B. Sc.: September 4, 1994, Department of Mathematics, University of Zagreb.
Master Class: Jun 26, 1995, Mathematical Research Institute, The Netherlands.
M. Sc.: March 31, 1999, Department of Mathematics, Universoty of Zagreb, thesis: One-dimensional models in theory of elasticity.
PhD: September 15, 2000, Department of Mathematics, University of Zagreb, thesis: Evolution model of curved rods.
Papers
M. Jurak, J. Tambaca, Z. Tutek:
Derivation of a curved rod model by Kirchhoff assumptions,
ZAMM 79 (1999) 7, 455-463.
M. Jurak, J. Tambaca:
Derivation and justification of a curved rod model,
Mathematical Models and Methods in Applied Sciences Vol. 9,
No. 7 (1999) 991--1014.
J. Tambaca, Z. Tutek:
Dynamic Curved Rod Model,
Proceedings of the Conference on Applied Mathematics and
Computation, Dubrovnik 1999, eds. V. Hari et al., 2000.
J. Tambaca, Z. Tutek:
Evolution model of curved rods,
Proceedings of the Fifth International Conference on
Mathematical and Numerical Aspects of Wave Propagation,
Waves 2000 (Santiago de Compostela), SIAM, 2000, 197-201.
J. Tambaca: Estimates of the Sobolev norm of a product of two
functions, Journal of Mathematical
Analysis and Applications, Vol 255, Num 1, 2001, 137-146.
I. Aganovic, J. Tambaca:
On the stability of rotating rods and plates,
ZAMM 81, 2001, 11, 733--742.
M. Jurak, J. Tambaca:
Linear curved rod model. General curve,
Mathematical Models and Methods in Applied Sciences, Vol. 11, No. 7, 2001, 1237--1252.
J. Tambaca:
Injectivity of the parametrization of thin curved rods,
a short note, 2000,
dvi,
J. Tambaca:
One-dimensional approximations of the eigenvalue problem of curved rods,
Mathematical Methods in the Applied Science, Vol 24, No. 12, 2001, 927--948.
J. Tambaca:
Derivation of the elastic force of springs from the curved rod model,
Comptes Rendus de l'Academie des Sciences - Serie IIB - Mechanics, Vol. 329, No. 10, 2001, 761-765.
J. Tambaca:
Justification of the dynamic model of curved rods,
Asymptotic Analysis, Vol. 31, No. 1, 2002, 43-68.
J. Tambaca:
A model of irregular curved rods, in Proceedings of the Conference on Applied Mathematics and Scientific Computing (Dubrovnik, 2001),
eds. Z. Drmac, V. Hari, L. Sopta, Z. Tutek, K. Veselic,
Kluwer, 2003, 289-299.
M. Jurak, J. Tambaca, Z. Tutek:
Modelling of curved rods, in Proceedings of the Conference on Applied Mathematics and Scientific Computing (Dubrovnik, 2001),
eds. Z. Drmac, V. Hari, L. Sopta, Z. Tutek, K. Veselic,
Kluwer, 2003, 91-121.
J. Tambaca:
Derivation of a model of leaf springs, in Proceedings of the Conference on Applied Mathematics and Scientific Computing (Brijuni, 2003),
eds. M. Marusic, Z. Drmac, Z. Tutek,
Kluwer, 2004, 305-316.
S. Canic, A. Mikelic, D.
Lamponi and J. Tambaca. Self-Consistent Effective Equations Modeling Blood Flow in
Medium-to-Large Compliant Arteries. Multiscale Modeling and Simulation: A SIAM Interdisciplinary Journal 3 (3) (2005), 559 - 596. (pdf)
S. Canic, J. Tambaca, A. Mikelic, C.J. Hartley, D. Mirkovic and D. Rosenstrauch. Blood flow through axially symmetric sections of compliant vessels: new effective closed models, Proceedings of the 26th Annual International Conference of the IEEE Engineering in Medicine and Biology Society, 2004. (pdf)
S. Canic, A. Mikelic and J. Tambaca. A two-dimensional effective model describing fluid-structure interaction in blood flow: analysis, simulation and experimental validation, Comptes Rendus Mechanique 333, 12 (2005), 867-883. (pdf)
J. Tambaca, S. Canic, A. Mikelic. Effective Model of the Fluid Flow through Elastic Tube with Variable Radius, Grazer Math. Ber. 348 (2005), 91-112
(pdf).
J. Tambaca, A numerical method for solving the curved rod model, ZAMM 86 (2006), 210-221.
J. Tambaca, A note on the "flexural" shell model for shells with little regularity, Advances in Mathematical Sciences and Applications 16, (2006) 45-55.
I. Aganovic, J. Tambaca, Z. Tutek, A note on reduction of dimension for linear elliptic equations, Glasnik Matematicki 41 (2006), 77-88.
I. Aganovic, J. Tambaca, Z. Tutek, Derivation and justification of the models of rods and plates from linearized three-dimensional micropolar elasticity, Journal of Elasticity 84 (2006), 131-152.
S. Canic, C.J. Hartley, D. Rosenstrauch, J. Tambaca, G. Guidoboni, A. Mikelic,
Blood Flow in Compliant Arteries: An Effective Viscoelastic Reduced Model, Numerics and Experimental Validation,
Annals of Biomedical Engineering 34 (2006), 575-592. (pdf)
S. Canic, J. Tambaca, G. Guidoboni, A. Mikelic, C.J. Hartley, D. Rosenstrauch. Modeling viscoelastic behavior of arterial walls and their interaction with pulsatile blood flow, SIAM Journal on Applied Mathematics 67 (2006), 164-193.
I. Aganovic, J. Tambaca, Z.Tutek, Derivation and
justification of the model of micropolar elasticshells from
three-dimensional linearized micropolar elasticity, Asymptotic Analysis 51(3,4) (2007), 335-361.
I. Aganovic, J. Tambaca, Z.Tutek,
Derivation of the model of elastic curved rods from three-dimensional micropolar elasticity,
Annali dell'Universita'di Ferrara 53 (2007), 109-133.
J. Tambaca, I. Velcic,
Evolution model of linear micropolar plate,
Annali dell'Universita'di Ferrara 53 (2007), 417-435.
J. Tambaca, I. Velcic,
Existence theorem for nonllinear micropolar elasticity,
ESAIM: Control, Optimisation and Calculus of Variations 16 (2010), 92-110.
J. Tambaca, I. Velcic,
Derivation of a model of nonlinear micropolar plate, Annali dell'Universita'di Ferrara 54 (2008), 2, 319-333.
J. Tambaca, I. Velcic,
Semicontinuity theorem in the micropolar elasticity,
ESAIM: Control, Optimisation and Calculus of Variations 16 (2010), 337-355.
J. Tambaca, I. Velcic, Evolution model for linearized micropolar plates by the Fourier method, Journal of Elasticity 96 (2009), 129-154.
J. Tambaca, I. Velcic, Relaxation theorem and lower dimensional models in micropolar elasticity, to appear in Mathematics and Mechanics of Solids.
E. Fabijanic, J. Tambaca, Numerical comparison of the beam model and 2D linearized elasticity, Structural Engineering and Mechanics 33 (2009), 5, 621-633.
J. Tambaca, M. Kosor, S. Canic, D. Paniagua, Mathematical Modeling of Vascular Stents, SIAM Journal on Applied Mathematics 70 (2010), 6, 1922-1952.
J. Tambaca, S. Canic and D. Paniagua, A novel approach to modeling coronary stents using slender curved rod model: a comparasion between fractured Xience-like and Palmaz-like stents, in Applied and Numerical Partial Differential Equations (eds. W. Fitzgibbon, Yu. Kuznetsov, P. Neittaanmaki, J. Periaux and O. Pironneau), Springer, 2010, 41-58.
