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- Dimensioning and Tolerancing Handbook
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Dimensioning and Tolerancing Handbook
Paul J. Drake
Manufacturer: McGraw-Hill Professional
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Tolerance Design: A Handbook for Developing Optimal Specifications
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Design for Manufacturability Handbook
ASIN: 0070181314 |
Book Description
This book tries to capture the major topics that fall under the umbrella of "Variation Management." The book is laid out so that the reader can easily understand the variation management process and how each chapter maps to this process. This book has two purposes. It is a "one-step" resource for people who want to know everything about dimensional management and variation management. It is a useful reference for specific target audiences within the variation management process. This book includes many new techniques, methodologies, and examples that have never been published before. Much of the new material revolves around Six Sigma techniques that have evolved within the past 5 years. This book offers high level information and expertise to a broad spectrum of readers, while providing detailed information for those needing specific information. The contributors are practitioners who have hands-on experience. Much of the expertise in this book is a result of identifying needs to solve problems in our companies and businesses. Many of the chapters are the documented solutions to these needs.
Customer Reviews:
Outstanding Desktop Reference.......2005-12-07
I looked long and hard for a book this thorough. A buddy of mine had Crevelings tolerancing book and I thought that was excellent. As I finished my masters degree, I needed a thorough desktop reference that I thought represented best in class. That's exactly what this book is. Since each chapter is written by the major players in these areas, this book is much more than one authors views on the topics. Rather, it is a best in class compilation from some of the sharper folks here in the US doing dimensioning and tolerancing. Paul's chapters themselves are excellent and very thorough. His discussion on how to incorporate the geometric controls into stackup analyses is excellent. Overall, this book should be on every mechanical engineers desktop along with the ASME GD&T standard and Montgomery's books on Quality Control and Design of Experiments. Hats off to Paul and all the other authors for their excellent work!
bought used, great value.......2003-03-31
I would say the first 1/2 is GD&T. The 2nd 1/2 covers tolerancing methods. I have learned a lot from the 2nd half. It covered a lot of new information, in clear terms. I have been through six sigma certification. This is a valuable book in my toolbox.
Dimensioning and Tolerancing Handbook.......2000-09-25
This book includes an extraordinary consolidation of cutting edge information and innovative authors that are truly on the "bleeding edge of technology"! Each chapter covers different topic areas by individuals practicing these design techniques and tools in the real world today. The chapters cover everything from an overview of the various quality thursts, to tolerance allocation techniques, to maximizing GD&T, to Statistical tolerancing, to developing process capability models for DFSS (Designing for Six Sigma), and much more. This text is surely one of the best ever compiled as a consolidation of the contained related subject matter. This is a priceless body of knowledge in a single book!
Dimensioning and Tolerancing Handbook.......2000-06-20
This is an excelent guidebook for dimensioning information.
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Systems of Conservation Laws 2: Geometric Structures, Oscillations, and Initial-Boundary Value Problems
Denis Serre
Manufacturer: Cambridge University Press
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Systems of Conservation Laws 1: Hyperbolicity, Entropies, Shock Waves
ASIN: 0521633303 |
Book Description
Systems of conservation laws arise naturally in physics and chemistry. Continuing where the previous volume left off, the author considers the maximum principle from the viewpoints of both viscous approximation and numerical schemes. Convergence is studied through compensated compactness. The author applies this tool to the description of large amplitude wave propagation. Small waves are studied through geometrical optics. Special structures are presented in chapters on rich and Temple systems. Finally, Serre explains why the initial-boundary value problem is far from trivial, with descriptions of the Kreiss-Lopatinski condition for well-posedness, with applications to shock wave stability, and certain problems in boundary layer theory. Throughout the presentation is reasonably self-contained, with large numbers of exercises and full discussion of all the ideas. This will make it ideal as a text for graduate courses in the area of partial differential equations.
Book Description
The primary emphasis of this book is the modeling, analysis, and control of mechanical systems. The methods and results presented can be applied to a large class of mechanical control systems, including applications in robotics, autonomous vehicle control, and multi-body systems. The book is unique in that it presents a unified, rather than an inclusive, treatment of control theory for mechanical systems. A distinctive feature of the presentation is its reliance on techniques from differential and Riemannian geometry.
The book contains extensive examples and exercises, and will be suitable for a growing number of courses in this area. It begins with the detailed mathematical background, proceeding through innovative approaches to physical modeling, analysis, and design techniques. Numerous examples illustrate the proposed methods and results, while the many exercises test basic knowledge and introduce topics not covered in the main body of the text.
The audience of this book consists of two groups. The first group is comprised of graduate students in engineering or mathematical sciences who wish to learn the basics of geometric mechanics, nonlinear control theory, and control theory for mechanical systems. Readers will be able to immediately begin exploring the research literature on these subjects. The second group consists of researchers in mechanics and control theory. Nonlinear control theoreticians will find explicit links between concepts in geometric mechanics and nonlinear control theory. Researchers in mechanics will find an overview of topics in control theory that have relevance to mechanics.
Customer Reviews:
Excellent treatment of the subject!.......2004-12-14
This is a very well written book on a difficult subject. A thorough study of "simple mechanical control systems" needs a background in Differential Geometry and students are faced with a great challenge in finding good references. Lewis and Bullo take that challenge and deliver this profoundly useful text. This book provides excellent chapters on the relavent concepts in basic algebra, differential geometry and Lie algebra. Then it introdues the simple mechanical systems in a very readable way. Concepts such as the configuration manifold, rigid bodies, kinetic energy, Riemannian metric etc are well explained in a general setting that the reader can draw analogies to Newtonian mechanics in Euclidean space. Book further discusses more advance topics such as Stability, Controllability and Perturbation analysis etc in Part II. Part III discusses design methodologies. There are plenty of exercises in the book and the website is very resourceful with supplementary material. This is a great addition to the collection of books by Abraham, Marsden, Arnol'd etc, and a must have for all graduate students working on this area.
Book Description
Aimed at graduate physics and chemistry students, this is the first comprehensive monograph covering the concept of the geometric phase in quantum physics from its mathematical foundations to its physical applications and experimental manifestations. It contains all the premises of the adiabatic Berry phase as well as the exact Anandan-Aharonov phase. It discusses quantum systems in a classical time-independent environment (time dependent Hamiltonians) and quantum systems in a changing environment (gauge theory of molecular physics). The mathematical methods used are a combination of differential geometry and the theory of linear operators in Hilbert Space. As a result, the monograph demonstrates how non-trivial gauge theories naturally arise and how the consequences can be experimentally observed. Readers benefit by gaining a deep understanding of the long-ignored gauge theoretic effects of quantum mechanics and how to measure them.
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Geometry, Topology and Quantization (Mathematics and Its Applications)
P. Bandyopadhyay
Manufacturer: Springer
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ASIN: 0792343050 |
Book Description
This monograph deals with the geometrical and topological aspects associated with the quantization procedure, and it is shown how these features are manifested in anomaly and Berry Phase. This book is unique in its emphasis on the topological aspects of a fermion which arise as a consequence of the quantization procedure. Also, an overview of quantization procedures is presented, tracing the equivalence of these methods by noting that the gauge field plays a significant role in all these procedures, as it contains the ingredients of topological features.
Audience: This book will be of value to research workers and specialists in mathematical physics, quantum mechanics, quantum field theory, particle physics and differential geometry.
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- makes a good mousepad
- A fantastic book for those who can understand it.
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The Geometric Universe: Science, Geometry, and the Work of Roger Penrose
Manufacturer: Oxford University Press, USA
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The Large, the Small and the Human Mind
ASIN: 0198500599 |
Book Description
This collection has been inspired by the work of Roger Penrose. It gives an overview of current work on the interaction between geometry and physics, from which many important developments in research have emerged. This volume collects together the contributions of many important researchers, including Sir Roger himself, and gives an overview of the many applications of geometrical ideas and techniques across mathematics and the physical sciences. From the area of pure mathematics papers are included on the topics of classical differential geometry and non-commutative geometry, knot invariants, and the applications of gauge theory. Contributions from applied mathematics cover the topics of integrable systems and general relativity. Current research in experimental and theoretical physics inspired chapters on string theory, quantum gravity, the foundations of quantum mechanics, quasi-crystals and astrophysics. The collection also includes articles on quantum computation, quantum cryptography and the possible role of micro-tubules in a theory of consciousness.
Customer Reviews:
makes a good mousepad.......2002-02-08
This book makes the greatest mousepad I've ever had. Good book.
A fantastic book for those who can understand it........2000-05-27
A great book, about some of the coolest and most cutting edge theories out there. Certainly not for the layman though. Most of the chapters are filled with equation after equation however those with advanced math and a good math program will have lots of fun. This book is the real deal! Read it all and you just might fry your brain! It would get five stars if it was better organized. The best use of this book is for quick reference if you have a specific idea or question about the topics contained and don't or can't get to the internet. Not a must buy but worth the money.
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Dynamics Beyond Uniform Hyperbolicity: A Global Geometric and Probabilistic Perspective (Encyclopaedia of Mathematical Sciences)
Christian Bonatti ,
Lorenzo J. Díaz , and
Marcelo Viana
Manufacturer: Springer
ProductGroup: Book
Binding: Hardcover
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ASIN: 3540220666 |
Book Description
The notion of uniform hyperbolicity, introduced by Steve Smale in the early sixties, unified important developments and led to a remarkably successful theory for a large class of systems: uniformly hyperbolic systems often exhibit complicated evolution which, nevertheless, is now rather well understood, both geometrically and statistically.
Another revolution has been taking place in the last couple of decades, as one tries to build a global theory for "most" dynamical systems, recovering as much as possible of the conclusions of the uniformly hyperbolic case, in great generality.
This book aims to put such recent developments in a unified perspective, and to point out open problems and likely directions for further progress. It is aimed at researchers, both young and senior, willing to get a quick, yet broad, view of this part of dynamics. Main ideas, methods, and results are discussed, at variable degrees of depth, with references to the original works for details and complementary information.
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Quantum-Classical Correspondence: Dynamical Quantization and the Classical Limit (The Frontiers Collection)
A.O. Bolivar
Manufacturer: Springer
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Binding: Hardcover
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ASIN: 3540201467 |
Book Description
At what level of physical existence does "quantum behavior" begin? How does it develop from classical mechanics? This book addresses these questions and thereby sheds light on fundamental conceptual problems of quantum mechanics.
Quantum-Classical Correspondence elucidates the problem by developing a procedure for quantizing stochastic systems (e.g. Brownian systems) described by Fokker-Planck equations. The logical consistency of the scheme is then verified by taking the classical limit of the equations of motion and corresponding physical quantities. Perhaps equally important, conceptual problems concerning the relationship between classical and quantum physics are identified and discussed. Physical scientists will find this an accessible entrée to an intriguing and thorny issue at the core of modern physics.
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Geometric And Algebraic Topological Methods In Quantum Mechanics
Giovanni Giachetta ,
Luigi Mangiarotti , and
G. Sardanashvily
Manufacturer: World Scientific Publishing Company
ProductGroup: Book
Binding: Hardcover
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ASIN: 9812561293 |
Book Description
This work examines the beautiful and important physical concept known as the "geometric phase," bringing together different physical phenomena under a unified mathematical and physical scheme.
Several well-established geometric and topological methods underscore the mathematical treatment of the subject, emphasizing a coherent perspective at a rather sophisticated level. What is unique in this text is that both the quantum and classical phases are studied from a geometric point of view, providing valuable insights into their relationship that have not been previously emphasized at the textbook level.
Key topics and features:
• Background material presents basic mathematical tools on manifolds and differential forms.
• Topological invariants (Chern classes and homotopy theory) are explained in simple and concrete language, with emphasis on physical applications.
• Berry's adiabatic phase and its generalization are introduced.
• Systematic exposition treats different geometries (e.g., symplectic and metric structures) living on a quantum phase space, in connection with both abelian and nonabelian phases.
• Quantum mechanics is presented as classical Hamiltonian dynamics on a projective Hilbert space.
• Hannay’s classical adiabatic phase and angles are explained.
• Review of Berry and Robbins' revolutionary approach to spin-statistics.
• Problems at the end of each chapter.
Graduate students in mathematics with some prior knowledge of quantum mechanics will learn about a class of applications of differential geometry and geometric methods in quantum theory. Physicists and graduate students in physics will learn techniques of differential geometry in an applied context.
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