Boundary Integral Equations - Globe Thesis

Keyword [Boundary Integral Equations] Result: 1 - 20 \| Page: 1 of 2
1.	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
2.	Researches On The Improved Meshless Local Boundary Integral Equation Methods
3.	A Meshless Galerkin Method Based On Boundary Integral Equations
4.	Computing Electromagnetic Scattering To Open Cavities By A Symmetric Coupling Of Finite Element And Boundary Integral Method
5.	High Accuracy Mechanical Quadrature Method For Solving Nonlinear Boundary Integral Equations
6.	New Types Of Boundary Integral Equations For Several Familiar Stationary Boundary Value Problems And Numerical Methods
7.	The Mechanical Quadrature Methods For Solving Boundary Integral Equations In The Application Of Numerical Simulation Of Reservoirs
8.	The Existence And Uniqueness Of The Solution For Mixed Boundary Value Problem Of Helmholtz Equation
9.	Equivalent Nonsingular Boundary Integral Equations And Engineering Application
10.	Existence And Uniqueness Of A Solution To The Helmholtz Equation With Mixed Boundary Conditions
11.	The Study For The Penetrable Scattering Problem With The Robin Core
12.	A Meshless Projection Iterative Method For Unilateral Problems
13.	Meshfree Methods For Signorini Problems Using Boundary Integral Equations
14.	The Fast Direct Algorithm For Boundary Integral Equations In Two Dimendions
15.	Inverse Problem Of A Class Of Parabolic Equation With Robin Boundary
16.	High-precision Numerical Solution Of Boundary Integral Equations On Unbounded Domains
17.	The Research On Numerical Solution For Eliptic Equation And Its Stability Analysis
18.	High Accuracy Algorithm For Steklov Eigenvalue In Boundary Integral Equations
19.	The High Precision Numerical Methods Of The Second Kind Boundary Integral Equations
20.	High Accuracy Algorithms For Solving The Indirect Boundary Integral Equations Of Steady State Heat Conduction Problems
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