Edith Geigant und Michael Stoll - Info zur Person

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[ ] Stability of peak solutions of a non-linear transport...

arxiv.org

Authors:Edith Geigant, Michael Stoll. (Submitted on 27 Aug (v1), last revised 13 Nov (this version, v2)). Abstract: We analyze the pattern forming ...

Publikationen-Jason - Computeralgebracomputeralgebra.uni-bayreuth.de › publications

computeralgebra.uni-bayreuth.de

Edith Geigant, Michael Stoll: Stability of peak solutions of a non-linear transport equation on the ... (Dissertation, 2010, Jacobs University Bremen) ...

Electronic Journal of Differential Equations - oalibwww.oalib.com › journal

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Stability of peak solutions of a non-linear transport equation on the circle · Edith Geigant,Michael Stoll · Existence of solutions for multi-point ...

Bifurcation analysis of an orientational aggregation model - ProQuestsearch.proquest.com › openview

www.proquest.com

Edith Geigant Michael Stoll. Received: 23 April Revised version: 29 October Published online: 28 February c. Springer-Verlag

Bifurcation analysis of an orientational aggregation model - PubMedpubmed.ncbi.nlm.nih.gov › ...

pubmed.ncbi.nlm.nih.gov

Authors. Edith Geigant , Michael Stoll. Affiliation. 1 Abteilung Theoretische Biologie, Universität BonnBonn, ...

au:Stoll_M in:math - SciRate Search

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Edith Geigant, Michael Stoll. Aug math.AP math.DS arXiv: v2. Scited Scite! 0. @misc{ , author = {Edith Geigant, Michael Stoll}, title ...

Electronic Journal of Differential Equations

ejde.math.txstate.edu

· Edith Geigant, Michael Stoll. Abstract: We study solutions of a transport-diffusion equation on the circle. The velocity of turning is given ...

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www.emis.de

Title: Stability of peak solutions of a non-linear transport equation on the circle Authors: Edith Geigant (Univ. Bayreuth, Germany) Michael Stoll ...

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