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- Autorius: Lawrence Perko
- Leidėjas: Springer New York
- Metai: 2013
- Puslapiai: 576
- ISBN-10: 1461265266
- ISBN-13: 9781461265269
- Formatas: 15.5 x 23.5 x 3 cm, minkšti viršeliai
- Kalba: Anglų
- Extra -25 % nuolaida šiai knygai su kodu: ENG25
Differential Equations and Dynamical Systems (el. knyga) (skaityta knyga) | knygos.lt
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Aprašymas
This textbook presents a systematic study of the qualitative and geometric theory of nonlinear differential equations and dynamical systems. Although the main topic of the book is the local and global behavior of nonlinear systems and their bifurcations, a thorough treatment of linear systems is given at the beginning of the text. All the material necessary for a clear understanding of the qualitative behavior of dynamical systems is contained in this textbook, including an outline of the proof and examples illustrating the proof of the Hartman-Grobman theorem. In addition to minor corrections and updates throughout, this new edition includes materials on higher order Melnikov theory and the bifurcation of limit cycles for planar systems of differential equations.
EXTRA 25 % nuolaida su kodu: ENG25
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- Autorius: Lawrence Perko
- Leidėjas: Springer New York
- Metai: 2013
- Puslapiai: 576
- ISBN-10: 1461265266
- ISBN-13: 9781461265269
- Formatas: 15.5 x 23.5 x 3 cm, minkšti viršeliai
- Kalba: Anglų
This textbook presents a systematic study of the qualitative and geometric theory of nonlinear differential equations and dynamical systems. Although the main topic of the book is the local and global behavior of nonlinear systems and their bifurcations, a thorough treatment of linear systems is given at the beginning of the text. All the material necessary for a clear understanding of the qualitative behavior of dynamical systems is contained in this textbook, including an outline of the proof and examples illustrating the proof of the Hartman-Grobman theorem. In addition to minor corrections and updates throughout, this new edition includes materials on higher order Melnikov theory and the bifurcation of limit cycles for planar systems of differential equations.
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