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A Discrete Duality Finite Volume Approach to Hodge Decompos..:

Delcourte, Sarah ; Domelevo, Komla ; Omnes, Pascal
SIAM Journal on Numerical Analysis. 45 (2007) 3 - p. 1142-1174 , 2007

Link: https://www.jstor.org/stable/40232859

RT Journal
T1 <Title>A Discrete Duality Finite Volume Approach to Hodge Decomposition and Div-Curl Problems on Almost Arbitrary Two-Dimensional Meshes</Title>

UL https://suche.suub.uni-bremen.de/peid=jstor-40232859&Exemplar=1&LAN=DE
				
A1 Delcourte, Sarah
A1 Domelevo, Komla
A1 Omnes, Pascal
PB Society for Industrial and Applied Mathematics
YR 2007
SN 0036-1429
K1 discrete duality finite volume method
K1 discrete Green formula
K1 discrete Hodge decomposition
K1 discrete differential operators
K1 div-curl equations
K1 arbitrary meshes
K1 nonconforming meshes
K1 degenerating meshes
K1 convergence
K1 error estimates
K1 Mathematics
K1 Pure mathematics
K1 Linear algebra
K1 Vector analysis
K1 Vector fields
K1 Curl
K1 Mathematical problems
K1 Boundary value problems
K1 Boundary conditions
K1 Vector curls
K1 Geometry
K1 Euclidean geometry
K1 Plane geometry
K1 Vertices
K1 Vector operations
K1 Dot product of vectors
K1 Calculus
K1 Differential calculus
K1 Mathematical differentiation
K1 Differential operators
K1 Applied mathematics
K1 Statistics
K1 Error rates
K1 Geometric shapes
K1 Polytopes
K1 Polygons
K1 Triangles
JF SIAM Journal on Numerical Analysis
VO 45
IS 3
SP 1142
OP 1174
LK http://dx.doi.org/https://www.jstor.org/stable/40232859
DO https://www.jstor.org/stable/40232859
SF ELIB - SuUB Bremen

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