The topological derivative is defined as the first term (correction) of the asymptotic expansion of a given shape functional with respect to a small parameter...
This thesis deals with topological orders from two different perspectives: from a condensed matter point of view, where topological orders are considered as breakthrough phases...
The Ninth Course of the International School of Cosmology and Gravita tion of the Ettore Majorana Centre for Scientific Culture is concerned with 'Topological Properties...
This book provides a stateofthe art overview of a highly interesting emerging research field in solid state physics/nanomaterials science, topological structures in ferroic materials. Topological...
This monograph provides an introduction to the theory of topologies defined on the closed subsets of a metric space, and on the closed convex subsets...
Contents: Introduction. Fundamental Concepts. Topological Vector Spaces. The Quotient Topology. Completion Of Metric Spaces. Homotopy. The Two Countability Axioms. Cwcomplexes. Construction Of Continuous Functions On...
Communication and concurrency are essential in understanding complex dynamic systems, and there have been many theories to deal with them such as Petri nets, CSP...
The volume develops a thorough theory of singular fibers of generic differentiable maps. This is the first work that establishes the foundational framework of the...
The present report on spaces of holomorphic mappings was prepared for the Sexto Coloquio Brasileiro de Matematica (Po os de Caldas, Minas Gerais, Brazil, July...
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The topological derivative is defined as the first term (correction) of the asymptotic expansion of a given shape functional with respect to a small parameter...
This thesis deals with topological orders from two different perspectives: from a condensed matter point of view, where topological orders are considered as breakthrough phases...
The Ninth Course of the International School of Cosmology and Gravita tion of the Ettore Majorana Centre for Scientific Culture is concerned with 'Topological Properties...
This book provides a stateofthe art overview of a highly interesting emerging research field in solid state physics/nanomaterials science, topological structures in ferroic materials. Topological...
This monograph provides an introduction to the theory of topologies defined on the closed subsets of a metric space, and on the closed convex subsets...
Contents: Introduction. Fundamental Concepts. Topological Vector Spaces. The Quotient Topology. Completion Of Metric Spaces. Homotopy. The Two Countability Axioms. Cwcomplexes. Construction Of Continuous Functions On...
Communication and concurrency are essential in understanding complex dynamic systems, and there have been many theories to deal with them such as Petri nets, CSP...
The volume develops a thorough theory of singular fibers of generic differentiable maps. This is the first work that establishes the foundational framework of the...
The present report on spaces of holomorphic mappings was prepared for the Sexto Coloquio Brasileiro de Matematica (Po os de Caldas, Minas Gerais, Brazil, July...
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