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Multidomain local Fourier method for PDEs in complex geometries
L. Vozovoi
*
, M. Israeli
,
A. Averbuch
*
Corresponding author for this work
School of Computer Science and AI
Technion-Israel Institute of Technology
Research output
:
Contribution to journal
›
Article
›
peer-review
7
Scopus citations
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Keyphrases
Complex Geometry
100%
Multi-domain
100%
Fourier Method
100%
PDE
100%
Fourier Basis
100%
Discretization in Time
66%
Matching Relation
66%
Differential Equations
33%
Parallelization
33%
Global Solution
33%
Parallel Algorithm
33%
Third Order
33%
Domain Decomposition
33%
Local Solution
33%
Localization Properties
33%
Two-dimensional Problems
33%
Constant Coefficients
33%
Local Neighborhood
33%
High-order Methods
33%
Transform Domain
33%
Low Communication
33%
Time-dependent Problems
33%
Spectral Accuracy
33%
Nonlinear PDEs
33%
Global Coupling
33%
Rectangular Region
33%
Elliptic Operators
33%
Circular Region
33%
Conjugate Gradient Iteration
33%
Stable Scheme
33%
Non-constant Coefficient
33%
Point-wise Matching
33%
Curvilinear Domain
33%
Subsolution
33%
Semi-implicit
33%
Mathematics
Partial Differential Equation
100%
Discretization
100%
Complex Geometry
100%
Differential Equation
50%
Pointwise
50%
Global Solution
50%
Constant Coefficient
50%
Dimensional Problem
50%
Domain Decomposition
50%
Dependent Problem
50%
Elliptic Operator
50%
Circular Region
50%
Parallelization
50%
Rectangular Region
50%
Subsolution
50%
Engineering
Fourier Method
100%
Fourier Series
100%
Partial Differential Equation
100%
Discretization
66%
Simplifies
33%
Two Dimensional
33%
Subdomains
33%
Domain Decomposition
33%
One Dimensional
33%
Dimensional Problem
33%
Convergent
33%
Constant Coefficient
33%
Computer Science
Partial Differential Equation
100%
Discretization
100%
Domain Decomposition
50%
Subdomains
50%
Parallelization
50%
Localization Property
50%
Dimensional Problem
50%
Conjugate Gradients
50%
Constant Coefficient
50%
Parallel Algorithm
50%