variable coefficients. We extend the results on existence and regularity of the smooth solutions for the case of the LL equation with constant coefficients. Further we study the sensitivity of the solution and provide continuous dependence on the coefficients. As a motivation we mention optimization of a magnetic core of MRAM and we perform real computations determining the optimal shape by maximizing the writing efficiency and minimizing the side‐effects.
- 4 December 2006
- Published by Wiley in Proceedings in Applied Mathematics and Mechanics
- Vol. 6 (1) , 23-26
The Landau‐Lifshitz model for shape optimization of MRAM memories
We study a generalized Landau‐Lifshitz (LL) equation with space‐variable coefficients. We extend the results on existence and regularity of the smooth solutions for the case of the LL equation with constant coefficients. Further we study the sensitivity of the solution and provide continuous dependence on the coefficients. As a motivation we mention optimization of a magnetic core of MRAM and we perform real computations determining the optimal shape by maximizing the writing efficiency and minimizing the side‐effects.
- 1 July 2005
- Published by Oxford University Press (OUP) in IMA Journal of Numerical Analysis
- Vol. 25 (3) , 611-634
Error estimates for a semi-implicit numerical scheme solving the Landau–Lifshitz equation with an exchange field
We study the Landau–Lifshitz (LL) equation describing the evolution of spin fields in continuum ferromagnets. We consider the 3D case when the effective field arising in the LL equation includes exchange interaction, the most challenging case. This setting corresponds to the pure isotropic case without a demagnetizing field. We derive some regularity results for the exact solution to the LL with Neumann-type boundary conditions. We modify the numerical scheme studied by A. Prohl in two dimensions and we prove error estimates for this scheme in three dimensions.
- 1 July 2005
- Published by Oxford University Press (OUP) in IMA Journal of Numerical Analysis
- Vol. 25 (3) , 611-634
Error estimates for a semi-implicit numerical scheme solving the Landau–Lifshitz equation with an exchange field
We study the Landau–Lifshitz (LL) equation describing the evolution of spin fields in continuum ferromagnets. We consider the 3D case when the effective field arising in the LL equation includes exchange interaction, the most challenging case. This setting corresponds to the pure isotropic case without a demagnetizing field. We derive some regularity results for the exact solution to the LL with Neumann-type boundary conditions. We modify the numerical scheme studied by A. Prohl in two dimensions and we prove error estimates for this scheme in three dimensions.