Mathematical modeling of rigid bodies motion through some non-Newtonian flows
type: Item
instance of: scholarly article
title: Mathematical modeling of rigid bodies motion through some non-Newtonian flows
zbMATH Open document ID: 1273.35222
published in: NoDEA. Nonlinear Differential Equations and Applications
publication date: 2013-07-19T00:00:00Z
Mathematics Subject Classification ID: 35Q35
Mathematics Subject Classification ID: 35Q93
Mathematics Subject Classification ID: 47H10
Mathematics Subject Classification ID: 47J35
Mathematics Subject Classification ID: 65K10
zbMATH DE Number: 6189390
zbMATH Keywords: Norton-Hoff operator
zbMATH Keywords: free interfaces
zbMATH Keywords: BV spaces
zbMATH Keywords: rigid bodies
zbMATH Keywords: generalized Schauder fixed-point
author: J. Ferchichi
author: J. P. Zolesio
MaRDI profile type: Publication
full work available at URL: s00030-012-0197-7
OpenAlex ID: W2010852919
cites work: Mathematical aspects of evolving interfaces. Lectures given at the C. I. M. -C. I. M. E. joint Euro-summer school, Madeira, Funchal, Portugal, July 3--9, 2000
cites work: Q3733192
cites work: Q4748596
cites work: Existence of weak solutions for the motion of rigid bodies in a viscous fluid
cites work: On Weak Solutions for Fluid‐Rigid Structure Interaction: Compressible and Incompressible Models
cites work: Q5573683
cites work: Q4767831
cites work: On the motion of rigid bodies in a viscous fluid.
cites work: Study of viscoplastic flows governed by the Norton-Hoff operator
cites work: Identification of a free boundary in Norton-Hoff flows with thermal effects
cites work: Study of the Norton-Hoff operator coupled with the evolutive heat equation
cites work: Functional spaces for norton‐hoff materials
cites work: Global existence of weak solutions for viscous incompressible flows around a moving rigid body in three dimensions
cites work: Global weak solutions for the two-dimensional motion of several rigid bodies in an incompressible viscous fluid
cites work: A generalized Norton-Hoff model and the Prandtl-Reuss law of plasticity
cites work: Q3563118
cites work: Q3706042
cites work: Q3101894
DOI: 10.1007/S00030-012-0197-7
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description: scientific article; zbMATH DE number 6189390