izv. prof. dr. sc. Igor Velčić

Associate professor, Department of Applied Mathematics

Location:
Public phone number:
6129-965
Internal phone number:
465

Stochastic homogenisation of high-contrast media

Cherdantsev, Mikhail ; Cherednichenko, Kirill ; Velčić, Igor
2019.
Applicable analysis

Regularity of intrinsically convex W^{;2, 2}; surfaces and a derivation of a homogenized bending theory of convex shells

Hornung, Peter ; Velčić, Igor
2018.
Journal de mathématiques pures et appliquées

Stochastic homogenization of the bending plate model

Hornung, Peter ; Pawelczyk, Matthaus ; Velčić, Igor
2018.
Journal of mathematical analysis and applications

On the simultaneous homogenization and dimension reduction in elasticity and locality of Gamma- closure

Bukal, Mario ; Velčić, Igor
2017.
Calculus of variations and partial differential equations

Derivation of homogenized Euler–Lagrange equations for von Kármán rods

Bukal, Mario ; Pawelczyk Matthäus ; Velčić, Igor
2017.
Journal of differential equations

ON THE GENERAL HOMOGENIZATION OF VON KARMAN PLATE EQUATIONS FROM 3D NONLINEAR ELASTICITY

Velčić, Igor
2017.
Analysis and applications

Non-periodic homogenization of bending-torsion theory for inextensible rods from 3D elasticity

Marohnić, Maroje ; Velčić, Igor
2016.
Annali di matematica pura ed applicata

HOMOGENIZATION OF BENDING THEORY FOR PLATES ; THE CASE OF OSCILLATIONS IN THE DIRECTION OF THICKNESS

Marohnić, Maroje ; Velčić, Igor
2015.
Communications on pure and applied analysis

Derivation of a homogenized von-Kármán shell theory from 3D elasticity

Hornung, Peter ; Velčić, Igor
2015.
Annales de l institut henri poincare-analyse non lineaire

On the derivation of homogenized bending plate model

Velčić, Igor
2015.
Calculus of variations and partial differential equations

Derivation of a homogenized nonlinear plate theory from 3d elasticity

Hornung, Peter ; Neukamm, Stefan ; Velčić, Igor
2014.
Calculus of variations and partial differential equations

Derivation of a homogenized von-Karman plate theory from 3D nonlinear elasticity

Neukamm, Stefan ; Velčić, Igor
2013.
Mathematical models and methods in applied sciences

Periodically wrinkled plate model of the F\"oppl-von K\'arm\'an type


2013.
Velčić, Igor

Shallow shell models by $\Gamma$-convergence

Velčić, Igor
2012.
Mathematics and mechanics of solids

Nonlinear weakly curved rod by $\Gamma$-convergence

Velčić, Igor
2012.
Journal of elasticity

Derivation of the nonlinear bending-torsion model for a junction of elastic rods

Tambača, Josip ; Velčić, Igor
2012.
Proceedings of the Royal Society of Edinburgh. Section A

Relaxation Theorem and Lower-Dimensional Models in Micropolar Elasticity

Velčić, Igor ; Tambača, Josip
2010.
Mathematics and mechanics of solids

Existence theorem for nonlinear micropolar elasticity

Tambača, Josip ; Velčić, Igor
2010.
Esaim-control optimisation and calculus of variations

Semicontinuity theorem in the micropolar elasticity

Tambača, Josip ; Velčić, Igor
2010.
Esaim - Control, Optimisation and Calculus of Variations

Egzistence theorem and lower dimensional models in nonlinear micropolar elasticity

Velčić, Igor
2009.

Evolution Model for Linearized Micropolar Plates by the Fourier Method

Tambača, Josip ; Velčić, Igor
2009.
Journal of Elasticity

Derivation of a model of nonlinear micropolar plate

Tambača, Josip ; Velčić, Igor
2008.
Annali dell'Università di Ferrara. Sezione 7: Scienze matematiche

Evolution model of linear micropolar plate

Tambača, Josip ; Velčić, Igor
2007.
Annali dell'Universita'di Ferrara

Teaching duties

University undergraduate

University graduate

Postgraduate doctoral study programme

Competences

  • Mathematics
    Partial differential equations