1. Hornung, Peter; Pawelczyk, Matthaus; Velčić, Igor.
Stochastic homogenization of the bending plate model. // Journal of mathematical analysis and applications. 458 (2018) , 2; 1236-1273 (journal article).
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2. Bukal, Mario; Pawelczyk Matthäus; Velčić, Igor.
Derivation of homogenized Euler–Lagrange equations for von Kármán rods. // Journal of differential equations. 262 (2017) , 11; 5565-5605 (journal article).
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3. Bukal, Mario; Velčić, Igor.
On the simultaneous homogenization and dimension reduction in elasticity and locality of Gamma- closure. // Calculus of variations and partial differential equations. 56 (2017) ; 59-1-59-41 (journal article).
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4. Velčić, Igor.
ON THE GENERAL HOMOGENIZATION OF VON KARMAN PLATE EQUATIONS FROM 3D NONLINEAR ELASTICITY. // Analysis and applications. 15 (2017) , 1; 1-49 (journal article).
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5. Marohnić, Maroje; Velčić, Igor.
Non-periodic homogenization of bending-torsion theory for inextensible rods from 3D elasticity. // Annali di matematica pura ed applicata. 195 (2016) , 4; 1055-1079 (journal article).
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6. Hornung, Peter; Velčić, Igor.
Derivation of a homogenized von-Kármán shell theory from 3D elasticity. // Annales de l institut henri poincare-analyse non lineaire. 32 (2015) , 5; 1039-1070 (journal article).
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7. Marohnić, Maroje; Velčić, Igor.
HOMOGENIZATION OF BENDING THEORY FOR PLATES ; THE CASE OF OSCILLATIONS IN THE DIRECTION OF THICKNESS. // Communications on pure and applied analysis. 14 (2015) , 6; 2151-2168 (journal article).
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8. Velčić, Igor.
On the derivation of homogenized bending plate model. // Calculus of variations and partial differential equations. 53 (2015) , 3; 561-586 (journal article).
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9. Hornung, Peter; Neukamm, Stefan; Velčić, Igor.
Derivation of a homogenized nonlinear plate theory from 3d elasticity. // Calculus of variations and partial differential equations. 51 (2014) , 3; 677-699 (journal article).
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10. Neukamm, Stefan; Velčić, Igor.
Derivation of a homogenized von-Karman plate theory from 3D nonlinear elasticity. // Mathematical models and methods in applied sciences. 23 (2013) , 14; 2701-2748 (journal article).
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11. Velčić, Igor.
Periodically wrinkled plate model of the F\"oppl-von K\'arm\'an type. // Annali della scuola normale superiore di pisa-classe di scienze. 12 (2013) , 2; 275-307 (journal article).
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12. Tambača, Josip; Velčić, Igor.
Derivation of the nonlinear bending-torsion model for a junction of elastic rods. // Proceedings of the Royal Society of Edinburgh. Section A. 142 (2012) , 3; 633-664 (journal article).
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13. Velčić, Igor.
Nonlinear weakly curved rod by $\Gamma$-convergence. // Journal of elasticity. 108 (2012) , 2; 125-150 (journal article).
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14. Velčić, Igor.
Shallow shell models by $\Gamma$-convergence. // Mathematics and mechanics of solids. 17 (2012) , 8; 781-802 (journal article).
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15. Tambača, Josip; Velčić, Igor.
Semicontinuity theorem in the micropolar elasticity. // Esaim - Control, Optimisation and Calculus of Variations. 16 (2010) , 2; 337-355 (journal article).
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16. Tambača, Josip; Velčić, Igor.
Existence theorem for nonlinear micropolar elasticity. // Esaim-control optimisation and calculus of variations. 16 (2010) , 1; 92-110 (journal article).
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17. Velčić, Igor; Tambača, Josip.
Relaxation Theorem and Lower-Dimensional Models in Micropolar Elasticity. // Mathematics and mechanics of solids. 15 (2010) , 8; 812-853 (journal article).
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18. Tambača, Josip; Velčić, Igor.
Evolution Model for Linearized Micropolar Plates by the Fourier Method. // Journal of Elasticity. 96 (2009) , 2; 129-154 (journal article).
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