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1
Introduction
2
Ergostraining graph
3
Connectivity
4
Multiparameter Simulation Complex
5
Probability of forming faces
6
Quick property
7
Key ingredient
8
Dynamic version
9
Phase counts
10
Stationarity
11
Critical Dimension
12
Target of alpha
13
Weak limit limiting Gaussian process
14
Central limit theorem
15
Questions
Description:
Explore a 28-minute conference talk on topological invariants of dynamic multi-parameter simplicial complexes. Delve into advanced concepts in applied algebraic topology, including ergostraining graphs, connectivity, and multiparameter simulation complexes. Learn about the probability of forming faces, dynamic versions of complexes, and phase counts. Examine stationarity, critical dimensions, and the weak limit limiting Gaussian process. Gain insights into the central limit theorem as applied to these complex mathematical structures. Conclude with a question-and-answer session to further clarify the presented concepts and their applications in the field of applied algebraic topology.

Takashi Owada - Limit Theorems for Topological Invariants of the Dynamic Multi-Parameter Simplicial Complex

Applied Algebraic Topology Network
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