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Statistical Physics of Fracture and Breakdown in Disordered Systems

Statistical Physics of Fracture and Breakdown in Disordered Systems PDF Author: Bikas K. Chakrabarti
Publisher: Oxford University Press
ISBN: 9780198520566
Category : Language Arts & Disciplines
Languages : en
Pages : 184

Book Description
Under extreme conditions the mechanical or electrical properties of solids tend to destabilize, leading to failure or breakdown. These instabilities often nucleate or spread from disorders in the structure of the solid. This book by two experts in the field investigates current techniques for modeling these failure and breakdown processes. It illustrates the basic modeling principles through a series of computer and laboratory simulations and `table top' experiments. The book centers on three important case studies: electrical failures like fuse and dielectric breakdown; mechanical fractures; and earthquakes, which exhibit dynamic failure. The material will interest all graduate students and researchers studying disordered systems, whether their focus is the mechanical failure of solids, the electrical breakdown of conductors, or earthquake mechanics.

Statistical Physics of Fracture and Breakdown in Disordered Systems

Statistical Physics of Fracture and Breakdown in Disordered Systems PDF Author: Bikas K. Chakrabarti
Publisher: Oxford University Press
ISBN: 9780198520566
Category : Language Arts & Disciplines
Languages : en
Pages : 184

Book Description
Under extreme conditions the mechanical or electrical properties of solids tend to destabilize, leading to failure or breakdown. These instabilities often nucleate or spread from disorders in the structure of the solid. This book by two experts in the field investigates current techniques for modeling these failure and breakdown processes. It illustrates the basic modeling principles through a series of computer and laboratory simulations and `table top' experiments. The book centers on three important case studies: electrical failures like fuse and dielectric breakdown; mechanical fractures; and earthquakes, which exhibit dynamic failure. The material will interest all graduate students and researchers studying disordered systems, whether their focus is the mechanical failure of solids, the electrical breakdown of conductors, or earthquake mechanics.

Statistical Physics of Fracture, Breakdown, and Earthquake

Statistical Physics of Fracture, Breakdown, and Earthquake PDF Author: Soumyajyoti Biswas
Publisher:
ISBN: 9783527672646
Category : TECHNOLOGY & ENGINEERING
Languages : en
Pages :

Book Description


Statistical Models for the Fracture of Disordered Media

Statistical Models for the Fracture of Disordered Media PDF Author: H.J. Herrmann
Publisher: Elsevier
ISBN: 1483296121
Category : Technology & Engineering
Languages : en
Pages : 368

Book Description
Since the beginning of the century the technological desire to master the fracture of metals, concrete or polymers has boosted research and has left behind an overwhelming amount of literature. In a field where it seems difficult to say anything simple and new, the editors and authors of this book have managed to do just that.The approach to fracture taken here was not conceived by mechanical engineers or material scientists. It is essentially the by-product of exciting developments that have occurred in the last ten to fifteen years within a branch of theoretical physics, called statistical physics. Concepts such as ``percolation'' and ``fractals'', as models for the properties of fracture are not often considered by engineers. A particular aim of this volume is to emphasize the fundamental role disorder plays in the breaking process.The main scope of the volume is pedagogical and is at the same time an overview of fracture mechanics for physicists and an introduction to new concepts of statistical physics for mechanics and engineers. To this end the first half of the book consists of introductory chapters and the second half contains the results that have emerged from this new approach.

Disorder and Fracture

Disorder and Fracture PDF Author: J.C. Charmet
Publisher: Springer
ISBN: 9780306436888
Category : Mathematics
Languages : en
Pages : 316

Book Description
Fracture, and particularly brittle fracture, is a good example of an instability. For a homogeneous solid, subjected to a uniform stress field, a crack may appear anywhere in the structure once the threshold stress is reached. However, once a crack has been nucleated in some place, further damage in the solid will in most cases propagate from the initial crack, and not somewhere else in the solid. In this sense fracture is an unstable process. This property makes the process extremely sensitive to any heterogeneity present in the medium, which selects the location of the first crack nucleated. In particular, fracture appears to be very sensitive to disorder, which can favor or impede local cracks. Therefore, in most realistic cases, a good description of fracture mechanics should include the effect of disorder. Recently this need has motivated work in this direction starting from the usual description of fracture mechanics. Parallel with this first trend, statistical physics underwent a very important development in the description of disordered systems. In particular, let us mention the emergence of some "new" concepts (such as fractals, scaling laws, finite size effects, and so on) in this field. However, many models considered were rather simple and well adapted to theoretical or numerical introduction into a complex body of problems. An example of this can be found in percolation theory. This area is now rather well understood and accurately described.

Statistical Physics of Fracture, Breakdown, and Earthquake

Statistical Physics of Fracture, Breakdown, and Earthquake PDF Author: Soumyajyoti Biswas
Publisher: John Wiley & Sons
ISBN: 3527672672
Category : Science
Languages : en
Pages : 344

Book Description
In this book, the authors bring together basic ideas from fracture mechanics and statistical physics, classical theories, simulation and experimental results to make the statistical physics aspects of fracture more accessible. They explain fracture-like phenomena, highlighting the role of disorder and heterogeneity from a statistical physical viewpoint. The role of defects is discussed in brittle and ductile fracture, ductile to brittle transition, fracture dynamics, failure processes with tension as well as compression: experiments, failure of electrical networks, self-organized critical models of earthquake and their extensions to capture the physics of earthquake dynamics. The text also includes a discussion of dynamical transitions in fracture propagation in theory and experiments, as well as an outline of analytical results in fiber bundle model dynamics With its wide scope, in addition to the statistical physics community, the material here is equally accessible to engineers, earth scientists, mechanical engineers, and material scientists. It also serves as a textbook for graduate students and researchers in physics.

Statistical Properties of Fracture in Disordered Systems

Statistical Properties of Fracture in Disordered Systems PDF Author: Bingqing Wu
Publisher:
ISBN:
Category :
Languages : en
Pages : 274

Book Description


Topics in Disordered Systems

Topics in Disordered Systems PDF Author: Charles M. Newman
Publisher: Springer Science & Business Media
ISBN: 9783764357771
Category : Mathematics
Languages : en
Pages : 100

Book Description
Disordered systems are statistical mechanics models in random environments. This lecture notes volume concerns the equilibrium properties of a few carefully chosen examples of disordered Ising models. The approach is that of probability theory and mathematical physics, but the subject matter is of interest also to condensed matter physicists, material scientists, applied mathematicians and theoretical computer scientists. (The two main types of systems considered are disordered ferromagnets and spin glasses. The emphasis is on questions concerning the number of ground states (at zero temperature) or the number of pure Gibbs states (at nonzero temperature). A recurring theme is that these questions are connected to interesting issues concerning percolation and related models of geometric/combinatorial probability. One question treated at length concerns the low temperature behavior of short-range spin glasses: whether and in what sense Parisi's analysis of the meanfield (or "infinite-range") model is relevant. Closely related is the more general conceptual issue of how to approach the thermodynamic (i.e., infinite volume) limit in systems which may have many complex competing states. This issue has been addressed in recent joint work by the author and Dan Stein and the book provides a mathematically coherent presentation of their approach.)

Statistical Mechanics of Disordered Systems

Statistical Mechanics of Disordered Systems PDF Author: Anton Bovier
Publisher:
ISBN:
Category :
Languages : en
Pages : 192

Book Description


Statistical Mechanics of Disordered Systems

Statistical Mechanics of Disordered Systems PDF Author: Anton Bovier
Publisher:
ISBN:
Category :
Languages : en
Pages :

Book Description


Time-Dependent Effects in Disordered Materials

Time-Dependent Effects in Disordered Materials PDF Author: Roger Pynn
Publisher: Springer Science & Business Media
ISBN: 1468474766
Category : Science
Languages : en
Pages : 497

Book Description
This volume comprised the proceedings of a NATO Advanced Study Institute held in Geilo, Norway between 29 March and 9 April 1987. Al though the principal support for the meeting was provided by the NATO Cornrni ttee for Scientific Affairs, a number of additional sponsors also contributed. Additional funds were received from: Institutt for Energiteknikk (Norway) The Norwegian Research Council for Science and Humanities NORDITA (Denmark) VISTA (Norway) The organizing cornrni ttee would like to take this opportunity to thank all sponsors for their help in promoting an exciting and rewarding meeting. This Study Institute was the ninth of a series of meetings held in Geilo on subjects related to phase transitions and was a natural successor to the 1985 meeting on Scaling Phenomena in Disordered Systems. Many of the subjects discussed at the latter meeting were revisited in 1987, with time dependence as an added feature. Often the common theme was the concept of fractals first introduced into statistical physics some six years ago. However, by no means all disordered systems can be forced into a fractal framework, and many of the lectures reinforced this lesson.