| 词条 | Monodromy matrix |
| 释义 |
In mathematics, and particularly ordinary differential equations (ODEs), a monodromy matrix is the fundamental matrix of a system of ODEs evaluated at the period of the coefficients of the system. It is used for the analysis of periodic solutions of ODEs in Floquet theory. See also
References
| last1 = Grass | first1 = Dieter | last2 = Caulkins | first2 = Jonathan P. | last3 = Feichtinger | first3 = Gustav | last4 = Tragler | first4 = Gernot | last5 = Behrens | first5 = Doris A. | isbn = 9783540776475 | page = 82 | publisher = Springer | title = Optimal Control of Nonlinear Processes: With Applications in Drugs, Corruption, and Terror | url = https://books.google.com/books?id=M7qGPmzrVAkC&pg=PA82 | year = 2008}}
| surname = Teschl | given = Gerald |authorlink=Gerald Teschl | title = Ordinary Differential Equations and Dynamical Systems | publisher=American Mathematical Society | place = Providence | year = | url = http://www.mat.univie.ac.at/~gerald/ftp/book-ode/}}{{DEFAULTSORT:Monodromy Matrix}}{{mathanalysis-stub}} 1 : Ordinary differential equations |
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