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Overall, the book is highly recommended and will be a necessity for anyone working in this field. -- Applied Mechanics ReviewsThis is a good book, and in parts a very good book, largely because it is easy to read and understand and because it is a most felicitous blend of textbook and research monograph... If Elsevier can maintain the same standard for later volumes in the Rheology Series, of which this is the first, then they will do a singular service to modern scientific literature, in helping to make available to a wide readership some of the almost impenetrable specialist literature that has been produced in the last thirty years. -- Journal of Fluid Mechanics

Early in this century, it was shown that the new non-Newtonian physics — known as Einstein's Special Theory of Relativity — rested on a new, non-Euclidean geometry, which incorporated time and space into a unified "chronogeometric" structure. This high-level study elucidates the motivation and significance of the changes in physical geometry brought about by Einstein, in both the first and the second phase of Relativity. After a discussion of Newtonian principles and 19th-century views on electrodynamics and the aether, the author offers illuminating expositions of Einstein's electrodynamics of moving bodies, Minkowski spacetime, Einstein's quest for a theory of gravity, gravitational geometry, the concept of simultaneity, time and causality and other topics. An important Appendix — designed to define spacetime curvature — considers differentiable manifolds, fiber bundles, linear connections and useful formulae. Relativity continues to be a major focus of interest for physicists, mathematicians and philosophers of science. This highly regarded work offers them a rich, "historico-critical" exposition — emphasizing geometrical ideas — of the elements of the Special and General Theory of Relativity.

This book provides a concise treatment of the theory of nonlinear evolutionary partial differential equations. It provides a rigorous analysis of non-Newtonian fluids, and outlines its results for applications in physics, biology, and mechanical engineering

This book provides a concise treatment of the theory of nonlinear evolutionary partial differential equations. It provides a rigorous analysis of non-Newtonian fluids, and outlines its results for applications in physics, biology, and mechanical engineering

The book evolved from a series of lectures to graduate students. Part 1 (of the book) contains basic topics such as mathematical preliminaries, stress, strain, elastic solids and Newtonian fluids. Part 2 is Applied topics, including flexural continua (such and shells and plates), inelastic solids and non-Newtonian fluids. Materials covered in this book will provide the average engineer with the information considered most basic to the solution of engineering problems involving solids, liquids and gases.

If you use rheological measurements to characterize new materials, analyze non-Newtonian flow problems, or design plastic parts, or if you would like to use rheology to overcome a particular problem, this pragmatic volume will prove invaluable to your research. Rheology: Principles, Measurements, and Applications presents an extremly practical, timely, and accessible three-dimensional account of this subject. It has been specifically designed to enable researchers to understand and apply information from the latest rheological literature to their own applications. Divided into three sections, the book covers the essential criteria for selecting the best test types for various applications, for accurately interpreting results, and for determining other areas where rheology and rheological phenomena may be useful in your work.This book will be of greatest interest to polymer scientists and mechanical engineers, as well as students in these and related fields.

This text provides a thorough treatment of the fundamental principles of fluid mechanics and convection heat transfer and shows how to apply the principles to a wide variety of fluid flow problems. The focus is on incompressible viscous flows with special applications to non-Newtonian fluid flows, turbulent flows, and free-forced convection flows. A special feature of the text is its coverage of generalized mass, momentum, and heat transfer equations, Cartesian tensor manipulations, scale analyses, mathematical modeling techniques, and practical solution methods. The final chapter is unique in its case-study approach, applying general modeling principles to analyze nonisothermal flow systems found in a wide range of engineering disciplines. The author provides numerous end-of-chapter problems, solutions, and mathematical aids to enhance the reader's understanding and problem-solving skills.

If you use rheological measurements to characterize new materials, analyze non-Newtonian flow problems, or design plastic parts, or if you would like to use rheology to overcome a particular problem, this pragmatic volume will prove invaluable to your research. Rheology: Principles, Measurements, and Applications presents an extremly practical, timely, and accessible three-dimensional account of this subject. It has been specifically designed to enable researchers to understand and apply information from the latest rheological literature to their own applications. Divided into three sections, the book covers the essential criteria for selecting the best test types for various applications, for accurately interpreting results, and for determining other areas where rheology and rheological phenomena may be useful in your work.This book will be of greatest interest to polymer scientists and mechanical engineers, as well as students in these and related fields.

This book presents the basic mathematics underlying the subject of Celestial Mechanics. Keyed to an audience with an interest in mathematics, the book includes four major topics. Chapter 1, The Central Force Problem, deals with Kepler's first and second laws, orbits under non-Newtonian attraction, elements of an orbit, the two-body system, the solar system, and disturbed motion. Chapter 2 introduces the n-body problem and includes the Lagrange-Jacobi formula, Sundman's theorem on total collapse, the three-body problem, and Lagrange solutions and Euler's solution. Chapter 3, Introduction to Hamilton-Jacobi Theory is deliberately independent of Chapter 4, Perturbation Theory.

Nonfiction. "Modernism bases its purest logics on Newtonian principles. Postmodernism is already beginning to adopt the non-linear sciences as models. See, for example, Tina Darragh's work in a(gain)2st the odds"-Joan Retallack.

This text provides a thorough treatment of the fundamental principles of fluid mechanics and convection heat transfer and shows how to apply the principles to a wide variety of fluid flow problems. The focus is on incompressible viscous flows with special applications to non-Newtonian fluid flows, turbulent flows, and free-forced convection flows. A special feature of the text is its coverage of generalized mass, momentum, and heat transfer equations, Cartesian tensor manipulations, scale analyses, mathematical modeling techniques, and practical solution methods. The final chapter is unique in its case-study approach, applying general modeling principles to analyze nonisothermal flow systems found in a wide range of engineering disciplines. The author provides numerous end-of-chapter problems, solutions, and mathematical aids to enhance the reader's understanding and problem-solving skills.