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From Creep Damage Mechanics To Homogenization Methods

Author: Holm Altenbach
Publisher: Springer
ISBN: 3319194402
Size: 69.82 MB
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This volume presents a collection of contributions on materials modeling, which were written to celebrate the 65th birthday of Prof. Nobutada Ohno. The book follows Prof. Ohno’s scientific topics, starting with creep damage problems and ending with homogenization methods.

Modeling High Temperature Materials Behavior For Structural Analysis

Author: Konstantin Naumenko
Publisher: Springer
ISBN: 331931629X
Size: 34.99 MB
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This monograph presents approaches to characterize inelastic behavior of materials and structures at high temperature. Starting from experimental observations, it discusses basic features of inelastic phenomena including creep, plasticity, relaxation, low cycle and thermal fatigue. The authors formulate constitutive equations to describe the inelastic response for the given states of stress and microstructure. They introduce evolution equations to capture hardening, recovery, softening, ageing and damage processes. Principles of continuum mechanics and thermodynamics are presented to provide a framework for the modeling materials behavior with the aim of structural analysis of high-temperature engineering components.

Mechanics For Materials And Technologies

Author: Holm Altenbach
Publisher: Springer
ISBN: 3319560506
Size: 56.99 MB
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This book shows impressively how complex mathematical modeling of materials can be applied to technological problems. Top-class researchers present the theoretical approaches in modern mechanics and apply them to real-world problems in solid mechanics, creep, plasticity, fracture, impact, and friction. They show how they can be applied to technological challenges in various fields like aerospace technology, biological sciences and modern engineering materials.

Kontinuumsmechanik

Author: Holm Altenbach
Publisher: Springer-Verlag
ISBN: 3662575043
Size: 64.82 MB
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Innovative technische Projekte mit komplexen Aufgabenstellungen erfordern oft solide Kenntnisse in der Kontinuumsmechanik. Denn häufig handelt es sich um Mehrfeldprobleme, die sich im Rahmen klassischer Konzepte der Technischen Mechanik nicht lösen lassen. Das Buch führt leicht verständlich in das anspruchsvolle Gebiet der Kontinuumsmechanik ein. Der Schwerpunkt liegt bei festen deformierbaren Körpern, wobei sich die vorgestellten Konzepte problemlos auch auf Fluide übertragen lassen. Das Lehrbuch gliedert sich in vier Abschnitte: Grundbegriffe und mathematische Grundlagen, Materialunabhängige Gleichungen, Materialabhängige Gleichungen. Nach einer kurzen Einführung in Aufgaben, Betrachtungsweisen und Modelle der Kontinuumsmechanik werden zunächst die Grundzüge der Tensorrechnung vorgestellt. Die folgenden Kapitel behandeln systematisch die materialunabhängigen Aussagen der Kontinuumsmechanik, das heißt die Kinematik, die Kinetik und die Bilanzen. In den abschließenden Kapiteln zeigt der Autor anhand der für technische Anwendungen besonders wichtigen Teilgebiete (z.B. die lineare Theorie der Elastizität und der Thermoelastizität) wie die materialunabhängigen und die materialabhängigen Gleichungen zusammengefasst werden können. Zahlreiche Beispiele mit vollständigen Lösungen illustrieren den theoretischen Teil und erleichtern so das Verständnis. In der 4. Auflage wurden zahlreiche Abschnitte überarbeitet und präzisiert, wobei auch die unterschiedlichen Konzepte der Kontinuumsmechanik noch deutlicher gemacht werden. Zahlreiche Fehler wurden beseitigt. Gleichzeitig wurde die Referenzliteratur erweitert sowie die Liste der weiterführenden Literatur ergänzt und aktualisiert. Diese Einführung in die Kontinuumsmechanik richtet sich an Studierende an Universitäten und Fachhochschulen im Bereich Maschinenbau und Bauingenieurwesen, Physik und Technomathematik sowie an Wissenschaftler und Praktiker in der Industrie. Vorausgesetzt werden Kenntnisse der Höheren Mathematik, der Physik, der Technischen Mechanik, der Thermodynamik, der Strömungslehre und der Werkstoffkunde, wie sie zu Beginn der Ausbildung vermittelt werden.

Proceedings Of The International Conference On Advances In Computational Mechanics 2017

Author: Hung Nguyen-Xuan
Publisher: Springer
ISBN: 9811071497
Size: 59.40 MB
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This book provides an overview of state-of-the-art methods in computational engineering for modeling and simulation. This proceedings volume includes a selection of refereed papers presented at the International Conference on Advances in Computational Mechanics (ACOME) 2017, which took place on Phu Quoc Island, Vietnam on August 2-4, 2017. The contributions highlight recent advances in and innovative applications of computational mechanics. Subjects covered include: biological systems; damage, fracture and failure; flow problems; multiscale multiphysics problems; composites and hybrid structures; optimization and inverse problems; lightweight structures; computational mechatronics; computational dynamics; numerical methods; and high-performance computing. The book is intended for academics, including graduate students and experienced researchers interested in state-of-the-art computational methods for solving challenging problems in engineering.

Creep Mechanics

Author: Josef Betten
Publisher: Springer Science & Business Media
ISBN: 3540850511
Size: 24.79 MB
Format: PDF, ePub, Docs
View: 1981
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The simplest way to formulate the basic equations of continuum mech- ics and the constitutive or evolutional equations of various materials is to restrict ourselves to rectangular cartesian coordinates. However, solving p- ticular problems, for instance in Chapter 5, it may be preferable to work in terms of more suitable coordinate systems and their associated bases. The- fore, Chapter 2 is also concerned with the standard techniques of tensor an- ysis in general coordinate systems. Creep mechanics is a part of continuum mechanics, like elasticity or pl- ticity. Therefore, some basic equations of continuum mechanics are put - gether in Chapter 3. These equations can apply equally to all materials and they are insuf?cient to describe the mechanical behavior of any particular material. Thus, we need additional equations characterizing the individual material and its reaction under creep condition according to Chapter 4, which is subdivided into three parts: the primary, the secondary, and the tertiary creep behavior of isotropic and anisotropic materials. The creep behavior of a thick-walled tube subjected to internal pressure is discussed in Chapter 5. The tube is partly plastic and partly elastic at time zero. The investigation is based upon the usual assumptions of incompre- ibility and zero axial creep. The creep deformations are considered to be of such magnitude that the use of ?nite-strain theory is necessary. The inner and outer radius, the stress distributions as functions of time, and the cre- failure time are calculated.

Computer Methods In Mechanics

Author: Mieczyslaw Kuczma
Publisher: Springer Science & Business Media
ISBN: 364205241X
Size: 54.55 MB
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Prominent scientists present the latest achievements in computational methods and mechanics in this book. These lectures were held at the CMM 2009 conference.

Failure And Damage Analysis Of Advanced Materials

Author: Holm Altenbach
Publisher: Springer
ISBN: 3709118352
Size: 54.69 MB
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The papers in this volume present basic concepts and new developments in failure and damage analysis with focus on advanced materials such as composites, laminates, sandwiches and foams, and also new metallic materials. Starting from some mathematical foundations (limit surfaces, symmetry considerations, invariants) new experimental results and their analysis are shown. Finally, new concepts for failure prediction and analysis will be introduced and discussed as well as new methods of failure and damage prediction for advanced metallic and non-metallic materials. Based on experimental results the traditional methods will be revised.

Continuum Damage And Fracture Mechanics

Author: Andreas Öchsner
Publisher: Springer
ISBN: 9812878653
Size: 66.54 MB
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This textbook offers readers an introduction to fracture mechanics, equipping them to grasp the basic ideas of the presented approaches to modeling in applied mechanics In the first part, the book reviews and expands on the classical theory of elastic and elasto-plastic material behavior. A solid understanding of these two topics is the essential prerequisite to advancing to damage and fracture mechanics. Thus, the second part of this course provides an introduction to the treatment of damage and fractures in the context of applied mechanics Wherever possible, the one-dimensional case is first introduced and then generalized in a following step. This departs somewhat from the more classical approach, where first the most general case is derived and then simplified to special cases. In general, the required mathematics background is kept to a minimum Tutorials are included at the end of each chapter, presenting the major steps for the solution and offering valuable tips and tricks. The supplementary problems featured in the book

Non Linear Mechanics Of Materials

Author: Jacques Besson
Publisher: Springer Science & Business Media
ISBN: 9048133564
Size: 53.81 MB
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In mechanical engineering and structural analysis there is a significant gap between the material models currently used by engineers for industry applications and those already available in research laboratories. This is especially apparent with the huge progress of computational possibilities and the corresponding dissemination of numerical tools in engineering practice, which essentially deliver linear solutions. Future improvements of design and life assessment methods necessarily involve non-linear solutions for inelastic responses, in plasticity or viscoplasticity, as well as damage and fracture analyses. The dissemination of knowledge can be improved by software developments, data base completion and generalization, but also by information and training. With such a perspective Non-Linear Mechanics of Materials proposes a knowledge actualization, in order to better understand and use recent material constitutive and damage modeling methods in the context of structural analysis or multiscale material microstructure computations.