Singularly perturbed diffusion-advection-reaction processes on extremely large three-dimensional curvilinear networks with a periodic microstructure -- efficient solution strategies based on homogenization theory | Zendy

GerhardWilhelm Weber | Zendy; Silja Meyer-Nieberg | Zendy; Erik Kropat | Zendy

Open Access

Singularly perturbed diffusion-advection-reaction processes on extremely large three-dimensional curvilinear networks with a periodic microstructure -- efficient solution strategies based on homogenization theory

Author(s) -

GerhardWilhelm Weber,

Silja Meyer-Nieberg,

Erik Kropat

Publication year - 2016

Publication title -

numerical algebra control and optimization

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.303

H-Index - 20

eISSN - 2155-3289

pISSN - 2155-3297

DOI - 10.3934/naco.2016008

Subject(s) - homogenization (climate) , curvilinear coordinates , advection , boundary value problem , asymptotic homogenization , asymptotic analysis , method of matched asymptotic expansions , reaction–diffusion system , periodic boundary conditions , mathematics , partial differential equation , limit (mathematics) , mathematical analysis , physics , geometry , algorithm , biodiversity , ecology , composite number , biology , thermodynamics

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