One-Dimensional Finite Elements: An Introduction To The Method
Autor Markus Merkel, Andreas Öchsneren Limba Engleză Paperback – 29 dec 2023
The restriction to one-dimensional elements thus enables the methodical understanding of important topics (e.g. plasticity or composite materials), which a prospective computational engineer encounters in professional practice, but which are rarely treated in this form at universities. Thus, an easy entry - also into more advanced application areas - is ensured by the concept of (a) introduction to the basics (b) exact derivation with restriction to one-dimensional elements (and in many cases also to one-dimensional problems) (c) extensive examples and advanced tasks (with short solution in the appendix). For illustration purposes, each chapter is deepened with extensively calculated and commented examples as well as with further tasks including short solutions
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Specificații
ISBN-13: 9783662667576
ISBN-10: 3662667576
Ilustrații: XXIII, 464 p. 229 illus.
Dimensiuni: 168 x 240 mm
Greutate: 0.77 kg
Ediția:1st ed. 2023
Editura: Springer Berlin, Heidelberg
Colecția Springer Vieweg
Locul publicării:Berlin, Heidelberg, Germany
ISBN-10: 3662667576
Ilustrații: XXIII, 464 p. 229 illus.
Dimensiuni: 168 x 240 mm
Greutate: 0.77 kg
Ediția:1st ed. 2023
Editura: Springer Berlin, Heidelberg
Colecția Springer Vieweg
Locul publicării:Berlin, Heidelberg, Germany
Cuprins
Introduction.- Motivation to the finite element method.- Beam element.- Analogies to the extension bar.- Bending element.- General 1D element.- Plane and spatial frame structures.- Beams with shear component.- Beams of composite material.- Nonlinear elasticity.- Plasticity.- Stability (buckling).- Dynamics.- Special elements.- Appendix.
Notă biografică
Prof. Dr.-Ing. Markus Merkel
studied mechanical engineering at the University of Erlangen-Nuremberg and earned his doctorate there at the Chair of Engineering Mechanics. He has been a professor at Aalen University since 2004 and represents the finite element method in teaching.
Prof. Dr.-Ing. Andreas Öchsner
studied aerospace engineering at the University of Stuttgart and earned his doctorate at the University of Erlangen-Nuremberg. He has been a professor of mechanical engineering at Esslingen University of Applied Sciences since 2018 and is responsible, among other things, for training students in lightweight construction and structural simulation.
studied mechanical engineering at the University of Erlangen-Nuremberg and earned his doctorate there at the Chair of Engineering Mechanics. He has been a professor at Aalen University since 2004 and represents the finite element method in teaching.
Prof. Dr.-Ing. Andreas Öchsner
studied aerospace engineering at the University of Stuttgart and earned his doctorate at the University of Erlangen-Nuremberg. He has been a professor of mechanical engineering at Esslingen University of Applied Sciences since 2018 and is responsible, among other things, for training students in lightweight construction and structural simulation.
Textul de pe ultima copertă
In this introduction, the finite element method is broken down in its complexity to one-dimensional elements. Thus, the mathematical description remains largely simple and manageable.
The emphasis in each chapter is on explaining the method and understanding it. Readers learn to understand the assumptions and derivations in various physical problems in structural mechanics and to critically evaluate the possibilities and limitations of the finite element method.
This approach enables the methodical understanding of important topics, such as plasticity or composites, and ensures an easy entry into more advanced application areas. Detailed calculated and commented examples and further tasks with short solutions in the appendix support the learning success.
In the third edition of this textbook, the basic concept for the treatment of the finite element method with one-dimensional problems has been retained. Additionally, thermoelasticity has been included, as well asnumerous tasks with solutions supplemented.
The content
Introduction.- Motivation to the finite element method.- Beam element.- Analogies to the extension bar.- Bending element.- General 1D element.- Plane and spatial frame structures.- Beams with shear component.- Beams of composite material.- Nonlinear elasticity.- Plasticity.- Stability (buckling).- Dynamics.- Special elements.- Appendix.
The target groups
Students and computational engineers in professional practice
The authors
Prof. Dr.-Ing. Markus Merkel
studied mechanical engineering at the University of Erlangen-Nuremberg and earned his doctorate there at the Chair of Engineering Mechanics. He has been a professor at Aalen University since 2004 and represents the finite element method in teaching.
Prof. Dr.-Ing. Andreas Öchsner
studied aerospace engineering at the University of Stuttgart and earned his doctorate at the University of Erlangen-Nuremberg. He has been a professor of mechanical engineering at Esslingen University of Applied Sciences since 2018 and is responsible, among other things, for training students in lightweight construction and structural simulation.This book is a translation of an original German edition. The translation was done with the help of artificial intelligence (machine translation by the service DeepL.com). A subsequent human revision was done primarily in terms of content, so that the book will read stylistically differently from a conventional translation.
The emphasis in each chapter is on explaining the method and understanding it. Readers learn to understand the assumptions and derivations in various physical problems in structural mechanics and to critically evaluate the possibilities and limitations of the finite element method.
This approach enables the methodical understanding of important topics, such as plasticity or composites, and ensures an easy entry into more advanced application areas. Detailed calculated and commented examples and further tasks with short solutions in the appendix support the learning success.
In the third edition of this textbook, the basic concept for the treatment of the finite element method with one-dimensional problems has been retained. Additionally, thermoelasticity has been included, as well asnumerous tasks with solutions supplemented.
The content
Introduction.- Motivation to the finite element method.- Beam element.- Analogies to the extension bar.- Bending element.- General 1D element.- Plane and spatial frame structures.- Beams with shear component.- Beams of composite material.- Nonlinear elasticity.- Plasticity.- Stability (buckling).- Dynamics.- Special elements.- Appendix.
The target groups
Students and computational engineers in professional practice
The authors
Prof. Dr.-Ing. Markus Merkel
studied mechanical engineering at the University of Erlangen-Nuremberg and earned his doctorate there at the Chair of Engineering Mechanics. He has been a professor at Aalen University since 2004 and represents the finite element method in teaching.
Prof. Dr.-Ing. Andreas Öchsner
studied aerospace engineering at the University of Stuttgart and earned his doctorate at the University of Erlangen-Nuremberg. He has been a professor of mechanical engineering at Esslingen University of Applied Sciences since 2018 and is responsible, among other things, for training students in lightweight construction and structural simulation.This book is a translation of an original German edition. The translation was done with the help of artificial intelligence (machine translation by the service DeepL.com). A subsequent human revision was done primarily in terms of content, so that the book will read stylistically differently from a conventional translation.
Caracteristici
New and catchy entry with only one-dimensional elements Approach to methodology intuitive yet scientifically accurate With many examples, further tasks and short solutions
Recenzii
From
the
reviews:
“As its title describes, this book is about the finite element method applied to one-dimensional problems. … several problems of interest are indeed modeled using a single space variable. This book should appeal to the mechanical engineering community.” (Alexandre L. Madureira, Mathematical Reviews, January, 2014)
“This book is an excellent addition to course resources on finite elements. … Each chapter includes worked examples and a few exercise problems. Short answers for the exercises, provided at the end of the book, will be helpful to students. A valuable course resource for students in mechanical, civil, aerospace, and other engineering curricula and a useful acquisition for academic libraries. Summing Up: Highly recommended. Upper-division undergraduates, graduate students, practicing engineers.” (R. Kolar, Choice, Vol. 51 (1), September, 2013)
“As its title describes, this book is about the finite element method applied to one-dimensional problems. … several problems of interest are indeed modeled using a single space variable. This book should appeal to the mechanical engineering community.” (Alexandre L. Madureira, Mathematical Reviews, January, 2014)
“This book is an excellent addition to course resources on finite elements. … Each chapter includes worked examples and a few exercise problems. Short answers for the exercises, provided at the end of the book, will be helpful to students. A valuable course resource for students in mechanical, civil, aerospace, and other engineering curricula and a useful acquisition for academic libraries. Summing Up: Highly recommended. Upper-division undergraduates, graduate students, practicing engineers.” (R. Kolar, Choice, Vol. 51 (1), September, 2013)
Descriere
Descriere de la o altă ediție sau format:
Presenting a complex methodology in an easily understandable but mathematically correct fashion, this book reviews finite element methods using exclusively one-dimensional elements. Advanced topics include plasticity and the mechanics of composite materials.
Presenting a complex methodology in an easily understandable but mathematically correct fashion, this book reviews finite element methods using exclusively one-dimensional elements. Advanced topics include plasticity and the mechanics of composite materials.