Introduction to Vibration in Engineering is a concise text that helps students master the fundamentals of vibration. Students develop a solid understanding of single-degree-of-freedom systems that can be used as building blocks to tackle more difficult and general multi-degree-of-freedom systems. The text also introduces the Lagrange equation approach, which can be used to construct equations of motion for complex systems.
Dedicated chapters cover the dynamic responses of single-degree-of-freedom and multi-degree-of-freedom systems, dynamic stability, vibration absorbers, vibration of slender bodies, modal identification, finite element modeling, and more. Each chapter features problem sets that challenge students to apply what they have learned.
The fourth edition features new equations, updated figures, refined explanations and question prompts, and new information on the modal approach to damped MDOF systems and the assembly of global mass matrix, stiffness matrix, and load vector.
Designed for undergraduate seniors and first-year graduate students, Introduction to Vibration in Engineering is ideal for courses in aerospace and mechanical engineering. Use of the text requires sophomore-level mathematics ability, including elementary linear algebra.
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Sung Lee received his Ph.D. in aeronautics and astronautics at the Massachusetts Institute of Technology. He is a professor in the Department of Aerospace Engineering at the University of Maryland, College Park, where he teaches courses in vibration and aeroelasticity, computational structural mechanics, and nonlinear finite element analysis.
Norman Wereley earned his Ph.D. in aeronautics and astronautics at the Massachusetts Institute of Technology. He is the Minta Martin Professor and served as chair of the Department of Aerospace Engineering at the University of Maryland, College Park. Dr. Wereley holds numerous patents and is the editor of Journal of Intelligent Material Systems and Structures.
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Paperback. Condition: new. Paperback. Introduction to Vibration in Engineering is a concise text that helps students master the fundamentals of vibration. Students develop a solid understanding of single-degree-of-freedom systems that can be used as building blocks to tackle more difficult and general multi-degree-of-freedom systems. The text also introduces the Lagrange equation approach, which can be used to construct equations of motion for complex systems.Dedicated chapters cover the dynamic responses of single-degree-of-freedom and multi-degree-of-freedom systems, dynamic stability, vibration absorbers, vibration of slender bodies, modal identification, finite element modeling, and more. Each chapter features problem sets that challenge students to apply what they have learned.The fourth edition features new equations, updated figures, refined explanations and question prompts, and new information on the modal approach to damped MDOF systems and the assembly of global mass matrix, stiffness matrix, and load vector.Designed for undergraduate seniors and first-year graduate students, Introduction to Vibration in Engineering is ideal for courses in aerospace and mechanical engineering. Use of the text requires sophomore-level mathematics ability, including elementary linear algebra. Shipping may be from our UK warehouse or from our Australian or US warehouses, depending on stock availability. Seller Inventory # 9798823358866
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Paperback. Condition: New. Fourth Edition. Introduction to Vibration in Engineering is a concise text that helps students master the fundamentals of vibration. Students develop a solid understanding of single-degree-of-freedom systems that can be used as building blocks to tackle more difficult and general multi-degree-of-freedom systems. The text also introduces the Lagrange equation approach, which can be used to construct equations of motion for complex systems.Dedicated chapters cover the dynamic responses of single-degree-of-freedom and multi-degree-of-freedom systems, dynamic stability, vibration absorbers, vibration of slender bodies, modal identification, finite element modeling, and more. Each chapter features problem sets that challenge students to apply what they have learned.The fourth edition features new equations, updated figures, refined explanations and question prompts, and new information on the modal approach to damped MDOF systems and the assembly of global mass matrix, stiffness matrix, and load vector.Designed for undergraduate seniors and first-year graduate students, Introduction to Vibration in Engineering is ideal for courses in aerospace and mechanical engineering. Use of the text requires sophomore-level mathematics ability, including elementary linear algebra. Seller Inventory # LU-9798823358866
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Paperback. Condition: New. Fourth Edition. Introduction to Vibration in Engineering is a concise text that helps students master the fundamentals of vibration. Students develop a solid understanding of single-degree-of-freedom systems that can be used as building blocks to tackle more difficult and general multi-degree-of-freedom systems. The text also introduces the Lagrange equation approach, which can be used to construct equations of motion for complex systems.Dedicated chapters cover the dynamic responses of single-degree-of-freedom and multi-degree-of-freedom systems, dynamic stability, vibration absorbers, vibration of slender bodies, modal identification, finite element modeling, and more. Each chapter features problem sets that challenge students to apply what they have learned.The fourth edition features new equations, updated figures, refined explanations and question prompts, and new information on the modal approach to damped MDOF systems and the assembly of global mass matrix, stiffness matrix, and load vector.Designed for undergraduate seniors and first-year graduate students, Introduction to Vibration in Engineering is ideal for courses in aerospace and mechanical engineering. Use of the text requires sophomore-level mathematics ability, including elementary linear algebra. Seller Inventory # LU-9798823358866
Quantity: Over 20 available