| Faculty of Applied Science --> Department of Mathematics |
|
| | | | Doc. Ing. Petr Girg, Ph.D.
| | |
| |
Publications Publications Papers in Journals: - Čepička, J., Drábek, P., Girg, P., Open Problems related to the p-Laplacian, Bol. Soc. Esp. Mat. Apl. 29 (2004), pp. 13-34.
- Drabek, P., Girg, P. & Takac, P., Bounded Perturbation of Homogeneous Quasilinear Operators Using Bifurcationfrom Infinity, J. Differential Equations, 204, (2004), pp. 265--291
- Drabek, P., Girg, P.,Takac, P. & Ulm, M., The Fredholm alternative for the p-Laplacian: bifurcation from infinity, existence and multiplicity, Indiana Univ. Mathematical Journal 53, (2004), pp 433--482.
- Del Toro, N., Girg, P., Roca, F., On Dirichlet Problem with Nonlinearity Depending only on the Derivative, Appl. Math. Lett. 16, (2003), pp. 7-12.
- Drabek, P., Girg, P., & Roca, F., On theRange Properties of Certain Landesman-Lazer-type Problem, J. Math. Anal. and Appl. 257, (2001), pp. 131-140.
- Drabek, P., Girg, P., & Manasevich, R., Generic Fredholm alternative-type results for the one dimensional p-Laplacian, Nonlinear Differ. Equ. Appl. 8 (2001), pp. 285-298.
- Girg, P. & Roca, F., On the Range of CertainPendulum-Type Equations, J. Math. Anal. Appl. 249(2000), pp. 445-462.
- Girg, P., Neumann and periodic boundary-valueproblems for quasilinear ordinary differential equations with a nonlinearity in the derivative, Electronic Journal of Differential Equations 2000(2000), pp. 1-28.
- Girg, P., Existence of periodic solutions for asemilinear ordinary differential equation, ElectronicJournal of Differential Equations 1998 (1998), pp. 1-10.
Accepted Papers in Journals (to appear): - Girg, P., Roca, F. & Villegas, S., SemilinearSturm Liouville Problem with Periodic Nonlinearity, to appear in Nonlinear Analysis, T.M.A.
Papers in Proceedings: - P. Girg, Mathematical Model of Heat-Exchanger Tube and Parameter Indentification in Proceedings Interaction and Feedbacks '2004 (I. Zolotarev ed.), Institute of Thermomechanics AS CR, Prague, 2004
- Čepička, J., Drábek, P., Girg, P., Quasilinear Boundary Value Problems: Existence and Multiplicity Results in Variational Methods: Open Problems, Recent Progress, and Numerical Algorithms (J. Neuberger ed.)published by the American Mathematical Society: Contemporary Mathematics, 357, 2004, pp. 111-139;
- Gamez, J.L., Girg, P., Roca, F., On the range of certain nonlinear boundary value problem in Proceedings of `VI-emes Journees Zaragoza-Pau de Mathematiques Appliquees et deStatistiques 1999', Jaca, 2001;
- Girg, J., Girg, P., Errors in evaluation of mean value of the signalwith very low frequency in Applied Electronics 2000 (JiriPinker ed.), ZCU, Plzen, 2000.
- Girg, P., Some remarks on the solvability of the Neumann andperiodic BVP's for certain quasilinear ODE, in FunctionSpaces, Differential Operators and Nonlinear Analysis (Mustonen, V. & Rakosnik, J. eds.), Academy ofSciences of the Czech Republic, Prague 2000.
- Girg, P. & Roca, F., E.D. tipo pendulo frente a E.D.tipo Landesman-Lazer: Comparacion de los rangos, inActas XVI CEDYA/VI CMA (Montenegro, R., Montero, G. & Winter, G.eds.), Universidad Las Palmas de Gran Canaria, 1999.
- Girg, P., Nelinearni diferencialni rovnice s nelinearitou v derivaci in MOSD '97 (Girg, P. ed.), ZCU, Plzen, 1998.
Preprints/Submitted Manuscripts: - Girg, P., Parallel Computing Toolkit and Numerical Experiments, Preprint, ZCU Plzen, 2004
- Drabek, P., Girg, P. & Takac, P., Bounded Perturbation of Homogeneous Quasilinear Operators Using Bifurcationfrom Infinity, Preprint, ZCU Plzen, 2003.
- Drabek, P., Girg, P.,Takac, P. & Ulm, M., The Fredholm alternative for the p-Laplacian: bifurcation from infinity, existence and multiplicity, Preprint, ZCUPlzen, 2002.
- Gamez, J.L. & Girg, P., Fredholm Alternative for the p-Laplacian at the first eigenvalue and bifurcations from the infinity, Preprint, ZCU Plzen, 2001.
- Girg, P., Roca, F. & Villegas, S., SemilinearSturm Liouville Problem with Periodic Nonlinearity, Preprint,ZCU Plzen, 2001.
PhD. Thesis: - Analysis of the Ranges of Perturbed Noninvertible Operators, University of West Bohemia, Plzen, 2001.
Diploma Thesis: - Nonlinear dynamical systems - Existence of periodic solution, University of West Bohemia, Plzen, 1997.
|