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Topology is an area of mathematics that establishes relations and transformations between spaces with a certain structure depending on their position and considering the structure of the ambient space where these relations exist. This book discusses various concepts and theories of topology, including diffeomorphisms, immersions, Hausdorff spaces, cobordisms, homotopy theory, symplectic manifolds, topology of quantum field theory, algebraic varieties, dimension theory, Koszul complexes, continuum theory, and metrizability, among others.
The Topology from Classic Studies until Its Last Frontiers
More Functions Associated with Neutrosophic gsα*- Closed Sets in Neutrosophic Topological Spaces
4-Dimensional Canards with Brownian Motion
The Topology of the Configuration Space of a Mathematical Model for Cycloalkenes
Covers and Properties of Families of Real Functions
Vertex Decomposability of Path Complexes and Stanley’s Conjectures
βI-Compactness, βI*-Hyperconnectedness and βI-Separatedness in Ideal Topological Spaces