EXISTENCE AND ASYMPTOTIC PROPERTIES OF SOLUTIONS OF A NONLOCAL EVOLUTION EQUATION MODELING CELL-CELL ADHESION

J Dyson; SA Gourley; R Villella-Bressan; GF Webb

doi:10.1137/090765663

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EXISTENCE AND ASYMPTOTIC PROPERTIES OF SOLUTIONS OF A NONLOCAL EVOLUTION EQUATION MODELING CELL-CELL ADHESION

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EXISTENCE AND ASYMPTOTIC PROPERTIES OF SOLUTIONS OF A NONLOCAL EVOLUTION EQUATION MODELING CELL-CELL ADHESION

J Dyson, SA Gourley, R Villella-Bressan and GF Webb

SIAM JOURNAL ON MATHEMATICAL ANALYSIS, Vol.42(4), pp.1784-1804

01/01/2010

DOI: https://doi.org/10.1137/090765663

Abstract

Science & Technology

Physical Sciences

Mathematics

Applied

Mathematics

MATHEMATICS

APPLIED

nonlocal

adhesion

reaction-diffusion

analytic semigroup

existence

regularity

positivity

SPATIALLY STRUCTURED MODEL

CANCER INVASION

TRAVELING-WAVES

TUMOR INVASION

AGGREGATION

CHEMOTAXIS

PREVENTION

HAPTOTAXIS

DIFFUSION

DYNAMICS

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Title: EXISTENCE AND ASYMPTOTIC PROPERTIES OF SOLUTIONS OF A NONLOCAL EVOLUTION EQUATION MODELING CELL-CELL ADHESION
Creators: J Dyson
SA Gourley
R Villella-Bressan
GF Webb
Publication Details: SIAM JOURNAL ON MATHEMATICAL ANALYSIS, Vol.42(4), pp.1784-1804
Publisher: Society for Industrial and Applied Mathematics (SIAM)
Date published: 01/01/2010
Date submitted: 17/05/2017
Identifiers: 99516767902346
Academic Unit: Department of Mathematics
Language: English
Resource Type: Journal article

EXISTENCE AND ASYMPTOTIC PROPERTIES OF SOLUTIONS OF A NONLOCAL EVOLUTION EQUATION MODELING CELL-CELL ADHESION

Abstract

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