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Indigo Mathematical Modelling and Numerical Analysis of Size-Dependent Structural Members Temperature Fields: Regular Chaotic Dynamics Micro/Nano Beams, Cylindrical Panels | Erin Mills Town Centre
Mathematical Modelling and Numerical Analysis of Size-Dependent Structural Members Temperature Fields: Regular Chaotic Dynamics Micro/Nano Beams, Cylindrical Panels
Mathematical Modelling and Numerical Analysis of Size-Dependent Structural Members Temperature Fields: Regular Chaotic Dynamics Micro/Nano Beams, Cylindrical Panels
Mathematical Modelling and Numerical Analysis of Size-Dependent Structural Members Temperature Fields: Regular Chaotic Dynamics Micro/Nano Beams, Cylindrical Panels
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This book is devoted to researchers and teachers, as well as graduate students, undergraduates and bachelors in engineering mechanics, nano-mechanics, nanomaterials, nanostructures and applied mathematics. It presents a collection of the latest developments in the field of nonlinear (chaotic) dynamics of mass distributed-parameter nanomechanical structures, providing a rigorous and comprehensive study of modeling nonlinear phenomena. It is written in a unique pedagogical style particularly suitable for independent study and self-education. In addition, the book achieves a good balance between Western and Eastern extensive studies of the mathematical problems of nonlinear vibrations of structural members.
This book is devoted to researchers and teachers, as well as graduate students, undergraduates and bachelors in engineering mechanics, nano-mechanics, nanomaterials, nanostructures and applied mathematics. It presents a collection of the latest developments in the field of nonlinear (chaotic) dynamics of mass distributed-parameter nanomechanical structures, providing a rigorous and comprehensive study of modeling nonlinear phenomena. It is written in a unique pedagogical style particularly suitable for independent study and self-education. In addition, the book achieves a good balance between Western and Eastern extensive studies of the mathematical problems of nonlinear vibrations of structural members.
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