Multiscale multibody dynamics : motion formalism implementation / Jielong Wang.
2023
TJ170
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Title
Multiscale multibody dynamics : motion formalism implementation / Jielong Wang.
Author
ISBN
9789811984419 (electronic bk.)
9811984417 (electronic bk.)
9811984409
9789811984402
9811984417 (electronic bk.)
9811984409
9789811984402
Published
Singapore : Springer, [2023]
Copyright
©2023
Language
English
Description
1 online resource (xvi, 359 pages) : illustrations (chiefly color)
Item Number
10.1007/978-981-19-8441-9 doi
Call Number
TJ170
Dewey Decimal Classification
621.8/11
Summary
This book presents a novel theory of multibody dynamics with distinct features, including unified continuum theory, multiscale modeling technology of multibody system, and motion formalism implementation. All these features together with the introductions of fundamental concepts of vector, dual vector, tensor, dual tensor, recursive descriptions of joints, and the higher-order implicit solvers formulate the scope of the books content. In this book, a multibody system is defined as a set consisted of flexible and rigid bodies which are connected by any kinds of joints or constraints to achieve the desired motion. Generally, the motion of multibody system includes the translation and rotation; it is more efficient to describe the motion by using the dual vector or dual tensor directly instead of defining two types of variables, the translation and rotation separately. Furthermore, this book addresses the detail of motion formalism and its finite element implementation of the solid, shell-like, and beam-like structures. It also introduces the fundamental concepts of mechanics, such as the definition of vector, dual vector, tensor, and dual tensor, briefly. Without following the Einstein summation convention, the first- and second-order tensor operations in this book are depicted by linear algebraic operation symbols of row array, column array, and two-dimensional matrix, making these operations easier to understand. In addition, for the integral of governing equations of motion, a set of ordinary differential equations for the finite element-based discrete system, the book discussed the implementation of implicit solvers in detail and introduced the well-developed RADAU IIA algorithms based on post-error estimation to make the contents of the book complete. The intended readers of this book are senior engineers and graduate students in related engineering fields.
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Includes bibliographical references and index.
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Table of Contents
Vector and motion
Motion and deformation
Cosserat continuum
Multiscale multibody dynamics
Recursive formula of joints
Implicit stiff solvers with post-error estimation.
Motion and deformation
Cosserat continuum
Multiscale multibody dynamics
Recursive formula of joints
Implicit stiff solvers with post-error estimation.