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numerical Galerkin's method

Development of Discontinuous Galerkin Method for 1-D Inviscid Burgers Equation

Development of Discontinuous Galerkin Method for 1-D Inviscid Burgers Equation

... The appearance of discontinuities even when starting from smooth initial data is a generic situation for non-linear hyperbolic PDE’s were shown. To define what is meant by a solution in such cases, the concept of weak ...

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Numerical Solutions of Volterra Equations Using Galerkin Method with Certain Orthogonal Polynomials

Numerical Solutions of Volterra Equations Using Galerkin Method with Certain Orthogonal Polynomials

... developed numerical methods for the solution of Volterra integral equations using various ...used Galerkin method with Hermite polynomial basis for the numerical solu- tions of Volterra ...

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Numerical approximation of the fractional HIV model using the meshless local Petrov–Galerkin method

Numerical approximation of the fractional HIV model using the meshless local Petrov–Galerkin method

... (MLPG) method is a fundamental base for the derivation of many meshless formulations since the trial and test functions can be cho- sen from different functional ...MLPG method has been proposed by Atluri ...

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The Petrov-Galerkin Method for Numerical Solution of Stochastic Volterra Integral Equations

The Petrov-Galerkin Method for Numerical Solution of Stochastic Volterra Integral Equations

... S TOCHASTIC Volterra integral equations (SVIEs) is a fast developing field, with applications in economics, sociology, biology, medical models and anthropology. Back- ground material and countless references can ...

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Optimum Value of Dimensionless Size of the Support Domain for Element Free Galerkin Mesh Free Method Prof. Sanjaykumar D. Ambaliya , Prof. Pradip V. Savaliya

Optimum Value of Dimensionless Size of the Support Domain for Element Free Galerkin Mesh Free Method Prof. Sanjaykumar D. Ambaliya , Prof. Pradip V. Savaliya

... Element Method (FEM) is an established numerical solution technique for engineering problems in various ...of numerical analysis technique that are being vigorously developed to avoid the drawbacks ...

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Semi-analytical solution for dynamic behavior of a fluid-conveying pipe with different boundary conditions

Semi-analytical solution for dynamic behavior of a fluid-conveying pipe with different boundary conditions

... semi-analytical method, which includes the differential quadrature method (DQM) and the Laplace transform and its inverse, is used to obtain a model for the dynamic behavior of the ...the method we ...

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STATIC AND DYNAMIC RESPONSE OF CARBON NANOTUBE-BASED NANOTWEEZERS

STATIC AND DYNAMIC RESPONSE OF CARBON NANOTUBE-BASED NANOTWEEZERS

... energy method for predictions of pull-in voltage in a nanotube-based ...energy method in predictions of structural behavior and pull-in voltages of nanosystems [14, ...the Galerkin method, ...

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Taylor-Series Expansion Methods for Multivariate Hammerstein Integral Equations

Taylor-Series Expansion Methods for Multivariate Hammerstein Integral Equations

... to numerical solution of integral equations (see [5], [6], [7], [8] and references cited ...expansion method introduced by Yuhe Ren et ...deliver numerical solutions whose accuracies are better than ...

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hp Version discontinuous Galerkin methods on polygonal and polyhedral meshes

hp Version discontinuous Galerkin methods on polygonal and polyhedral meshes

... the numerical approximation of partial differen- tial equations posed on complicated domains which contain ‘small’ geometrical fea- tures, or so-called ...Nitsche’s method in ...

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RESOLUTION OF AN INVERSE PARABOLIC PROBLEM USING SINC-GALERKIN METHOD

RESOLUTION OF AN INVERSE PARABOLIC PROBLEM USING SINC-GALERKIN METHOD

... new method that combines Beck’s function specification method with Tikhonov’s regularization ...mollification method and ...efficient numerical methods developed by Frank Stenger ...

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Computational Methods for Feedback Control in Structural Systems

Computational Methods for Feedback Control in Structural Systems

... a method to compute control gains from observations of a physical shell system using a discretized PDE model and implement the computed control gains in real time to the physical ...system. Numerical ...

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Numerical modelling of MPA CVD reactors with the discontinuous Galerkin finite element method

Numerical modelling of MPA CVD reactors with the discontinuous Galerkin finite element method

... Throughout this article, the proposed MPA-CVD system of partial differential equations (PDEs) is discretized based on employing the discontinuous Galerkin (DG) finite element method (FEM). Broadly speaking ...

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SOLVING FRACTIONAL DIFFUSION AND FRACTIONAL DIFFUSION-WAVE EQUATIONS BY PETROV-GALERKIN FINITE ELEMENT METHOD

SOLVING FRACTIONAL DIFFUSION AND FRACTIONAL DIFFUSION-WAVE EQUATIONS BY PETROV-GALERKIN FINITE ELEMENT METHOD

... element method has been successfully used to obtain the numerical solutions of diffusion and diffusion-wave ...applied method is a highly good one to obtain numerical solutions of this kind ...

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Wavelet based Galerkin Method for the Numerical Solution of One Dimensional Partial Differential Equations

Wavelet based Galerkin Method for the Numerical Solution of One Dimensional Partial Differential Equations

... wavelet-Galerkin method (HWGM) for the numerical solution of differential ...This method is based on expanding the solution by Hermite wavelets with unknown ...the Galerkin ...

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Nonconforming H1 Galerkin Mixed Finite Element Method for Pseudo Hyperbolic Equations

Nonconforming H1 Galerkin Mixed Finite Element Method for Pseudo Hyperbolic Equations

... element method with nonconforming quasi-Wilson element, a numerical approxi- mate scheme is established for pseudo-hyperbolic equations under arbitrary quadrilateral ...

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hp version discontinuous Galerkin methods for advection diffusion reaction problems on polytopic meshes

hp version discontinuous Galerkin methods for advection diffusion reaction problems on polytopic meshes

... error estimate derived in [35] to general polytopic meshes under the same assumption b · ∇ ξ ∈ S T p , ξ ∈ S T p . Remark 5.7. As noted in Remark 5.4, the case of general convection fields b can be treated, ...

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How To Write Aneastic Wave Propagation On Unstructured Meshes In D And 3D

How To Write Aneastic Wave Propagation On Unstructured Meshes In D And 3D

... new numerical method to solve the heterogeneous anelastic seismic wave equa- tions with arbitrary high order of accuracy in space and time on unstructured triangular and tetrahedral meshes in two and three ...

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Computational Studies of Reaction Diffusion Systems by Nonlinear Galerkin Method

Computational Studies of Reaction Diffusion Systems by Nonlinear Galerkin Method

... nonlinear Galerkin method, which is the extension of commonly known Faedo-Galerkin ...the method is derived and applied to the particular Scott- Wang-Showalter reaction-diffusion model ...

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Numerical Solution of Fifth Order Boundary Value Problems by Galerkin Method with Quartic B splines

Numerical Solution of Fifth Order Boundary Value Problems by Galerkin Method with Quartic B splines

... element method involving Galerkin method with quartic B-splines as basis functions has been developed to solve a general fifth order boundary value ...proposed method was applied to solve ...

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Numerical Methods for Compressible Multi-phase flows with Surface Tension

Numerical Methods for Compressible Multi-phase flows with Surface Tension

... the numerical section later), only do we observe the evolution of the discrete curvature to assess that our sub- cell computation does not destroy its shape, and, more important, is able to advect the interface ...

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