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Titlebook: Computational Statics and Dynamics; An Introduction Base Andreas ?chsner Textbook 20202nd edition Springer Nature Singapore Pte Ltd. 2020 N

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書目名稱Computational Statics and Dynamics
副標題An Introduction Base
編輯Andreas ?chsner
視頻videohttp://file.papertrans.cn/234/233140/233140.mp4
概述Provides essential guidance to ensure students’ success in mechanics courses.Includes more details on the theory, more exercises, and more consistent notation.Shows students how to apply their fundame
圖書封面Titlebook: Computational Statics and Dynamics; An Introduction Base Andreas ?chsner Textbook 20202nd edition Springer Nature Singapore Pte Ltd. 2020 N
描述.This book is the 2nd edition of an introduction to modern computational mechanics based on the finite element method. It includes more details on the theory, more exercises, and more consistent notation; in addition, all pictures have been revised. Featuring more than 100 pages of new material, the new edition will help students succeed in mechanics courses by showing them how to apply the fundamental knowledge they gained in the first years of their engineering education to more advanced topics. ..In order to deepen readers’ understanding of the equations and theories discussed, each chapter also includes supplementary problems. These problems start with fundamental knowledge questions on the theory presented in the respective chapter, followed by calculation problems. In total, over 80 such calculation problems are provided, along with brief solutions for each. .This book is especially designed to meet the needs of Australian students, reviewing the mathematicscovered in their first two years at university. The 13-week course comprises three hours of lectures and two hours of tutorials per week..
出版日期Textbook 20202nd edition
關鍵詞Numerical Mechanical Simulation; Course Computational Mechanics; Weighted Residual Method; Partial Diff
版次2
doihttps://doi.org/10.1007/978-981-15-1278-0
isbn_softcover978-981-15-1280-3
isbn_ebook978-981-15-1278-0
copyrightSpringer Nature Singapore Pte Ltd. 2020
The information of publication is updating

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Timoshenko Beams,hich describe the physical problem, are derived. The weighted residual method is then used to derive the principal finite element equation for . beam elements. In addition to linear interpolation functions, a general concept for arbitrary polynomials of interpolation functions is introduced.
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Plane Elements,s derived. The weighted residual method is then used to derive the principal finite element equation for plane elements. Emphasis is given to the two plane elasticity cases, i.e., the plane stress and the plane strain case. The chapter exemplarily treats a four-node bilinear quadrilateral (quad 4) element.
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