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	A posteriori error estimation method for partial differential equations solution Valenta, Václav ; Horová, Ivana (referee) ; Vala, Jiří (referee) ; Kunovský, Jiří (advisor) This thesis deals with gradient calculation in triangulation nodes using weighted average of gradients of neighboring elements. This gradient is then used for a posteriori error estimation which produce better solution of partial differential equations. This work presents two common methods - Finite elements method and Finite difference method. Detailed record
	A posteriori error estimation method for partial differential equations solution Valenta, Václav ; Horová, Ivana (referee) ; Vala, Jiří (referee) ; Kunovský, Jiří (advisor) This thesis deals with gradient calculation in triangulation nodes using weighted average of gradients of neighboring elements. This gradient is then used for a posteriori error estimation which produce better solution of partial differential equations. This work presents two common methods - Finite elements method and Finite difference method. Detailed record
	A posteriori algebraic error estimation in numerical solution of linear diffusion PDEs Papež, Jan ; Vohralík, M. Fulltext: content.csg - PDF Plný tet: 0425468 - PDF Detailed record

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