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Simplicial geometry books study shapes and spaces built from simplices—points, line segments, triangles, tetrahedra, and their higher-dimensional analogs—as fundamental building blocks. The category covers the theory of simplicial complexes and simplicial sets, triangulations and subdivisions, and the algebraic-topological tools used to analyze them, such as homology, cohomology, and homotopy. It also features computational and applied perspectives, including mesh generation, finite element methods, discrete differential geometry, and topological data analysis. Titles range from accessible introductions to advanced monographs that connect simplicial methods to modern homotopy theory and higher category theory, as well as practical guides to algorithms used in computer graphics and scientific computing. This category serves readers in mathematics, computer science, and engineering who want a discrete, constructive approach to geometry and topology.

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