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duxiu/initial_release/40940833.zip

自治和非自治不连续微分方程中的分岔=BIFURCATION IN AUTONOMOUS AND NONAUTONOMOUS DIFFERENTIAL EQUATIONS WITH DISCONTINUITIES,MARAT AKHMET ARDAK KASHKYNBAYEV, 阿克梅特 (Akhmet, Marat), Marat Akhmet 高等教育出版社, 1st ed. 2017, 2017

This book focuses on bifurcation theory for autonomous and nonautonomous differential equations with discontinuities of different types - those with jumps present either in the right-hand side, or in trajectories or in the arguments of solutions of equations. 本书主要讨论不同类型的自治和非自治不连续微分方程中的分岔.那些具有跳跃的微分方程既可以是右端点不连续的,也可以是在轨迹上不连续,或是方程解的区间常数近似的.本书的结果可以应用于各个领域,如神经网络,脑动力学,机械系统,天气现象,人口动力学等.毫无疑问,分岔理论应该进一步发展到不同类型的微分方程.读者将从本书了解到该理论的最新成果,学会如何将该理论应用到不同类型的不连续微分方程的具体方法.此外,读者将学习到分析这些方程的非自治分岔情况的最新方法

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英语 [en] · 中文 [zh] · PDF · 35.9MB · 2017 · 📗 未知类型的图书 · 🚀/duxiu/zlibzh · Save

base score: 11068.0, final score: 167464.05

ia/bifurcationinaut0000akhm.pdf

自治和非自治不连续微分方程中的分岔=BIFURCATION IN AUTONOMOUS AND NONAUTONOMOUS DIFFERENTIAL EQUATIONS WITH DISCONTINUITIES,MARAT AKHMET Marat Akhmet; Ardak Kashkynbayev Springer Singapore Imprint : Springer, Springer Nature, Singapore, 2017

This book focuses on bifurcation theory for autonomous and nonautonomous differential equations with discontinuities of different types – those with jumps present either in the right-hand side, or in trajectories or in the arguments of solutions of equations. The results obtained can be applied to various fields, such as neural networks, brain dynamics, mechanical systems, weather phenomena and population dynamics. Developing bifurcation theory for various types of differential equations, the book is pioneering in the field. It presents the latest results and provides a practical guide to applying the theory to differential equations with various types of discontinuity. Moreover, it offers new ways to analyze nonautonomous bifurcation scenarios in these equations. As such, it shows undergraduate and graduate students how bifurcation theory can be developed not only for discrete and continuous systems, but also for those that combine these systems in very different ways. At the same time, it offers specialists several powerful instruments developed for the theory of discontinuous dynamical systems with variable moments of impact, differential equations with piecewise constant arguments of generalized type and Filippov systems. Erscheinungsdatum: 31.01.2017

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英语 [en] · PDF · 8.9MB · 2017 · 📗 未知类型的图书 · 🚀/duxiu/ia · Save

base score: 11068.0, final score: 17463.016

lgli/K:\!genesis\0day\kolxoz\87\M_Mathematics\MC_Calculus\MCde_Differential equations\Akhmet M., Kashkynbayev A. Bifurcation in autonomous and nonautonomous differential equations with discontinuities (Springer, 2017)(ISBN 9789811031793)(O)(C)(175s)_MCde_.pdf

自治和非自治不连续微分方程中的分岔=BIFURCATION IN AUTONOMOUS AND NONAUTONOMOUS DIFFERENTIAL EQUATIONS WITH DISCONTINUITIES,MARAT AKHMET Marat Akhmet, Ardak Kashkynbayev Springer Nature Singapore, Nonlinear Physical Science, 1st ed. 2017, 2017

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英语 [en] · PDF · 3.2MB · 2017 · 📘 非小说类图书 · 🚀/duxiu/lgli/lgrs/nexusstc/zlib · Save

base score: 11065.0, final score: 17459.611

upload/newsarch_ebooks_2025_10/2020/08/22/9811031797.pdf

自治和非自治不连续微分方程中的分岔=BIFURCATION IN AUTONOMOUS AND NONAUTONOMOUS DIFFERENTIAL EQUATIONS WITH DISCONTINUITIES,MARAT AKHMET Marat Akhmet, Ardak Kashkynbayev (auth.) Springer Singapore : Imprint : Springer, Nonlinear Physical Science, Nonlinear Physical Science, 1, 2017

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英语 [en] · PDF · 4.9MB · 2017 · 📘 非小说类图书 · 🚀/duxiu/lgli/lgrs/nexusstc/scihub/upload/zlib · Save

base score: 11065.0, final score: 17459.611