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This Book Contains A Collection Of Papers Presented At The Fields Institute Workshop, 'The Falling Cat And Related Problems', Held In March 1992. The Theme Of The Workshop Was The Application Of Methods From Geometric Mechanics And Mathematical Control Theory To Problems In The Dynamics And Control Of Freely Rotating Systems Of Coupled Rigid Bodies And Related Nonholonomic Mechanical Systems. This Book Will Prove Useful In Providing Insight Into This New And Exciting Area Of Research.
⚠️ WARNING (California Proposition 65):
This product may contain chemicals known to the State of California to cause cancer,
birth defects, or other reproductive harm.
Q: What is the main topic of 'Dynamics and Control of Mechanical Systems'?A: The book focuses on the application of geometric mechanics and mathematical control theory to the dynamics and control of freely rotating systems of coupled rigid bodies and related nonholonomic mechanical systems.
Q: Who is the author of this book?A: The author of 'Dynamics and Control of Mechanical Systems' is Michael J. Enos.
Q: When was this book published?A: The book was published on January 1, 1993.
Q: How many pages does the book contain?A: The book contains 280 pages.
Q: What is the condition of the book?A: The book is listed as 'New'.
Q: What type of binding does this book have?A: The book is available in hardcover binding.
Q: What category does this book belong to?A: This book is categorized under 'Robotics & Automation'.
Q: Is this book suitable for beginners in the field?A: While the book contains valuable insights, it is primarily targeted at those with some background in geometric mechanics and mathematical control theory.
Q: Can this book provide practical applications of the theories discussed?A: Yes, the book presents a collection of papers that explore various applications of the discussed theories in real-world scenarios.
Q: What is the significance of the workshop mentioned in the book?A: The workshop titled 'The Falling Cat and Related Problems' was held to discuss innovative methods and research in the dynamics and control of mechanical systems.
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