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	Primal Hybrid Finite Element Method Applied to Smooth Shape Optimization Problems Chleboun, Jan ; Mäkinen, R. A. E. Detailed record
	Coupling the Worst Scenario Method with Fuzzy Input Data Chleboun, Jan Inputs entering a mathematical model are considered uncertain, i.e., they are not given in a crisp form but only within a set of admissible data. The solution to the model is evaluated through a functional (criterion) reflecting a particular feature of the solution, e.g., local temperature, velocity, stress. The higher value, the "worse" solution. The goal of the worst scenario method... Detailed record
	Uncertainties in modeling: where do they come from? What actions can we take? Chleboun, Jan Basic types and sources of uncertainty in mathematical modeling are brieefly mentioned. The notions of validation and verification are explained. A few preferrable features of mathematical models are listed. Stochastic and nonstochastic approaches to uncertainty in modeling are presented. Detailed record
	Worst scenario method applied to heat conductivity structures formed by composite materials Chleboun, Jan Uncertain conductivity coefficients are considered. They are not given directly bat they stem from an admissible family of composite materials characterized by uncertain concentrations of their constituents. The goal is to maximize a weakly continuous **st functional and to suggest an approximate method suitable for numerical solution of the problem. Detailed record
	Numerical solution of a temperature distribution problem in a body with uncertain heat conductivity coefficients Chleboun, Jan Time independent heat flow problems are considered. The heat conductivity coefficients depend on temperature and are not known exactly. The goal is to find the maximum reachable temperature in a fixed test subregion if coefficients are taken from certain compact admissible set. Results of the sensitivity analysis for isotropic as well as anisotropic bodies are given together with results of numerical examples. Detailed record
	The Method of Arbitrary Lines in Shape Optimization: Application of Design Sensitivity Formulae Expressed by Boundary Integrals Chleboun, Jan ; Xanthis, L. S. Detailed record
	MAL a EDRA - dvě metody dimenzionální redukce Chleboun, Jan Detailed record
	Mathematica Chleboun, Jan Detailed record
	Deformační odezva smykově zatížené kompoziční desky s centrální diskontinuitou Chleboun, Jan ; Minster, Jiří Detailed record
	On optimal shape design problem using a hybrid variational formulation of an elliptic state equation Chleboun, Jan Detailed record

See also: similar author names
5	CHLEBOUN, Jiří
5	Chleboun, Jakub
22	Chleboun, Jan
5	Chleboun, Jiří

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