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[PDF] Top 20 Unfitted finite element methods using bulk meshes for surface partial differential equations

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Unfitted finite element methods using bulk meshes for surface partial differential equations

Unfitted finite element methods using bulk meshes for surface partial differential equations

... the methods cited above is the avoidance of charts both in the problem formulation and the numerical ...the surface finite element method is based simply on triangulated surfaces and requires the ... See full document

26

Review of discontinuous Galerkin finite element methods for partial differential equations on complicated domains

Review of discontinuous Galerkin finite element methods for partial differential equations on complicated domains

... of partial differential equations (PDEs) posed on complicated geometries, which include a large number of small geomet- rical features or microstructures, represents a challenging computational ... See full document

28

A Boundary Meshless Method for Neumann Problem

A Boundary Meshless Method for Neumann Problem

... The finite volume method (FVM) is a method for representing and evaluating partial differential equations in the form of algebraic equations (see ...the finite difference method ... See full document

10

Evolving surface finite element methods for random advection-diffusion equations

Evolving surface finite element methods for random advection-diffusion equations

... a surface finite element discretization of advection-diffusion equations with uncertain coefficients on evolving ...words. surface partial differential equations, ... See full document

28

hp Version discontinuous Galerkin methods on polygonal and polyhedral meshes

hp Version discontinuous Galerkin methods on polygonal and polyhedral meshes

... Galerkin Finite Element Method (DGFEM, for short) can be traced back almost half a century ago to the work undertaken on the weak enforcement of Dirichlet boundary conditions for second–order elliptic ... See full document

33

Computational surface partial differential equations

Computational surface partial differential equations

... the surface which may have been obtained using a level set or phase field method for a geometric partial differential ...the surface finite element method, but without ... See full document

206

Evolving surface finite element methods for random advection diffusion equations

Evolving surface finite element methods for random advection diffusion equations

... Surface partial differential equations, i.e., partial differential equations on sta- tionary or evolving surfaces, have become a flourishing mathematical field with ... See full document

26

Finite element methods for surface PDEs

Finite element methods for surface PDEs

... Surface partial differential equations often arise as subproblems in complex systems of partial differential equations in which surface processes couple geometry and ...a ... See full document

110

An ALE ESFEM for solving PDEs on evolving surfaces

An ALE ESFEM for solving PDEs on evolving surfaces

... solve bulk equations in one space dimension ...the surface is computed implicitly using phase field or level set methods or when one wishes to use bulk finite ... See full document

35

A coupled bulk-surface model for cell polarisation

A coupled bulk-surface model for cell polarisation

... coupled bulk-surface semilinear partial differential equations in which protein compartmentalisation becomes ...the surface can trigger propagating reactions, eventually stopped ... See full document

29

Finite element analysis for a coupled bulk–surface partial differential equation

Finite element analysis for a coupled bulk–surface partial differential equation

... Coupled bulk-surface partial differential equations arise in many applications; for example, they arise naturally in fluid dynamics and biological ...a finite ele- ment approach ... See full document

27

A Computational Study with Finite Element Method and Finite Difference Method for 2D Elliptic Partial Differential Equations

A Computational Study with Finite Element Method and Finite Difference Method for 2D Elliptic Partial Differential Equations

... study using Matlab ...elliptic partial differential equations in order to make comparisons between these two methods with various step-sizes and the mesh size parameters of ... See full document

21

A finite element model for protein transport in vivo

A finite element model for protein transport in vivo

... One of the first attempts to estimate bio-macromolecule mass transport and binding rate parameters using in vivo information was carried out by Kaufmann and Jain [13]. Sprague et al. [25] developed a ... See full document

13

Finite element methods on composite meshes for tuning plasma equilibria in tokamaks

Finite element methods on composite meshes for tuning plasma equilibria in tokamaks

... Galerkin methods. As this is easy with Cartesian meshes, we are interested in combining Cartesian meshes covering the burning chamber with triangle meshes covering the remaining parts of the ... See full document

24

A B spline finite element method for nonlinear differential equations describing crystal surface growth with variable coefficient

A B spline finite element method for nonlinear differential equations describing crystal surface growth with variable coefficient

... finite element method (FEM) [13–18], as a type of an important numerical tool for solving differential equations, has a long ...finite element analysis frame- ... See full document

16

Finite sine integral transform dynamic 
		analysis of free damped orthotropic plate on elastic subgrade

Finite sine integral transform dynamic analysis of free damped orthotropic plate on elastic subgrade

... In this study, the dynamic behaviour of orthotropic type of plate, without loading but with effect of damping, was analysed. The mathematical model governing such phenomenon was evaluated using finite sine ... See full document

9

An adaptive finite element approximation of a generalized Ambrosio Tortorelli functional

An adaptive finite element approximation of a generalized Ambrosio Tortorelli functional

... A fundamental concern for any numerical approximation of the minimization problem (1.7) is that the spatial discretization be sufficiently fine in the vicinity of the crack to resolve the transition layers of the ... See full document

36

A weakly overlapping domain decomposition preconditioner for the finite element solution of elliptic partial differential equations

A weakly overlapping domain decomposition preconditioner for the finite element solution of elliptic partial differential equations

... Reuse See Attached Takedown If you consider content in White Rose Research Online to be in breach of UK law, please notify us by emailing [email protected] including the URL of the[r] ... See full document

27

Stabilised finite element methods for a bending moment formulation of the Reissner-Mindlin plate model

Stabilised finite element methods for a bending moment formulation of the Reissner-Mindlin plate model

... Finally, to assess the presence, or lack of, locking in our method, we have repeated the experience carried out in the recent work [15], Section 5.3. For this, we have fixed a mesh from the sequence displayed in Figure ... See full document

25

Stabilised finite element methods for the Oseen problem on anisotropic quadrilateral meshes

Stabilised finite element methods for the Oseen problem on anisotropic quadrilateral meshes

... of the Navier–Stokes equations. As it is the case with the Navier-Stokes equation, when solving the Oseen problem numerically three different aspects can affect the quality of the numerical solution, and then need ... See full document

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