Flexible and efficient persistent homology computation.
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Updated
Dec 19, 2024 - Julia
Flexible and efficient persistent homology computation.
What C# can do for studying Finite Groups, quotient groups, semi-direct products, homomorphisms, automorphisms group, characters table, minimalistic rings and fields manipulations, polynomials factoring, fields extensions and many more...
A python CICY toolkit
R package porting Ripser-based persistent homology calculation engines from C++ via Rcpp. Currently ports Ripser (Vietoris-Rips complex) and Cubical Ripser (cubical complex).
Basic abstractions and methods for computations in terms of group algebra Z[G] and automatic construction of cocycle translations for computation of cup-product.
Computes cohomology groups of certain chain complexes associated to pure or mixed states. For pure states this cohomology is a measure of entanglement. For more information see https://arxiv.org/abs/1901.02011.
An implementation of the Atiyah-Bott formula for the moduli space of genus 0 stable maps.
Computes the ranks of cohomology groups of certain chain complexes associated to pure or mixed states. For pure states this cohomology is a measure of entanglement. For more information see https://arxiv.org/abs/1901.02011.
a Julia package for computing the homology of (co)chain complexes
A set of scripts for parsing definitions of graded (co)algebras.
my personal Mathematica packages
A UI build around scikit's ripser module to provide more insight into persistence cohomology.
A Python script to compute cohomology of irreducible homogeneous vector bundles on rational homogeneous varieties.
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