Laplacian and diffusional growth: A unified theoretical description for symmetrical and parity-broken patterns
type: Item
instance of: scholarly article
title: Laplacian and diffusional growth: A unified theoretical description for symmetrical and parity-broken patterns
zbMATH Open document ID: 0900.73258
DOI: 10.1016/0167-2789(96)00090-5
author: Martine Ben Amar
author: Efim A. Brener
published in: Physica D
publication date: 1996-10-30T00:00:00Z
Mathematics Subject Classification ID: 74G99
Mathematics Subject Classification ID: 74H99
Mathematics Subject Classification ID: 80A22
Mathematics Subject Classification ID: 82D25
zbMATH DE Number: 940233
zbMATH Keywords: diffusion instabilities
zbMATH Keywords: crystal growth
zbMATH Keywords: Saffman-Taylor problem in sector
zbMATH Keywords: zero-surface-tension
zbMATH Keywords: scaling laws
zbMATH Keywords: parity-broken double fingers
zbMATH Keywords: isotropic surface tension
MaRDI profile type: Publication
full work available at URL: 0167-2789(96)00090-5
OpenAlex ID: W2043528695
cites work: Q5787558
cites work: A NOTE ON THE MOTION OF BUBBLES IN A HELE-SHAW CELL AND POROUS MEDIUM
cites work: Analytic theory for the selection of a symmetric Saffman–Taylor finger in a Hele–Shaw cell
cites work: Self-dilating viscous fingers in wedge-shaped Hele-Shaw cells
cites work: Investigations on the dendrite problem at zero surface tension in 2D and 3D geometries
Recommended article: Pattern formation in reaction-diffusion models with nonuniform domain growth
Recommended article: Symmetries and pattern formation in hyperbolic versus parabolic models of self-organised aggregation
Recommended article: Q3397116
Recommended article: Domain-growth-induced patterning for reaction-diffusion systems with linear cross-diffusion
Recommended article: Pattern formation in reaction-diffusion systems with \(D_2\)-symmetric kinetics
Recommended article: Universality class of interface growth with reflection symmetry
Recommended article: Random ballistic growth and diffusion in symmetric spaces
Recommended article: Self-similarity in Laplacian growth
Recommended article: Non-Laplacian growth: exact results
Recommended article: Theory of stochastic Laplacian growth
description: scientific article; zbMATH DE number 940233