CHomP

Algebraic Topology is the classical mathematical tool for the global analysis of nonlinear spaces and functions, within which homology is perhaps the most computable subset. In particular, it provides a well understood framework through which the information hidden in large datasets can be reduced to compact algebraic expressions that provide insight into underlying geometric structures and properties. Supported in part by grants from AFOSR. Website designed by Kate Mischaikow.

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LINKS TO BUSINESS

Applied Topology Qualitative data analysis

Topological Data Analysis and Persistent Homology - Second Announcement. A school devoted to Topological Data Analysis and Persistent Homology. Will take place from Monday, June 11 to Friday June 15, 2018,.

The CAPD group

What is the CAPD library? The CAPD library is a collection of flexible C modules which are mainly designed to computation of homology of sets and maps and nonrigorous and validated numerics for dynamical systems. It is distributed under the terms of GNU GPL license. DiffIncl - rigorous computations .

Research in Scientific Computing in Undergraduate Education

Research in Scientific Computing in Undergraduate Education. In the Mathematics Department at the University of Massachusetts Dartmouth. We are creating an infrastructure to prepare freshman and sophomore level undergraduate students for research in computational mathematics by developing skills in smaller pre-research projects, and to provide junior and senior level students with a year-long significant research experience. The essence of our approach is to mentor student.

Paweł Pilarczyk

I am an Assistant Professor in Computer Science. At California State University Channel Islands.

ATD atd.cimat.mx

ANÁLISIS TOPOLÓGICO DE DATOS PARA MATEMÁTICAS Y APLICACIONES. Seminario Espacios de Alexandrov y análisis topológico de datos. Mini curso ATD Una introducción a la homología persistente. Topología Computacional José Carlos Gómez Larrañaga.

Chad Giusti - Home

Algebraic Topology - Neuroscience - Complex Systems. Warren Center for Network and Data Sciences. Currently, I am a Warren Postdoctoral Fellow at the Warren Center for Network and Data Sciences. At the University of Pennsylvania. Working in the Complex Systems Group. With Danielle Bassett and the Mathematics. At the University of Nebraska - Lincoln.

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CHomP

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Algebraic Topology is the classical mathematical tool for the global analysis of nonlinear spaces and functions, within which homology is perhaps the most computable subset. In particular, it provides a well understood framework through which the information hidden in large datasets can be reduced to compact algebraic expressions that provide insight into underlying geometric structures and properties. Supported in part by grants from AFOSR. Website designed by Kate Mischaikow.

CONTENT

This web page chomp.rutgers.edu has the following on the homepage, "Algebraic Topology is the classical mathematical tool for the global analysis of nonlinear spaces and functions, within which homology is perhaps the most computable subset." Our analyzers viewed that the website also said " In particular, it provides a well understood framework through which the information hidden in large datasets can be reduced to compact algebraic expressions that provide insight into underlying geometric structures and properties." The Website also said " Supported in part by grants from AFOSR. Website designed by Kate Mischaikow."

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