Titlebook: IUTAM Symposium on Theoretical, Computational and Modelling Aspects of Inelastic Media; Proceedings of the I B. Daya Reddy Conference proce

white-matter

Kristian B. Ølgaard,Garth N. Wells,Anders Loggge-of-base functor?.- A. Joyal, R. Street: Anintroduction to Tannaka duality and quantum groups.- A.Joyal, M. Tierney: Strong stacks andclassifying spaces.- A.Kock: Algebras for the partial map classifier monad.- F.W.Lawvere: Intrinsic co-Heyting boundaries and the Leibnizrule in certain toposes.- S

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Salvatore Caddemi,Ivo Caliòge-of-base functor?.- A. Joyal, R. Street: Anintroduction to Tannaka duality and quantum groups.- A.Joyal, M. Tierney: Strong stacks andclassifying spaces.- A.Kock: Algebras for the partial map classifier monad.- F.W.Lawvere: Intrinsic co-Heyting boundaries and the Leibnizrule in certain toposes.- S

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B. Daya ReddyA signficant number of world experts in the field are contributors

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Uniqueness of Strong Solutions in Infinitesimal Perfect Gradient-Plasticity with Plastic SpinA strain gradient plasticity model is motivated based on infinitesimal kinematics. The free energy is augmented by the curl of the non-symmetric plastic strain as a measure for the plastic incompatibility. Flow rules are derived and uniqueness of classical solutions is established.

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Simulation of Elastoplastic Forming Processes Using Overlapping Domain Decomposition and Inexact NewIncremental metal cold forming is a forming technique using simple shaped, flexible tools moving on a CNC-path. These processes are in general very difficult to control. The aim of this contribution is to provide a partitioned solution scheme that will help to accelerate the implicit, quasi-static Finite Element simulation of such processes.

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IUTAM Symposium on Theoretical, Computational and Modelling Aspects of Inelastic Media978-1-4020-9090-5Series ISSN 1875-3507 Series E-ISSN 1875-3493

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https://doi.org/10.1007/978-1-4020-9090-5IUTAM; Theorie; inelastic media; model; modeling; polymers; simulation

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Numerical Approximation Techniques for Rate-Independent Inelasticitymations is discussed und the basis of Γ-convergence. It provides convergence of subsequences to true solutions under minimal regularity assumptions but gives no rates of convergence. Applications to elastoplasticity and damage are discussed.