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Explore the concept of multidimensional persistence in this hour-long lecture delivered by Magnus Botnan on April 5, 2017. Delve into advanced topics in applied algebraic topology as part of the Applied Algebraic Topology Network series. Gain insights into the theoretical foundations and practical applications of multidimensional persistence, a powerful tool for analyzing complex data structures across multiple dimensions. Learn how this approach extends traditional persistence methods to capture more nuanced topological features in datasets. Discover potential applications in fields such as data analysis, machine learning, and scientific computing.
Syllabus
Magnus Botnan (4/5/17): Multidimensional Persistence
Taught by
Applied Algebraic Topology Network