Last edited by Bragor
Wednesday, May 13, 2020 | History

4 edition of Phase-field methods in materials science and engineering found in the catalog.

Phase-field methods in materials science and engineering

by Nicholas Provatas

  • 188 Want to read
  • 34 Currently reading

Published by Wiley-VCH in Weinheim .
Written in English

    Subjects:
  • Festkörper,
  • Materials science,
  • Ginzburg-Landau-Theorie,
  • Mathematical models,
  • Phasenumwandlung

  • Edition Notes

    Includes bibliographical references and index.

    StatementNikolas Provatas and Ken Elder
    ContributionsElder, Ken
    Classifications
    LC ClassificationsTA403 .P765 2010
    The Physical Object
    Paginationxiii, 298 p. :
    Number of Pages298
    ID Numbers
    Open LibraryOL24920287M
    ISBN 103527407472
    ISBN 109783527407477
    LC Control Number2011377874
    OCLC/WorldCa437302935

      The phase-field method to modeling microstructure evolution in materials is introduced in this chapter. It can be employed to model, understand, and predict complex material behaviors at meso-scale (on the order of nano- to micro-meter size), and it covers application-relevant time scales (on the order of seconds to years).Cited by: 3. Get this from a library! Phase-Field Methods in Materials Science and Engineering.. [Nikolas Provatas; Ken Elder] -- This comprehensive and self-contained, one-stop source discusses phase-field methodology in a fundamental way, explaining advanced numerical techniques for .

    Get this from a library! Phase-field methods in materials science and engineering. [Nicholas Provatas; Ken Elder]. Archived Materials Science and Engineering Courses Some prior versions of courses listed above have been archived in OCW's [email protected] repository for long-term access and preservation. Links to archived prior versions of a course may be found on that course's "Other Versions" tab.

    Book Description. Data analytics has become an integral part of materials science. This book provides the practical tools and fundamentals needed for researchers in materials science to understand how to analyze large datasets using statistical methods, especially inverse methods applied to . The workshop on the future of materials science and materials engineering education, held in Arlington, Virginia on September 18 , was sponsored by the National Science Foundation (NSF) under grant NSF-DMR It was funded by divisions in two director-File Size: 2MB.


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Phase-field methods in materials science and engineering by Nicholas Provatas Download PDF EPUB FB2

Nikolas Provatas is an Associate Professor of Materials Science and Engineering and a member of the Brockhouse Institute for Materials Research at McMaster University. He received his Ph.D. in Physics from McGill University. Features many examples of how the methods explained can be used in materials science and engineering applications.

From the contents: Phase Transfomraiton in Materials Science. Elastic and Plastic Effects in Phase Transformations. Modeling Atomic Scale Systems Using the Phase-Field Method/5(2). Numerical Solution Methods for Simulating Phase-Field Models About the Author Nikolas Provatas is an Associate Professor of Materials Science and Engineering and a member of the Brockhouse Institute for Materials Research at McMaster by: It also presents techniques used to model various phenomena in a detailed, step-by-step way, such that readers can carry out their own code es many examples of how the methods explained can be used in materials science and engineering the following page and click on "Examples" to find a file with codes.

Phase-Field Methods in Materials Science and Engineering by Nikolas Provatas. This comprehensive and self-contained, one-stop source discusses phase-field methodology in a fundamental way, explaining advanced numerical techniques for solving phase-field and related continuum-field models.

The ability to model and predict materials properties and microstructures has greatly ben Introduction - Phase‐Field Methods in Materials Science and Engineering - Wiley.

8 Phase Field Crystal Modeling of Pure Materials Generic Properties of Periodic Systems Periodic Free Energies and the Swift–Hohenberg Equation Static Analysis of the SH Equation Dynamical Analysis of the SH Equation Phase Field Crystal Modeling Equilibrium Properties in a One-Mode Approximation File Size: 3MB.

Abstract. The phase-field method to modeling microstructure evolution in materials is introduced in this chapter. It can be employed to model, understand, and predict complex material behaviors at meso-scale (on the order of nano- to micro-meter size), and it covers application-relevant time scales (on the order of seconds to years).Cited by: 3.

(). Phase field method. Materials Science and Technology: Vol. 26, High temperature grain boundaries, pp. Cited by: Phase-Field Methods in Materials Science and Engineering 作者: Nikolas Provatas / Ken Elder 出版社: Wiley-VCH 出版年: 页数: 定价: USD 装帧: Hardcover ISBN: Dr.

Saleem Hashmi, Editor-in-Chief for the new Reference Module in Materials Science and Materials Engineering and Dr. Geoffrey Smithers, Editor-in-Chief for the new Reference Module in Food Science, discuss how the Reference Module can help researchers.

Phase-Field Methods in Materials Science and Engineering / Edition 1 Pub. Date: 12/28/ Publisher: Wiley. Phase-Field Methods in Materials Science and Engineering / Edition 1. by Nikolas Provatas, Ken Elder | Read Reviews. Hardcover View All Available Formats & Editions.

Phase Transformation in Materials Science 1 Brand: Wiley. Bulent Biner is Senior Scientist, Fuels Modeling and Simulation Department, at the Idaho National Laboratory. His academic background includes appointments as Adjunct Assistant and Associate Professor, from throughat Iowa State University in the Department of Materials Science and Engineering and the Department of Aerospace Engineering and Engineering Mechanics.

J.B. Allen, in Reference Module in Materials Science and Materials Engineering, Phase Field. Phase field models (Fan and Chen, ) also use a discretized polycrystalline microstructure is represented by nonconserved order parameter fields. The free energy density of a grain is formulated as a Landau expansion in terms of the structural order parameters.

View Academics in Phase-Field Methods in Materials Science and Engineering on Materials Science and Engineering A provides an international medium for the publication of theoretical and experimental studies related to the load-bearing capacity of materials as influenced by their basic properties, processing history, microstructure and operating environment.

Appropriate submissions to Materials Science and Engineering A should include scientific and/or engineering. Solutions Manuals are available for thousands of the most popular college and high school textbooks in subjects such as Math, Science (Physics, Chemistry, Biology), Engineering (Mechanical, Electrical, Civil), Business and more.

Understanding Materials Science And Engineering 9th Edition homework has never been easier than with Chegg Study. Materials Science and Engineering C: Materials for Biological Applications includes topics at the interface of the biomedical sciences and materials engineering.

These topics include: • Bioinspired and biomimetic materials for medical applications • Materials of biological origin for medical applications. Phase Field Method Applied to Strain-Dominated Microstructure Evolution During Solid-State Phase Transformations, in Continuum Scale Simulation of Engineering Materials - Fundamentals - Microstructures - Process Applications, D.

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Summarizing, this book is an important addition to the literature on material science." (L. Debnath, Zentralblatt MATH, Vol.) "This book is devoted to numerical simulation and modeling in materials science and engineering.

The aim of the monograph is to acquaint the materials science student or the engineer with the numerical methods.A phase-field model is a mathematical model for solving interfacial problems.

It has mainly been applied to solidification dynamics, but it has also been applied to other situations such as viscous fingering, fracture mechanics, hydrogen embrittlement, and vesicle dynamics. The method substitutes boundary conditions at the interface by a partial differential equation for the evolution of an.

Special emphasis is given to the multi-phase-field method with extension to elastic interactions and fluid flow which allows one to treat multi-grain multi-phase structures in multicomponent materials.

Examples are collected demonstrating the applicability of the different variants of the phase-field method in different fields of materials by: