Titlebook: Introduction to Piecewise Differentiable Equations; Stefan Scholtes Book 2012 Stefan Scholtes 2012 Bouligand derivative.NonSmooth Equation

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Stefan Scholtesn 50 subject areas.Cross-linked with the Encyclopedia of Neu.The annual Computational Neuroscience Meeting (CNS) began in 1990 as a small workshop called Analysis and Modeling of Neural Systems. The goal of the workshop was to explore the boundary between neuroscience and computation. Riding on the

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Stefan Scholtesn 50 subject areas.Cross-linked with the Encyclopedia of Neu.The annual Computational Neuroscience Meeting (CNS) began in 1990 as a small workshop called Analysis and Modeling of Neural Systems. The goal of the workshop was to explore the boundary between neuroscience and computation. Riding on the

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Piecewise Affine Functions, analysis of piecewise affine functions. It is way beyond the scope of this section to serve as an introduction to the beautiful and rich field of polyhedral combinatorics. Instead we have confined ourselves to the mere presentation of some notions and results which we need in the subsequent section

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Piecewise Differentiable Functions,ons. In particular, we show that a piecewise differentiable function is a locally Lipschitz continuous B-differentiable function and provide a condition which ensures that a piecewise differentiable function is strongly B-differentiable. Finally, we introduce the notion of a .-homeomorphism and prov

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https://doi.org/10.1007/978-1-4614-4340-7Bouligand derivative; NonSmooth Equations; Polyhedral theory; affine functions; piecewise differentiable

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