Author Card
István Páczelt, Prof. Dr.
Member of Editoral Advisory Board of the Journal of Computational and Applied Mechanics
Institute of Applied Mechanics, University of Miskolc, Hungary
Email address: Istvan.Paczelt@uni-miskolc.hu
Papers by I. Páczelt published in Journal of Computational and Applied Mechanics
- I. Páczelt, F. Nándori, and T. Szabó, “Numerical treatment of elastoplastic problems by the p-version of the finite element method,” JCAM 1 (2000), No. 2, 235–258.
- I. Páczelt and A. Baksa, “Examination of contact optimization and wearing problems,” JCAM 3 (2002), No. 1, 61–84.
- B. Pere and I. Páczelt, “A mapping technique for a heat conduction problem on moving mesh using the hp-version of the finite element method,” JCAM 3 (2002), No. 2, 169–191.
- P. Z. Kovács and I. Páczelt, “Investigation of the deformation of a multilayered piezoelectric semiring,” JCAM 4 (2003), No. 2, 159–173.
- A. Baksa, I. Páczelt, and T. Szabó, “Solution of 3d contact problems using spline interpolation,” JCAM 9 (2014), No. 2, 125–147.
- L. Baranyi, I. Páczelt, and G. Szeidl, “Preface,” JCAM 10 (2015), No. 2, 105–112.
- I. Páczelt, Z. Mroz, and A. Baksa, “Analysis of steady wear processes for periodic sliding,” JCAM 10 (2015), No. 2, 231–268.
- L. Baranyi, I. Páczelt, and G. Szeidl, “Preface,” JCAM 13 (2018), No. 1, 3–3.
- I. Páczelt, Z. Mroz, and A. Baksa, “Analysis of steady state wear processes for inhomogeneous materials and varying contact loads,” JCAM 15 (2020), No. 1, 27–66.
- L. Baranyi, I. Páczelt, and G. Szeidl, “Preface,” JCAM 15 (2020), No. 2, 79–80.
- I. Páczelt, A. Baksa, and T. Szabó, “Formulation of the p-extension finite elements for the solution of normal contact problems,” JCAM 15 (2020), No. 2, 135–172.
- I. Páczelt, “Finding a weak solution of the heat diffusion differential equation for turbulent flow by Galerkins variation method using p-version finite elements,” JCAM 16 (2021), No. 2, 129–157.
- I. Páczelt, B. Szabó, and A. Baksa, “Application of the p-version of FEM to hierarchic rod models with reference to mechanical contact problems,” JCAM 18 (2023), No. 1, 35–84.
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