Top Tweets for #mathimagery
The L2-Wasserstein distance between #PersistenceDiagrams (A) is conducive to fast geodesic computations (B,C): each in-between diagram can be easily obtained by linear interpolation of the optimized assignments (C)
#TopologicalDataAnalysis #visualization #DataScience #MathImagery
The L2-Wasserstein distance between #PersistenceDiagrams (A) is conducive to fast geodesic computations (B,C): each in-between diagram can be easily obtained by linear interpolation of the optimized assignments (C)
#TopologicalDataAnalysis #visualization #DataScience #MathImagery
Some more fascinating eigenfunctions of the Laplace Beltrami operator. Available in the #TopologyToolKit
#TopologicalDataAnalysis #geometryprocessing #topology #mathvisualization #mathimagery #mathart
The user-controlled error of our fast #PersistenceDiagram approximations can be intuitively visualized with a red band ("uncertain" features) and squares (possible position of "certain" features).
#TopologicalDataAnalysis #Visualization #DataScience #MachineLearning #MathImagery
The user-controlled error of our fast #PersistenceDiagram approximations can be intuitively visualized with a red band ("uncertain" features) and squares (possible position of "certain" features).
#TopologicalDataAnalysis #Visualization #DataScience #MachineLearning #MathImagery
Low amplitude noise in a data set fj translates into low persistence features (white) in the 0th #PersistenceDiagram D(fj). Same for the #MergeTree T(fj)!
#TopologicalDataAnalysis #Visualization #DataScience #MachineLearning #ImageProcessing #MathImagery #MathArt
Endlessly fascinating eigenfunctions of the Laplace Beltrami operator. Available in the #TopologyToolKit
#TopologicalDataAnalysis #geometryprocessing #topology #mathvisualization #mathimagery #mathart
Robustly remesh non orientable surfaces with Morse-Smale quadrangulations.
Available in the #TopologyToolKit!
#TopologicalDataAnalysis #geometryprocessing #topology #mathvisualization #mathimagery #mathart
Robustly remesh non orientable surfaces with Morse-Smale quadrangulations.
Available in the #TopologyToolKit!
#TopologicalDataAnalysis #geometryprocessing #topology #mathvisualization #mathimagery #mathart
Found on the Internet: The Modular Flow on the Space of Lattices https://t.co/GxbjHND7Jk I'll make this one with polygons next. #mathart #mathimagery #mathvisualization #modularflow
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