Titlebook: Bifurcation and Stability of Dissipative Systems; Q. S. Nguyen Book 1993 Springer-Verlag Wien 1993 damage.development.flow.fracture.instab

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Hermann Zeumer M.D.,F. Zanella M.D.tems, it provides an unified framework for the study of quasi-static evolutions and of stability or bifurcation problems in a variety of interesting applications. The theoretical presentation is complemented by a number of simple analytical examples..The first main issue to be addressed pertains to

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Luigi Manfrè,Gianluigi Guarnieri,Mario Mutoield-surface vertex. Basic elements of Hill’s theory of bifurcation and stability in time-independent plastic solids are presented. In particular, the condition sufficient for uniqueness of a solution to the first-order rate boundary value problem, the stationary and minimum principles for velocitie

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Nonradiological Treatment for Liver Tumors that can occur for the socalled dissipative systems. This goal is achieved for systems with two degrees of freedom. For continuous systems, we analyse the post-bifurcation behavior of representative beam buckling problems with variable cross-sections.

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Sarah P. Psutka,Brian H. Eisneruniqueness and bifurcation of the incremental solution are discussed. The strong dependence of bifurcation predictions on the constitutive model is emphasized, and specific analyses of tensile instabilities are mentioned. The effect of viscoplastic material behaviour on stability analyses is emphasi

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Superselective Therapy for Cerebral Gliomas,blem is formulated and analysed in the framework of modern theory of linear elliptic boundary value problems. Three conditions are necessary and in the same time sufficient for this problem to be well-posed. These conditions are local in nature and are used to describe localization phenomena.

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Book 1993roduced and post-bifurcation analysis performed by asymptotic development method in relation with Hutchinson’s work. Some recent results on the generalized standard model are given and their connection to Hill’s general formulation is presented. Instability phenomena of inelastic flow processes such

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0254-1971 ia are introduced and post-bifurcation analysis performed by asymptotic development method in relation with Hutchinson’s work. Some recent results on the generalized standard model are given and their connection to Hill’s general formulation is presented. Instability phenomena of inelastic flow proc

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