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Donard De Cogan, William J. O'Connor, Susan Pulko:Transmission Line Matrix (TLM) in Computational Mechanics (Hardback)
- hardcover 2005, ISBN: 0415327172
[EAN: 9780415327176], Neubuch, [PU: Taylor & Francis Ltd, United Kingdom], Language: English. Brand new Book. The finite element method reigns as the dominant technique for modeling mecha… More...
[EAN: 9780415327176], Neubuch, [PU: Taylor & Francis Ltd, United Kingdom], Language: English. Brand new Book. The finite element method reigns as the dominant technique for modeling mechanical systems. Originally developed to model electromagnetic systems, the Transmission Line Matrix (TLM) method proves to match, and in some cases exceed, the effectiveness of finite elements for modeling several types of physical systems. Transmission Line Matrix in Computational Mechanics provides a tutorial approach to applying TLM for modeling mechanical and other physical systems.Transmission Line Matrix in Computational Mechanics begins with the history of TLM, an introduction to the theory using mechanical engineering concepts, and the electromagnetic basics of TLM. The authors then demonstrate the theory for use in acoustic propagation, along with examples of MATLAB (R) code. The remainder of the book explores the application of TLM to problems in mechanics, specifically heat and mass transfer, elastic solids, simple deformation models, hydraulic systems, and computational fluid dynamics. A discussion of state-of-the-art techniques concludes the book, offering a look at the current research undertaken by the authors and other leading experts to overcome the limitations of TLM in applying the method to diverse types of systems.This valuable reference introduces students, engineers, and researchers to a powerful, accurate, and stable alternative to finite elements, providing case studies and examples to reinforce the concepts and illustrate the applications., Books<
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Transmission Line Matrix (TLM) in Computational Mechanics Donard de Cogan Author
- new bookISBN: 9780415327176
The finite element method reigns as the dominant technique for modeling mechanical systems. Originally developed to model electromagnetic systems, the Transmission Line Matrix (TLM) metho… More...
The finite element method reigns as the dominant technique for modeling mechanical systems. Originally developed to model electromagnetic systems, the Transmission Line Matrix (TLM) method proves to match, and in some cases exceed, the effectiveness of finite elements for modeling several types of physical systems. Transmission Line Matrix in Computational Mechanics provides a tutorial approach to applying TLM for modeling mechanical and other physical systems.Transmission Line Matrix in Computational Mechanics begins with the history of TLM, an introduction to the theory using mechanical engineering concepts, and the electromagnetic basics of TLM. The authors then demonstrate the theory for use in acoustic propagation, along with examples of MATLAB® code. The remainder of the book explores the application of TLM to problems in mechanics, specifically heat and mass transfer, elastic solids, simple deformation models, hydraulic systems, and computational fluid dynamics. A discussion of state-of-the-art techniques concludes the book, offering a look at the current research undertaken by the authors and other leading experts to overcome the limitations of TLM in applying the method to diverse types of systems.This valuable reference introduces students, engineers, and researchers to a powerful, accurate, and stable alternative to finite elements, providing case studies and examples to reinforce the concepts and illustrate the applications. New Textbooks>Hardcover>Science>Engineering>Mech Engr, Taylor & Francis Core >2 >T<
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(*) Book out-of-stock means that the book is currently not available at any of the associated platforms we search.
Transmission Line Matrix in Computational Mechanics Donard de Cogan Author
- new bookISBN: 9780415327176
The finite element method reigns as the dominant technique for modeling mechanical systems. Originally developed to model electromagnetic systems, the Transmission Line Matrix (TLM) metho… More...
The finite element method reigns as the dominant technique for modeling mechanical systems. Originally developed to model electromagnetic systems, the Transmission Line Matrix (TLM) method proves to match, and in some cases exceed, the effectiveness of finite elements for modeling several types of physical systems. Transmission Line Matrix in Computational Mechanics provides a tutorial approach to applying TLM for modeling mechanical and other physical systems.Transmission Line Matrix in Computational Mechanics begins with the history of TLM, an introduction to the theory using mechanical engineering concepts, and the electromagnetic basics of TLM. The authors then demonstrate the theory for use in acoustic propagation, along with examples of MATLAB® code. The remainder of the book explores the application of TLM to problems in mechanics, specifically heat and mass transfer, elastic solids, simple deformation models, hydraulic systems, and computational fluid dynamics. A discussion of state-of-the-art techniques concludes the book, offering a look at the current research undertaken by the authors and other leading experts to overcome the limitations of TLM in applying the method to diverse types of systems.This valuable reference introduces students, engineers, and researchers to a powerful, accurate, and stable alternative to finite elements, providing case studies and examples to reinforce the concepts and illustrate the applications. New Textbooks>Hardcover>Science>Engineering>Mech Engr, Taylor & Francis Core >2 >T<
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De Cogan, Donard:Transmission Line Matrix in Computational Mechanics
- used book 2005, ISBN: 9780415327176
Hardcover book. 262 pages. Published by Taylor & Francis Group (2005) Media > Book, [PU: Routledge]
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Donard De Cogan; William J. O'Connor; Susan Pulko:Transmission Line Matrix (TLM) in Computational Mechanics
- hardcover 2005, ISBN: 9780415327176
Buch, Hardcover, [PU: CRC Press], CRC Press, 2005
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