11 citations · 16 across the 7 of their papers we have counts for
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math.AT2015★ 11 cited
Comparing persistence diagrams through complex vectors
Barbara Di Fabio, Massimo Ferri
The natural pseudo-distance of spaces endowed with filtering functions is precious for shape classification and retrieval; its optimal estimate coming from persistence diagrams is…
math.AT2009★ 1 cited
Multidimensional persistent homology is stable
Andrea Cerri, Barbara Di Fabio, Massimo Ferri +2
Multidimensional persistence studies topological features of shapes by analyzing the lower level sets of vector-valued functions. The rank invariant completely determines the multi…
math.AT2008★ 2 cited
Cech homology for shape recognition in the presence of occlusions
Barbara Di Fabio, Claudia Landi
In Computer Vision the ability to recognize objects in the presence of occlusions is a necessary requirement for any shape representation method. In this paper we investigate how t…