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Vladimir Sladek

Researcher at Slovak Academy of Sciences

Publications -  373
Citations -  7904

Vladimir Sladek is an academic researcher from Slovak Academy of Sciences. The author has contributed to research in topics: Integral equation & Boundary value problem. The author has an hindex of 47, co-authored 346 publications receiving 7118 citations. Previous affiliations of Vladimir Sladek include Shinshu University & Institute of Chemistry, Slovak Academy of Sciences.

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The Influence of Non-Homogeneous Material Propertieson ElasticWave Propagation in Fluid-Filled Boreholes

TL;DR: In this article, a numerical method based on the mutual coupling of the boundary element method (BEM) and the meshless local Petrov-Galerkin (MLPG) method is proposed to simulate elastic wave propagation in fluid-filled boreholes.

Revised Helmholtz Integral Equation for Bodies Sitting on an Infinite Plane

TL;DR: The boundary element method (BEM) has become an efficient tool in solving many engineering problems as mentioned in this paper, and it has been applied extensively also to acoustical problems including the exterior problems in both the infinite and semi-infinite acoustic medium.
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Mixed FEM for flexoelectric effect analyses in a viscoelastic material

TL;DR: In this paper, the correspondence principle is applied to solve general 2D electro-viscoelastic problems with the flexoelectric effect, and the C0 continuous approximation is applied independently for displacements and strains; kinematic constraints between them are satisfied by a collocation method.

Transient Dynamic Crack Analysis in Decagonal Quasicrystal

TL;DR: In this article, a meshless method based on the local Petrov-Galerkin approach is proposed to solve initial-boundary value crack problems in decagonal quasicrystals.
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Meshless analysis for cracked shallow shell

TL;DR: In this article, a moderated thick double curved shallow shell with functionally graded materials subjected to static and dynamic loads is investigated by the meshless methods and the numerical solutions of the partial differential equations are obtained by the Finite Block Method in both strong form formulation (Point Collocation Method) and weak form formulation(Meshless Local Petrov-Galerkin) with Lagrange series interpolation and mapping technique.