World's Best Scientists 2026 revealed!

D-Index & Metrics

Mathematics

D-Index
32
Citations
3554
World Ranking
3238
National Ranking
4

Overview

Liviu Marin is affiliated with the University of Bucharest in Romania. Their research spans multiple fields, primarily focusing on Engineering, Mathematics, and Computer Science. The scientific work emphasizes several subfields, including Mechanics of Materials, Mathematical Physics, Computational Theory and Mathematics, Computational Mechanics, and to a lesser extent, Molecular Biology.

The main topics studied by Liviu Marin revolve around numerical methods and their applications in engineering and physics. These include:

  • Numerical methods in inverse problems
  • Composite Material Mechanics
  • Numerical methods in engineering
  • Thermoelastic and Magnetoelastic Phenomena
  • Advanced Mathematical Modeling in Engineering
  • Advanced Numerical Methods in Computational Mathematics
  • Spectral Theory in Mathematical Physics

Liviu Marin's publication record includes contributions to a variety of scientific journals and venues. Frequent publication outlets include:

  • Numerical Algorithms
  • arXiv (Cornell University)
  • Journal of Engineering Mathematics
  • Mathematics and Mechanics of Solids
  • Engineering Analysis with Boundary Elements

Notable recent papers authored or coauthored by Liviu Marin are:

  • Landweber-Fridman algorithms for the Cauchy problem in steady-state anisotropic heat conduction, 2020, Mathematics and Mechanics of Solids
  • BEM-Fading regularization algorithm for Cauchy problems in 2D anisotropic heat conduction, 2021, Numerical Algorithms
  • Fading regularization MFS algorithm for the Cauchy problem in anisotropic heat conduction, 2021, Computational Mechanics
  • The method of fundamental solutions for Brinkman flows. Part II. Interior domains, 2021, Journal of Engineering Mathematics
  • A gradient-based regularization algorithm for the Cauchy problem in steady-state anisotropic heat conduction, 2022, Computers & Mathematics with Applications

Frequent collaborators in their research include the following coauthors:

  • Andréas Karageorghis
  • D. Lesnic
  • Mihai Bucataru
  • Iulian Cîmpean
  • Andreea-Paula Voinea-Marinescu

Best Publications

  • A survey of applications of the MFS to inverse problems

    A. Karageorghis;D. Lesnic;L. Marin

  • Numerical solution of the Cauchy problem for steady-state heat transfer in two-dimensional functionally graded materials

    Liviu Marin

  • The method of fundamental solutions for the Cauchy problem associated with two-dimensional Helmholtz-type equations

    Liviu Marin;Daniel Lesnic

  • Conjugate gradient-boundary element solution to the Cauchy problem for Helmholtz-type equations

    L. Marin;L. Elliott;P. J. Heggs;D. B. Ingham

  • An alternating iterative algorithm for the Cauchy problem associated to the Helmholtz equation

    L. Marin;L. Elliott;P.J. Heggs;D.B. Ingham

  • The method of fundamental solutions for the Cauchy problem in two-dimensional linear elasticity

    Liviu Marin;Daniel Lesnic

  • Nonlinear transient heat conduction analysis of functionally graded materials in the presence of heat sources using an improved meshless radial point interpolation method

    A. Khosravifard;M.R. Hematiyan;L. Marin;L. Marin

  • The method of fundamental solutions for inverse source problems associated with the steady‐state heat conduction

    Bangti Jin;Liviu Marin

  • BEM solution for the Cauchy problem associated with Helmholtz-type equations by the Landweber method

    L. Marin;L. Elliott;P.J. Heggs;D.B. Ingham

  • The method of fundamental solutions for nonlinear functionally graded materials

    Liviu Marin;Daniel Lesnic

  • Boundary element method for the Cauchy problem in linear elasticity

    L Marin;L Elliott;D.B Ingham;D Lesnic

  • A meshless method for the numerical solution of the Cauchy problem associated with three-dimensional Helmholtz-type equations

    Liviu Marin

  • The method of fundamental solutions for inverse boundary value problems associated with the two-dimensional biharmonic equation

    L. Marin;D. Lesnic

  • A meshless method for solving the cauchy problem in three-dimensional elastostatics

    L. Marin

  • Boundary element solution for the Cauchy problem in linear elasticity using singular value decomposition

    L. Marin;D. Lesnic

  • Comparison of regularization methods for solving the Cauchy problem associated with the Helmholtz equation

    L. Marin;L. Elliott;P. J. Heggs;D. B. Ingham

  • A domain decomposition method for the stable analysis of inverse nonlinear transient heat conduction problems

    S. Khajehpour;M.R. Hematiyan;L. Marin;L. Marin

  • Treatment of singularities in the method of fundamental solutions for two-dimensional Helmholtz-type equations

    Liviu Marin

  • Regularized boundary element solution for an inverse boundary value problem in linear elasticity

    L. Marin;D. Lesnic

  • Boundary element analysis of nonlinear transient heat conduction problems involving non-homogenous and nonlinear heat sources using time-dependent fundamental solutions

    M. Mohammadi;Mohammad Rahim Hematiyan;L. Marin

  • Dual reciprocity boundary element method solution of the Cauchy problem for Helmholtz-type equations with variable coefficients

    L. Marin;L. Elliott;P.J. Heggs;D.B. Ingham

Frequent Co-Authors

Daniel Lesnic
Daniel Lesnic University of Leeds
Andreas Karageorghis
Andreas Karageorghis University of Cyprus
Derek B. Ingham
Derek B. Ingham University of Sheffield
Richard Bowtell
Richard Bowtell University of Nottingham
Bangti Jin
Bangti Jin Chinese University of Hong Kong

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