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This new guide takes an analytical approach by using step-by-step universal methodologies to solve problems of motion in Mechanical and Industrial engineering. This is a very useful guide for students in Mechanical and Industrial Engineering, as well practitioners who need to analyze and solve a variety of problems in dynamics. It emphasizes the importance of linear differential equations of motion, using LaPlace Transform, in the process of investigating actual problems. It includes numerous examples for composing differential equations of motion.

Produktbeschreibung
This new guide takes an analytical approach by using step-by-step universal methodologies to solve problems of motion in Mechanical and Industrial engineering. This is a very useful guide for students in Mechanical and Industrial Engineering, as well practitioners who need to analyze and solve a variety of problems in dynamics. It emphasizes the importance of linear differential equations of motion, using LaPlace Transform, in the process of investigating actual problems. It includes numerous examples for composing differential equations of motion.
Autorenporträt
Michael Spektor holds a Ph.D. in mechanical engineering. His experience includes work in industry and academia in the former Soviet Union, Israel, and the U.S. He is also the author of Solving Engineering Problems in Dynamics, and Applied Dynamics in Engineering (Industrial Press, Inc.). Professor Spektor has taught courses in Material Science, Dynamics, Strength of Materials, and Machine Design. He was Chair of the Manufacturing & Mechanical Engineering Technology Department at Oregon Institute of Technology. He served as Program Director of the Manufacturing Engineering Bachelor degree completion program at Boeing, where he later developed a Master's Degree program.