Lidé Jiří Hozman (FP TUL Repo)

Stať ve sborníku

• DG Method for the Numerical Solution of the State Problem in Shape Optimization

  HOZMAN, Jiří a Martina SIMUNKOVÁ. DG Method for the Numerical Solution of the State Problem in Shape Optimization. Online. In Pasheva V., Popivanov N., Venkov G. AIP Conference Proceedings 1690. Melville, NY,USA: AMER INST PHYSICS, 2015, s. nestránkováno, 8 s. ISBN 978-0-7354-1337-5. Dostupné z: https://dx.doi.org/10.1063/1.4936701.
• A note on the treatment of boundary conditions for the vanilla option pricing problem discretized by DG method

  HOZMAN, Jiří a Tomáš TICHÝ. A note on the treatment of boundary conditions for the vanilla option pricing problem discretized by DG method. In Culik, M. MANAGING AND MODELLING OF FINANCIAL RISKS: 7TH INTERNATIONAL SCIENTIFIC CONFERENCE, PTS I-III. Ostrava: VSB-TECH UNIV OSTRAVA, 2014, s. 282-290. ISBN 978-80-248-3631-7.
• A priori error estimates of the discontinuous Galerkin method for the MEW equation

  HOZMAN, Jiří. A priori error estimates of the discontinuous Galerkin method for the MEW equation. Online. In Venkov, G; Pasheva, V. APPLICATIONS OF MATHEMATICS IN ENGINEERING AND ECONOMICS (AMEE'14), AIP Conference Proceedings 1631. Melville, NY, USA: AMER INST PHYSICS, 2014, s. 93-98. ISBN 978-0-7354-1270-5. Dostupné z: https://dx.doi.org/10.1063/1.4902463.
• Analysis of the Discontinuous Galerkin Method Applied to the European Option Pricing Problem

  HOZMAN, Jiří. Analysis of the Discontinuous Galerkin Method Applied to the European Option Pricing Problem. Online. In Pasheva, V; Venkov, G. 39TH INTERNATIONAL CONFERENCE APPLICATIONS OF MATHEMATICS IN ENGINEERING AND ECONOMICS (AMEE13), AIP Conference Proceedings 1570. Melville, NY, USA: AMER INST PHYSICS, 2013, s. 227-234. ISBN 978-0-7354-1198-2. Dostupné z: https://dx.doi.org/10.1063/1.4854760.
• Valuing barrier options using the adaptive discontinuous Galerkin method

  HOZMAN, Jiří. Valuing barrier options using the adaptive discontinuous Galerkin method. In PROGRAMS AND ALGORITHMS OF NUMERICAL MATHEMATICS 16. Praha: Institute of Mathematics, Academy of Sciences of the Czech Republic, 2013, s. 94-99. ISBN 978-80-85823-62-2.

Článek v odborném periodiku

• NEURAL TISSUE RESPONSE TO IMPACT - NUMERICAL STUDY OF WAVE PROPAGATION AT LEVEL OF NEURAL CELLS

  HOZMAN, Jiří; Josef BRADÁČ a Jan KOVANDA. NEURAL TISSUE RESPONSE TO IMPACT - NUMERICAL STUDY OF WAVE PROPAGATION AT LEVEL OF NEURAL CELLS. NEURAL NETWORK WORLD. 2014, roč. 24, č. 2, s. 157-176. ISSN 1210-0552. Dostupné z: https://dx.doi.org/10.14311/NNW.2014.24.010.
• Analysis and application of the discontinuous Galerkin method to the RLW equation

  HOZMAN, Jiří a Jan LAMAČ. Analysis and application of the discontinuous Galerkin method to the RLW equation. BOUNDARY VALUE PROBLEMS. 2013, neuveden, 7 May 2013, s. 1-20. ISSN 1687-2770.