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@proceedings{1388711, author = {Hajnová, Veronika}, booktitle = {The 10th CHAOS 2017 International Conference}, keywords = {Gröbner Basis; bifurcation manifolds; Selkov model; Spuce Burworm model; Rozenzweig MacArthur model; Hénon map; polynomial system}, language = {eng}, isbn = {978-618-5180-21-8}, title = {Gröbner Basis Method in Bifurcation Analysis}, url = {http://www.cmsim.org/}, year = {2017} }
TY - CONF ID - 1388711 AU - Hajnová, Veronika PY - 2017 TI - Gröbner Basis Method in Bifurcation Analysis SN - 9786185180218 KW - Gröbner Basis KW - bifurcation manifolds KW - Selkov model KW - Spuce Burworm model KW - Rozenzweig MacArthur model KW - Hénon map KW - polynomial system UR - http://www.cmsim.org/ L2 - http://www.cmsim.org/ N2 - The problem of finding bifurcation manifolds of a discrete or a continuous system leads to a system of generally non-linear equations. This work describes a method how to find bifurcation manifolds, using algebraic approach based on Gröbner basis. ER -
HAJNOVÁ, Veronika. Gröbner Basis Method in Bifurcation Analysis. In \textit{The 10th CHAOS 2017 International Conference}. 2017. ISBN~978-618-5180-21-8.
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