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Finite Elements in Fracture Mechanics: Theory - Numerics - Applications

ISBN-13: 9789400798731 / Angielski / Miękka / 2015 / 447 str.

Meinhard Kuna
Finite Elements in Fracture Mechanics: Theory - Numerics - Applications Kuna, Meinhard 9789400798731 Springer - książkaWidoczna okładka, to zdjęcie poglądowe, a rzeczywista szata graficzna może różnić się od prezentowanej.

Finite Elements in Fracture Mechanics: Theory - Numerics - Applications

ISBN-13: 9789400798731 / Angielski / Miękka / 2015 / 447 str.

Meinhard Kuna
cena 261,63
(netto: 249,17 VAT:  5%)

Najniższa cena z 30 dni: 250,57
Termin realizacji zamówienia:
ok. 22 dni roboczych
Dostawa w 2026 r.

Darmowa dostawa!

This book reviews core concepts of fracture mechanics including special techniques for FEM analysis of crack problems. Covers all kinds of static, dynamic and fatigue fracture problems in two- and three-dimensional elastic and plastic structural components.

Kategorie:
Technologie
Kategorie BISAC:
Computers > Computer Science
Technology & Engineering > Mechanical
Technology & Engineering > Materials Science - General
Wydawca:
Springer
Język:
Angielski
ISBN-13:
9789400798731
Rok wydania:
2015
Wydanie:
Softcover Repri
Ilość stron:
447
Waga:
0.72 kg
Wymiary:
23.5 x 15.5
Oprawa:
Miękka
Wolumenów:
01

From the reviews:

"The main part of the book is focused on specific numerical techniques to analyze plane and spatial crack problems in elastic and plastic materials. The textbook is addressed to graduate students of engineering courses. It can be helpful also for engineers in design and computation departments of many industrial branches. The book should build a bridge for material scientists and material engineers to use numerical techniques for material modeling." (Ján Sládek, zbMATH, Vol. 1277, 2014)

Preface

1 Introduction

2 Classification of fracture processes

3 Basics of fracture mechanics

4 Finite Element Method

5 FE-techniques for crack analysis in linear-elastic structures

6 Numerical calculation of generalized energy balance integrals

7 FE-techniques for crack analysis in elastic-plastic structures

8 Numerical simulation of crack propagation

9 Practical applications

Appendix: Fundamentals of strength of materials

Index

After studying physics at the University of Magdeburg, Prof. Dr. Meinhard Kuna worked as researcher and group leader at the Academy of Sciences of GDR (Institute of Solid State Physics and Electron Microscopy) in Halle. At the university of Halle he graduated with PhD Thesis (1978) and habilitation (1991) in the field of numerical methods in fracture mechanics. After German reunification, he became head of department at Fraunhofer institute for Mechanics of Materials Freiburg/Halle and later at MPA Stuttgart. Since 1997 he is full Professor for Applied Mechanics and Solid Mechanics at TU Bergakademie Freiberg.
Prof. Kuna established an internationally recognized research group dealing with computational methods in fracture mechanics, damage mechanics and modelling of materials. His projects are devoted both to fundamental research and industrial applications, ranging from nuclear waste casks, piezoelectric materials to microelectronic devices.

Prof. Kuna published about 240 papers and one monograph. He organized several national and international scientific conferences on fracture mechanics and is member of Editorial Boards in international journals.

Fracture mechanics has established itself as an important discipline of growing interest to those working to assess the safety, reliability and service life of engineering structures and materials. In order to calculate the loading situation at cracks and defects, nowadays numerical techniques like finite element method (FEM) have become indispensable tools for a broad range of applications. The present monograph provides an introduction to the essential concepts of fracture mechanics, its main goal being to procure the special techniques for FEM analysis of crack problems, which have to date only been mastered by experts. All kinds of static, dynamic and fatigue fracture problems are treated in two- and three-dimensional elastic and plastic structural components. The usage of the various solution techniques is demonstrated by means of sample problems selected from practical engineering case studies. The primary target group includes graduate students, researchers in academia and engineers in practice.



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