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Paper II.3

Location of Bifurcation Points and Branching Analysis in Generalized Coordinates

K.A. Lazopoulos

Engineering Sciences Department, Section of Mechanics, National Technical University of Athens, Athens, Greece

doi:10.4203/ccp.26.2.3

K.A. Lazopoulos, "Location of Bifurcation Points and Branching Analysis in Generalized Coordinates", in M. Papadrakakis, B.H.V. Topping, (Editors), "Advances in Computational Mechanics", Civil-Comp Press, Edinburgh, UK, pp 41-44, 1994. doi:10.4203/ccp.26.2.3

Abstract

In this paper branching analysis of elastic systems expressed in generalized coordinates will be discussed. The critical points and the post-critical paths will be described for simple but especially for double branching problems without requiring elimination of passive coordinates or orthogonalization of the energy function. The method is an indispensable tool for studies of stability problems through the finite element technique.

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Front Page Browse CCP CSETS CTR IJRT Other Authors Search Purchase Guide FAQ Contact us	Civil-Comp Proceedings ISSN 1759-3433 CCP: 26 ADVANCES IN COMPUTATIONAL MECHANICS Edited by: M. Papadrakakis and B.H.V. Topping Paper II.3 Location of Bifurcation Points and Branching Analysis in Generalized Coordinates K.A. Lazopoulos Engineering Sciences Department, Section of Mechanics, National Technical University of Athens, Athens, Greece doi:10.4203/ccp.26.2.3 purchase the full-text of this paper Full Bibliographic Reference for this paper K.A. Lazopoulos, "Location of Bifurcation Points and Branching Analysis in Generalized Coordinates", in M. Papadrakakis, B.H.V. Topping, (Editors), "Advances in Computational Mechanics", Civil-Comp Press, Edinburgh, UK, pp 41-44, 1994. doi:10.4203/ccp.26.2.3 Abstract In this paper branching analysis of elastic systems expressed in generalized coordinates will be discussed. The critical points and the post-critical paths will be described for simple but especially for double branching problems without requiring elimination of passive coordinates or orthogonalization of the energy function. The method is an indispensable tool for studies of stability problems through the finite element technique. purchase the full-text of this paper (price £20) go to the previous paper go to the next paper return to the table of contents return to the book description purchase this book (price £70 +P&P)
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