Solving - Globe Thesis - Globe Thesis

Keyword [Solving] Result: 1 - 20 \| Page: 1 of 10
1.	Parallel Nonstationary Iterative Methods For Solving Large Sparse Linear Systems
2.	Theories And Methods For Solving Nonlinear Equations And Its Application In Singularly Perturbed Problems
3.	Algorithms And Perturbation Analysis For Solving Consistant And Inconsistant Singular Linear Equations
4.	The Mechanical Quadrature Methods With The High Accuracy And Splitting Extrapolations For Solving Boundary Integral Equations Of The First Kind Of Scientific And Engineering Problems On Nonsmooth Domains
5.	Nonlinear Algebraic Polynomial System And Solving Geometry Constrained Problem
6.	The Theory And Algorithm Research For Solving Several Classes Of Constrained Matrix Equation
7.	Projection Methods For Numerically Solving Incompressible Flow
8.	Study On Theory And Solving Method For Propagation And Interaction Of Finite-amplitude Waves And Solitary Waves In Fluid And Solid Media
9.	Some Mechanical Algorithms For Solving Differential Equations And Calculating The Size Of Solution Space
10.	Constraint Shifting Combined Homotopy Method For Solving Nonlinear Programming, Equilibrium Programming And Variational Inequalities
11.	Perfectly Matched Layer Methods For Solving Electromagnetic Equations And Multi-symplectic Methods For Hamiltonian PDEs Systems
12.	Some Algorithms For Solving Finite, Semifinite And Generalized Semifinite Minimax Problems
13.	The Research On Methods For Solving Nonlinear Partial Differential Equations
14.	Nonlinear Lagrange Methods For Solving Nonlinear Optimization Problems
15.	Augmented Lagrangian Function Methods For Solving Constrained Optimization Problems
16.	Research On The Method Of Parametric Design Of Resources Map In Resources Information System
17.	The Super-convergence Methods For Solving First Kind Weakly Singular Volterra Integral Equations
18.	Solving M-Homogeneous Polynomial Systems
19.	Combined Homotopy Interior-point Method For Solving Mathematical Programs With Equilibrium Constraints
20.	Application Of The Function Expansion Method And The Homotopy Analysis Method For Solving Nonlinear Evolution Equations
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