Elastic shape analysis of surfaces with second-order sobolev metrics: a comprehensive numerical framework

HIGHLIGHTS

  • who: Emmanuel Hartman from the Department of Mathematics, Florida State University, Tallahassee, USA have published the research work: Elastic Shape Analysis of Surfaces with Second-Order Sobolev Metrics: A Comprehensive Numerical Framework, in the Journal: (JOURNAL)
  • what: Building on this the authors develop tools for the statistical shape analysis of sets of surfaces including methods for estimating Karcher means and performing tangent PCA on shape populations and for computing parallel transport along paths of surfaces. The authors demonstrate how the relaxed variational framework can be extended to tackle partially observed data. This approach provides several . . .

     

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