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Wednesday, November 11, 2020 | History

3 edition of Modeling the deformation of crystalline solids found in the catalog.

Modeling the deformation of crystalline solids

Modeling the deformation of crystalline solids

proceedings of a symposium jointly sponsored by the ASM-MSD Computer Simulation Committee and the TMS-AIME Shaping and Forming Committee, held at the Annual Meeting of the Minerals, Metals & Materials Society in New Orleans, Louisiana, February 17-21, 1991

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Published by Minerals, Metals & Materials Society in Warrendale, Pennsylvania .
Written in English

    Subjects:
  • Deformations (Mechanics) -- Mathematical models -- Congresses.,
  • Crystals -- Congresses.,
  • Solids -- Congresses.

  • Edition Notes

    Includes bibliographic references and indexes.

    Other titlesDeformation of crystalline solids.
    Statementedited by Terry C. Lowe...[et al.].
    ContributionsLowe, Terry C., ASM/MSD Computer Simulation Committee., Metallurgical Society (U.S.). Shaping and Forming Committee., Minerals, Metals and Materials Society. Meeting
    Classifications
    LC ClassificationsQA931 .M585 1991
    The Physical Object
    Paginationxi, 688 p. :
    Number of Pages688
    ID Numbers
    Open LibraryOL1570655M
    ISBN 100873391365
    LC Control Number91062769
    OCLC/WorldCa25615299

      Journal of Non-Crystalline Solids: X is the open access mirror journal of Journal of Non-Crystalline Solids. Journal of Non-Crystalline Solids: X offers authors with high-quality research who want to publish in a gold open access journal the opportunity to make their work immediately, permanently, and freely :// Solid State Physics, International Edition covers the fundamentals and the advanced concepts of solid state physics. The book is comprised of 18 chapters that tackle a specific aspect of solid state physics. Chapters 1 to 3 discuss the symmetry aspects of crystalline solids, while Chapter 4 covers the application of X-rays in solid state ://


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Modeling the deformation of crystalline solids Download PDF EPUB FB2

Modeling the Deformation of Crystalline Solids First Edition - Symposium by T. Rollett (Author), P. Follansbee (Author), Daehn G. (Editor) & ISBN ISBN Why is ISBN important. ISBN. This bar-code number lets you verify that you're getting exactly the right version or edition of a book.

› Books › Science & Math › Mathematics. The detailed study of over 2, polycrystal and single crystal uni­ axial stress experiments in 27 crystalline solids, in terms of the variation of a large number of pertinent parameters, has provided new unified pat­ terns of understanding which, it is hoped, will be of interest and value to theorists and experimentalists :// Get this from a library.

Modeling the deformation of crystalline solids: proceedings of a symposium jointly sponsored by the ASM-MSD Computer Simulation Committee and the TMS-AIME Shaping and Forming Committee, held at the Annual Meeting of the Minerals, Metals & Materials Society in New Orleans, Louisiana, February[Terry C Lowe; ASM/MSD Computer Simulation Committee.; The Theory of Finite Plastic Deformation of Crystalline Solids.

work on crystal hardening Havner's book may be and limitations of the modeling approach in capturing features of the This book reviews and interrelates a large number of theoretical and experimental contributions to the research on finite plastic deformation of single crystals and polycrystalline metals.

An overall theoretical framework for investigation of large strains in crystalline materials is presented that enables the blending of contemporary and earlier experimental research with mode   The Theory of Finite Plastic Deformation of Crystalline Solids by K.

HAVNER Department of Civil Engineering, North Carolina State University Summary The evolution of the continuum theory of crystal plasticity at finite strain is traced with particular reference to advances during the past :// Deformation Geometry for Materials Scientists presents the study of macroscopic geometry of deformation, particularly on crystalline solids.

The book discusses a wide range of topics on the deformation of crystalline materials. The text discusses concepts on This book describes thermoelastic and inelastic deformation processes in crystalline solids undergoing loading by shock compression.

Constitutive models with a basis in geometrically nonlinear continuum mechanics supply these descriptions. Large deformations “The book is a document of tremendous scientific work for the shock-loading issue.

While this book targets shock phenomena, the reader will benefit from the description of the deformation processes taking place in the single crystal, as well as the continuum mechanics framework exposed in the large strain regime in elasticity and inelasticity, the analysis of case studies and the  › Physics › Classical Continuum Physics.

: Nonlinear Elastic and Inelastic Models for Shock Compression of Crystalline Solids (Shock Wave and High Pressure Phenomena) (): John D. Clayton: Books Modeling the deformation of crystalline solids: proceedings of a symposium jointly sponsored by the ASM-MSD Computer Simulation Committee and the TMS-AIME Shaping and Forming Committee, held at the Annual Meeting of The Minerals, Metals & Materials Society in New Orleans, Louisiana, Februaryedited by Terry C.

Lowe [et al.] TMS,   Incorporating continuum mechanics, quantum mechanics, statistical mechanics, atomistic simulations and multiscale techniques, the book explains many of the key theoretical ideas behind multiscale modeling. Classical topics are blended with new techniques to demonstrate the connections between different fields and highlight current research This book reviews and interrelates a large number of theoretical and experimental contributions to the research on finite plastic deformation of single crystals and polycrystalline metals made during the past quarter century.

An overall theoretical framework for investigation of large strains in crystalline materials is presented that enables the blending of contemporary and earlier Crystallographic slip is one of the most common phenomena of the plastic form change in crystalline solids.

At the present time, simulation [1]− [3] and mathematical [4], [5] modeling are widely Book Reviews. The Physics of Large Deformation of Crystalline Solids (Springer Tracts in Natural Philosophy, Vol.

14) James F. Bell, Author, Critical Plane Fatigue Modeling and Characterization of Single Crystal Nickel Superalloys. Eng. Gas Turbines Power (April, ) /The-Physics-of-Large-Deformation-of-Crystalline. Physics of large deformation of crystalline solids.

Berlin, Heidelberg, New York, Springer-Verlag, (OCoLC) Material Type: Internet resource: Document Type: Book, Internet Resource: All Authors / Contributors: James F Bell   We propose a new upscaling scheme for the passage from atomistic to continuum mechanical models for crystalline solids.

It is based on a Taylor expansion of the deformation function and allows us to capture the microscopic properties and the discreteness effects of the underlying atomistic system up to an arbitrary ://?journalCode=mmsubt. Chronicling the 11th US France Mechanics and physics of solids at macro- and nano-scales symposium, organized by ICACM (International Center for Applied Computational Mechanics) in Paris, Junethis book addresses the breadth of issues raised.

It covers a comprehensive range of scientific and technological topics (from elementary plastic events in metals and materials in harsh +and+Physics. These modes of deformation are very common in hexagonal closed-pack (hcp) crystalline solids (for example Ti, Mg etc) and in body-centred cubic (bbc) crystalline solids (for instance Fe).

Although the formation of deformation twins in the face-centered cubic (fcc) crystalline materials (such as Cu, Ni and Al etc) has been reported in s by @article{osti_, title = {Inelastic deformation and phenomenological modeling of aluminum including transient effect}, author = {Cho, C.W.}, abstractNote = {A review was made of several phenomenological theories which have recently been proposed to describe the inelastic deformation of crystalline solids.

Hart's deformation theory has many advantages, but there are disagreements with Modeling the Evolution of Defects in Crystalline Solids Using Self-consistent Coupled Atomistic-Continuum Framework. Concurrent multiscale models that couple atomistic and continuum calculations are useful for extending the spatial limitations of atomistic models, as well as for deriving effective continuum :// A new framework for the composite inclusion model is formulatedto facilitate the use of finite deformation elasto-viscoplastic constitutive modelsfor each constituent phase.

The crystalline lamellae are modeled as anisotropicelastic with plastic flow occurring via crystallographic ://   We propose a new upscaling scheme for the passage from atomistic to continuum mechanical models for crystalline solids.

It is based on a Taylor expansion of the deformation function and allows us to capture the microscopic properties and the discreteness effects of the underlying atomistic system up to an arbitrary :// What governs the state of order of a solid depends primarily on the type of atomic bonding and on the processing path.

The interest in this book is almost entirely in solids in the crystalline state and in their inelastic response sufficiently below their melting points, where diffusion controlled alterations of their structure is too slow to be of importance when compared to their rates of :oso/ We examine the strain rate dependent, large plastic deformation in isotropic semi-crystalline polypropylene at room temperature.

Constant strain rate uniaxial compression tests on cylindrical polypropylene specimens show very little true strain softening under quasi-static :// /Rate-Dependent-Deformation-of-Semi-Crystalline. A multiscale approach for modeling crystalline solids Figure 3.

Bow-out mechanism for a dislocation segment bypassing an obstacle pair. as shown in section 3. Modeling of this first unit process renders the first 2 material properties amenable of atomistic Surfaces of soft solids can have significant surface stress, extensional modulus and bending stiffness.

Previous theoretical studies have usually examined cases in which both the surface stress and bending stiffness are constant, assuming small deformation. In this work we consider a general formulation in w Liquid Composites Self-consistent modeling of large plastic deformation, texture and morphology evolution in semi-crystalline polymers Journal of the Mechanics and Physics of Solids 54 () Self-consistent modeling of large plastic deformation, texture and morphology evolution in semi-crystalline polymers S.

Nikolov, R.A. Lebensohn, D. Raabe Journal Expounding on the issues related to mesoscale modeling, the first part of the book addresses the representation of plastic deformation at both extremes of the scale – between nano- and macro- levels.

The second half of the book examines the mechanics and physics of soft materials, polymers and materials made from fibers or molecular :// Crystalline solids, or crystals, have distinctive internal structures that in turn lead to distinctive flat surfaces, or faces.

The faces intersect at angles that are characteristic of the substance. When exposed to x-rays, each structure also produces a distinctive pattern that can be used to identify the ://:_Chemistry_(Averill_and. CiteSeerX - Document Details (Isaac Councill, Lee Giles, Pradeep Teregowda): 1 Abstract: A model for the elastic-viscoplastic response of metallic single crystals is developed on the basis of the modern finite-deformation theory of plasticity combined with considerations of material symmetry.

This is proposed as an alternative to conventional crystal plasticity theory, based on a decomposition ?doi= The Book of Longings.

Sue Monk Kidd. € €   In PA 6 negative pressure causes cavitation but the cavities, due to their small sizes and healing action of surface tension, are unstable, close quickly, but leave the traces of a structural damage.

A model of plastic deformation of crystalline polymers accounting for cavitation is :// Papers: J. Zhang, S. Chakraborty and S. Ghosh, “Concurrent atomistic-continuum model for developing self-consistent elastic constitutive modeling of crystalline solids with cracks”, International Journal Multiscale Computational Engineering, Vol.

15, No. 2, pp. Chakraborty, J. Zhang and S. Ghosh,“Accelerated molecular dynamics simulations for characterizing plastic deformation @article{osti_, title = {Mechanical properties of crystalline solids.

Progress report, December 1, Novem }, author = {Li, C. and Hart, E.W.}, abstractNote = {The work performed during the past fiscal year included: the development and preliminary experimental verification of a second generation deformation model based on state variables, which more correctly represents Imperfections in Crystalline Solids - by Wei Cai September We start with Section on why dislocations are necessary for plastic deformation of crystals.

In Sectionwe introduce Volterra dislocations in an elastic continuum, and then describe the differences between them and dislocations in a crystal. Book DOI: https://doi   of polymer chains and the lattice theory of crystalline solids in the discussion of constitutive relations in Volume II, as well as several initial-boundary value problems designed to illustrate various nonlinear phenomena also in Volume II; and sections on the so-called Eshelby problem and the e ective behavior of two-phase materials in Volume Mathematical Modeling of Inelastic Deformation details the mathematical modeling of the inelastic behavior of engineering materials.

The authors use a thermodynamic approach to the subject and focus on crystalline materials, but not to the exclusion of macro-moleular solids. Within a unified theory for small and large deformations, they develop simple models, such as the elastic-perfectly Minerals, an international, peer-reviewed Open Access journal.

Dear Colleagues, Microstructure and crystallographic preferred orientation (texture) have been revealed as key features to understand the genesis and evolution of natural and man-made crystalline ://   MATERIALS SCIENCE AND ENGINEERING – Vol. I – Mechanial Properties of Crystalline Materials - Z.

Wang ©Encyclopedia of Life Support Systems (EOLSS) The elastic deformation can be described by an equation as follows: σ = Eε (1) where E is a constant called Young’s modulus.

The equation is known as Hooke’s ://. Springer, p. Shock Wave and High Pressure Phenomena. ISBN This book describes thermoelastic and inelastic deformation processes in crystalline solids undergoing loading by shock compression.

Constitutive models with a basis in geometrically nonlinear continuum Non-linear Modeling and Analysis of Solids and Structures - by Steen Krenk August Motion of the beam then implies motion of the local frame of reference as well as deformation of the beam element within this frame.

The separation of the motion of the element into two parts – a rigid body motion associated with the element-based Example applications drawn from modern research on the thermo-mechanical properties of crystalline solids are used as a unifying focus throughout the text.

Together with its companion book, Continuum Mechanics and Thermodynamics (Cambridge University Press, ), this work presents the complete fundamentals of materials modeling for graduate