Titlebook: Nonlinear Dynamics of Nanobiophysics; Slobodan Zdravkovi?,Dalibor Chevizovich Book 2022 The Editor(s) (if applicable) and The Author(s), u

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書(shū)目名稱Nonlinear Dynamics of Nanobiophysics影響因子(影響力)




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Nonlinear Dynamics of DNA Chain,. The molecule was first identified in the 1860s by the Swiss chemist Johann Friedrich Miescher. He discovered a substance that had unexpected properties, different from those of the other proteins he had been familiar with. He did not know he had discovered the molecular basis of life, which he called nuclein.

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Book 2022 book is meant not only for researchers but also for both graduate and undergraduate students. Chapters include derivations, detailed explanations, and exercises for students. Therefore, the book is convenient to be used as a textbook in suitable courses..

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Book 2022differences between the linear and nonlinear models in these molecules and includes interesting chapters on Soliton dynamics of the DNA molecule. This book is meant not only for researchers but also for both graduate and undergraduate students. Chapters include derivations, detailed explanations, an

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dents and researchers in the field, with chapters containing.This book highlights important aspects of nonlinear dynamics of biophysical nanosystems, such as DNA, alpha helix, and microtubules. It presents the differences between the linear and nonlinear models in these molecules and includes intere

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Calcium Signaling Along Actin Filaments in Stereocilia Controls Hair-Bundle Motility,and the maintenance of cell shape and polarity. Moreover, the interaction of filamentous actin with myosin motor proteins forms the basis of muscle contraction and auditory transduction within ear cells, which is important here.

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nts. Chapters include derivations, detailed explanations, and exercises for students. Therefore, the book is convenient to be used as a textbook in suitable courses..978-981-19-5325-5978-981-19-5323-1

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Nonlinear Dynamics of DNA Chain with Long-Range Interactions,sidered the relevant case ., and showed analytically, that the method leads to a more appropriate expression for the breather soliton parameters as compared to the popular semi-discrete approximation.

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Soliton Excitations in a Twist-Opening Nonlinear DNA Model,at this type of model, in particular cases of dynamical behavior, can be reduced to well-known integrable nonlinear wave equations: nonlinear Shrodinger equation and Korteweg–de Vries equation. Different types of solitons will be obtained including oscillating “bright” and “dark” envelope solitons a