A priori error - Globe Thesis

Keyword [A priori error] Result: 1 - 20 \| Page: 1 of 3
1.	The Methods Of Characteristic Finite Element Of Optimal Control Problems Governed By Convection-Diffusion Equations
2.	Discontinuous Finite Element Methods For Seawater Intrusion Problem
3.	Numerical Analysis For Optimal Control Problem Governed By Bi-harmonic Equation And Water Flooding Model In Oil Fields
4.	The Spectral Methods For Optimal Control Problems With Constraints On State
5.	A Stabilized Discontinuous Galerkin Method For The Incompressible Miscible Displacement Problem
6.	A Priori And A Posteriori Error Estimates For Boundary Control
7.	A Priori And A Posteriori Error Estimates For Boundary Control
8.	A Priori Error Estimates To Runge-Kutta Discontinuous Galerkin Finite Element Method For Symmetrizable Systems Of Conservation Laws With Sufficiently Smooth Solution
9.	Optimal A Priori Error Estimates For The Hp-Version Of The Local Discontinuous Galerkin Method For Time-Dependent Convection-Diffusion Systems
10.	Mixed Finite Element Methods For Two Classes Of Time Fractional Partial Differential Equations
11.	High Resolution Schemes For Solving Hamilton-Jacobi Equations And Nonconservative Hyperbolic Systems
12.	Error Estimates For Nonlinear Equations Using Discontinous Galerkin Methods And Post Processing Technique
13.	RT1Mixed Finite Element Methods Of Optimal Control Problems
14.	Some Studies On Variational Discretization For Two Kinds Of Optimal Control Problems
15.	Some Researches Of Finite Volume Element Method For Second Order Elliptic Equation
16.	Numerical Methods For Optimal Control Problem Governed By PDEs With Random Field Coefficients
17.	Convergent Analysis Of Finite Volume Element Method For Optimal Control Problems
18.	Local Discontinuous Galerkin Methods And Fast Solvers For Phase Field Models
19.	The Analysis Of Several Kinds Of Mixed Finite Element Methods For Nonlinear Time Fractional Partial Differential Equations
20.	Some Domain Decomposition And Convex Optimization Algorithms With Applications To Inverse Problems
<<First <Prev Next> Last>> Jump to