Spectral Element Method in Structural Dynamics

Usik Lee

ISBN 10: 0470823747 / ISBN 13: 9780470823743

Published by Wiley, 2009

About this Item

[ No Hassle 30 Day Returns ][ Ships Daily ] [ Underlining/Highlighting: NONE ] [ Writing: NONE ] [ Edition: first ] Publisher: Wiley Pub Date: 10/19/2009 Binding: Hardcover Pages: 480 first edition.

Seller Inventory # 6578387

Bibliographic Details

• Title: Spectral Element Method in Structural Dynamics
• Publisher: Wiley
• Publication Date: 2009
• Language: English
• ISBN 10: 0470823747
• ISBN 13: 9780470823743
• Binding: Hardcover
• Condition: Very Good

About this title

Synopsis

Spectral Element Method in Structural Dynamics is a concise and timely introduction to the spectral element method (SEM) as a means of solving problems in structural dynamics, wave propagations, and other related fields. The book consists of three key sections. In the first part, background knowledge is set up for the readers by reviewing previous work in the area and by providing the fundamentals for the spectral analysis of signals. In the second part, the theory of spectral element method is provided, focusing on how to formulate spectral element models and how to conduct spectral element analysis to obtain the dynamic responses in both frequency- and time-domains. In the last part, the applications of SEM to various structural dynamics problems are introduced, including beams, plates, pipelines, axially moving structures, rotor systems, multi-layered structures, smart structures, composite laminated structures, periodic lattice structures, blood flow, structural boundaries, joints, structural damage, and impact forces identifications, as well as the SEM-FEM hybrid method.

• Presents all aspects of SEM in one volume, both theory and applications
• Helps students and professionals master associated theories, modeling processes, and analysis methods
• Demonstrates where and how to apply SEM in practice
• Introduces real-world examples across a variety of structures
• Shows how models can be used to evaluate the accuracy of other solution methods
• Cross-checks against solutions obtained by conventional FEM and other solution methods
• Comes with downloadable code examples for independent practice

Spectral Element Method in Structural Dynamics can be used by graduate students of aeronautical, civil, naval architectures, mechanical, structural and biomechanical engineering. Researchers in universities, technical institutes, and industries will also find the book to be a helpful reference highlighting SEM applications to various engineering problems in areas of structural dynamics, wave propagations, and other related subjects. The book can also be used by students, professors, and researchers who want to learn more efficient and more accurate computational methods useful for their research topics from all areas of engineering, science and mathematics, including the areas of computational mechanics and numerical methods.

About the Author

Usik Lee is a Professor of Mechanical Engineering at Inha University. He has 22 years teaching, research, and industry experience in the area of structural dynamics, and over 12 years of experience in developing and teaching spectral element methods. He has published over 100 papers in international journals and is an Associate Fellow of American Institute of Aeronautics and Astronautics and the Member of Board of the Korean Society for Railroad. Previous society and committee appointments include Secretary on the Finite Element Techniques & Computational Technologies Committee of the American Society of Mechanical Engineers (ASME), Member of Board for the Korean Society for Noise and Vibration Engineering, and Associate Editor with KSME International Journal. In addition to the societies mentioned above, he is also a member of the Korea Society of Precision Engineering, the Korean Society of Nondestructive Engineering, and the Computational Structural Engineering Institute of Korea. Lee holds a B.S. in Mechanical Engineering from Yonsei University, and an M.S. and Ph.D. in Mechanical Engineering from Stanford.