|
|
web pages are optimised for newest versions of web browsers
LYNX and LINKS ;)
|
|
| Faculty of Applied Science --> Department of Mathematics |
|
| | | | Doc. Ing. Gabriela Holubová, Ph.D.
| | |
| |
Publications PublicationsBooks: Elements of Partial Differential Equations. Walter de Gruyter, Berlin - New York, (coauthor P. Drabek), 2007.Papers in journals: The Fučík Spectra for Multi-Point Boundary Value Problems. Electronic Journal of Differential Equations, Conf. 18, 33-44, (coauthor P. Necesal), 2010. Nonlinear four-point problem: non-resonance with respect to the Fučík spectrum. Nonlinear Analysis: Theory, Methods & Applications 71 (10), 4559-4567, (coauthor P. Necesal), 2009. Nontrivial Fucik spectrum of one non-selfadjoint operator. Nonlinear Analysis 69, 2930-2941, (coauthor P. Necesal), 2008. Initial-boundary value problem for the nonlinear string-beam system. J. Math. Analysis and Applications 288/2, 784-802, (coauthor A. Matas), 2003. Nonlinear models of suspension bridges: discussion of the results. Applications of Mathematics 48, No. 6, 497-514, (coauthors P. Drabek, A. Matas, P. Necesal), 2003. Fredholm alternative for the p-Laplacian in higherdimensions. J. Math. Analysis and Applications 263, 182-194 (coauthorP. Drabek), 2001. Time-periodic oscillations in suspension bridges: existence of unique solutions. Nonlin. Analysis: Real Word Appl. 1, 345-362,(coauthors Drabek, Leinfelder, Mustonen, Berkovits), 2000. Bifurcation of Periodic Solutions in Symmetric Models of SuspensionBridges. Topological Methods in Nonlin. Anal. 14, No. 1, 39-58, (coauthor P. Drabek), 1999. Mathematical Modeling of Suspension Bridges. Mathematics andComputers in Simulation 50, 183-197, 1999. Coupled string-beam equations as a model of suspensionbridges. Applications of Mathematics 44, No. 2, 97-142, (coauthors Drabek, Leinfelder), 1999. Mathematical models of suspension bridges. Applications of Mathematics 42, No. 6, 451-480, 1997.Papers in proceedings: Bifurcation Problems in Suspension Bridges.Proceeding of the conference Mathematical Analysis and Its Applications, Athens, 2002. Suspension Bridges: Bifurcation of PeriodicSolutions. Proceeding of the conference FSDONA'99, Pudasjarvi, 1999. Mathematical models of suspension bridges: existence of unique solutions. Proceeding of the conference Equadiff'97,Brno, 1997. Matematicke modely visutych mostu. Proceeding of theconference MOSD'97, Pernink, 1997, (in Czech). Time-periodic oscillations in suspension bridges: existence of unique solution. Proceeding of the 5th students conferenceVSTEZ, Bohdanec, 1997. Matematicke modely visutych mostu, jejich klasifikace a odvozeni. Proceeding of the 4th students conferenceVSTEZ, Brno, 1996, (in Czech).Preprints: Fredholm Alternative for the p-Laplacian in Higher Dimensions. Preprint of theUniversity of West Bohemia no. 139, 2001. Mathematical models of suspension bridges. Preprint of theUniversity of West Bohemia no. 94, 1997. Matematicke modely visutych mostu, jejich klasifikace a odvozeni. Preprint of the University of West Bohemia no. 88, 1996, (in Czech).Course books: Partial Differential Equations: An Introduction to Classical Theory, University of West Bohemia, Pilsen 2001 (in Czech) (coauthor P. Drabek).Diploma thesis: Mathematical models of suspension bridges, University of West Bohemia, Pilsen 1997.Doctoral thesis: Systems of evolution partial differential equations: the existence and qualitativeproperties of solutions, University of West Bohemia, Pilsen 2000.Habilitation thesis: Solvability of Problems with Jumping Nonlinearities: From Suspension Bridges to Multi-Point BVPs., University of West Bohemia, Pilsen 2009.
|
|
