Geometry and topology for mesh generation

Geometry and topology for mesh generatio

📁 Geometry and topology for mesh generation

✍ Herbert Edelsbrunner 📂 Library 📅 2000 🌐 English

This book combines mathematics (geometry and topology), computer science (algorithms), and engineering (mesh generation) in order to solve the conceptual and technical problems in the combining of elements of combinatorial and numerical algorithms. The book develops methods from areas that are amen

Geometry and topology for mesh generatio

📁 Geometry and topology for mesh generation

✍ Edelsbrunner E. 📂 Library 📅 2000 🌐 English

This book combines mathematics (geometry and topology), computer science (algorithms), and engineering (mesh generation) in order to solve the conceptual and technical problems in the combining of elements of combinatorial and numerical algorithms. The book develops methods from areas that are amen

Geometric and Topological Mesh Feature E

📁 Geometric and Topological Mesh Feature Extraction for 3D Shape Analysis

✍ Jean-Luc Mari, Franck Hétroy-Wheeler, Gérard Subsol 📂 Library 📅 2020 🏛 Wiley-ISTE 🌐 English

Three-dimensional surface meshes are the most common discrete representation of the exterior of a virtual shape. Extracting relevant geometric or topological features from them can simplify the way objects are looked at, help with their recognition, and facilitate description and categorization acco

Geometric and Topological Mesh Feature E

📁 Geometric and Topological Mesh Feature Extraction for 3D Shape Analysis

✍ Hetroy-Wheeler, Franck; Mari, Jean-Luc; Subsol, Gérard 📂 Library 📅 2020 🏛 John Wiley & Sons, Incorporated 🌐 English

Geometric and Algebraic Topological Meth

📁 Geometric and Algebraic Topological Meth

✍ Giovanni Giachetta, Luigi Mangiarotti, G. Sardanashvily 📂 Library 📅 2004 🏛 World Scientific Pub Co ( 🌐 English

In the last decade, the development of new ideas in quantum theory, including geometric and deformation quantization, the non-Abelian Berry's geometric factor, super- and BRST symmetries, non-commutativity, has called into play the geometric techniques based on the deep interplay between algebra, di

Homology, Cohomology, and Sheaf Cohomolo

📁 Homology, Cohomology, and Sheaf Cohomology for Algebraic Topology, Algebraic Geometry, and Diferential Geometry

✍ Jean Gallier and Jocelyn Quaintance 📂 Library 📅 2021 🌐 English

The main topics of this book are cohomology, sheaves, and sheaf cohomology. Why? Mostly because for more than thirty years the senior author has been trying to learn algebraic geometry. To his dismay, he realized that since 1960, under the in uence and vision of A. Grothendieck and his collabora

Geometry and topology for mesh generation

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