Journal of Computational and Applied Mechanics

A publication of the University of Miskolc


Author Card

Attila Baksa, PhD

Member of Editoral Advisory Board of the Journal of Computational and Applied Mechanics

Institute of Applied Mechanics, University of Miskolc, Hungary

Email address: Attila.Baksa@uni-miskolc.hu

Papers by A. Baksa published in Journal of Computational and Applied Mechanics

  1. I. Páczelt and A. Baksa, “Examination of contact optimization and wearing problems,” JCAM 3 (2002), No. 1, 61–84.
  2. A. Baksa, I. Páczelt, and T. Szabó, “Solution of 3d contact problems using spline interpolation,” JCAM 9 (2014), No. 2, 125–147.
  3. I. Ecsedi and A. Baksa, “Acceleration analysis of rigid body motion,” JCAM 10 (2015), No. 2, 169–181.
  4. I. Páczelt, Z. Mroz, and A. Baksa, “Analysis of steady wear processes for periodic sliding,” JCAM 10 (2015), No. 2, 231–268.
  5. I. Ecsedi and A. Baksa, “Spherical strain state of incompressible elastic bodies,” JCAM 11 (2016), No. 1, 17–32.
  6. I. Ecsedi and A. Baksa, “A half circular beam bending by radial loads,” JCAM 12 (2017), No. 1, 3–18.
  7. I. Ecsedi and A. Baksa, “Estimation of heat flux in circular bars of variable diameter,” JCAM 13 (2018), No. 1, 5–14.
  8. A. Baksa and I. Ecsedi, “A theory for the longitudinal vibrations of anisotropic elastic bars based on the Rayleigh-Bishop model,” JCAM 14 (2019), No. 1, 25–39.
  9. 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.
  10. I. Páczelt, A. Baksa, and T. Szabó, “Formulation of p-extension finite elements for solution of the normal contact problems,” JCAM 15 (2020), No. 2, 135–172.
  11. I. Ecsedi and A. Baksa, “Deformation of cantilever curved beam with variable cross section,” JCAM 16 (2021), No. 1, 23–36.
  12. I. Ecsedi and A. Baksa, “A steady-state heat conduction problem of a nonhomogeneous conical body,” JCAM 16 (2021), No. 2, 87–97.
  13. I. Páczelt, B. Szabó, and A. Baksa, “Application of the p-version of FEM to hierarchic rod models with reference to mechanical contact problem,” JCAM 18 (2023), No. 1, 35–84.