The stationary 2D Smoluchowski equation in strong homogeneous flow

We consider steady state solutions of a 2D Smoluchowski equation, in a concentrated regime, under an imposed flow with homogeneous gradient. We prove that at high flow intensity there are only two kinds of solutions: a nematic type solution and an isotropic type solution. © 2006 IOP Publishing Ltd a...

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Main Author: Zarnescu, A
Format: Journal article
Language:English
Published: 2006
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author Zarnescu, A
author_facet Zarnescu, A
author_sort Zarnescu, A
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description We consider steady state solutions of a 2D Smoluchowski equation, in a concentrated regime, under an imposed flow with homogeneous gradient. We prove that at high flow intensity there are only two kinds of solutions: a nematic type solution and an isotropic type solution. © 2006 IOP Publishing Ltd and London Mathematical Society.
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spelling oxford-uuid:4cc8f9fa-daa7-41fd-a875-f47cb3db85462022-03-26T15:51:33ZThe stationary 2D Smoluchowski equation in strong homogeneous flowJournal articlehttp://purl.org/coar/resource_type/c_dcae04bcuuid:4cc8f9fa-daa7-41fd-a875-f47cb3db8546EnglishSymplectic Elements at Oxford2006Zarnescu, AWe consider steady state solutions of a 2D Smoluchowski equation, in a concentrated regime, under an imposed flow with homogeneous gradient. We prove that at high flow intensity there are only two kinds of solutions: a nematic type solution and an isotropic type solution. © 2006 IOP Publishing Ltd and London Mathematical Society.
spellingShingle Zarnescu, A
The stationary 2D Smoluchowski equation in strong homogeneous flow
title The stationary 2D Smoluchowski equation in strong homogeneous flow
title_full The stationary 2D Smoluchowski equation in strong homogeneous flow
title_fullStr The stationary 2D Smoluchowski equation in strong homogeneous flow
title_full_unstemmed The stationary 2D Smoluchowski equation in strong homogeneous flow
title_short The stationary 2D Smoluchowski equation in strong homogeneous flow
title_sort stationary 2d smoluchowski equation in strong homogeneous flow
work_keys_str_mv AT zarnescua thestationary2dsmoluchowskiequationinstronghomogeneousflow
AT zarnescua stationary2dsmoluchowskiequationinstronghomogeneousflow