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May 6, 2021 at 20:27 answer added Christophe Priieur timeline score: 1
May 4, 2021 at 11:37 vote accept Hans-Peter Stricker
May 4, 2021 at 11:31 answer added Hans-Peter Stricker timeline score: 1
Mar 25, 2021 at 17:02 comment added Matthieu Latapy Sorry I missed it. But let me mention yet another quite different but somewhat related approach: Lovasz, in his book Large Networks and Graph Limits, proposes to analyze graphs through the frequency of subgraphs induced by random sets of $k$ vertices, up to isomorphism. Then, the tiles are the subgraphs induced by $k$ random vertices.
Mar 25, 2021 at 13:43 comment added Hans-Peter Stricker @MatthieuLatapy: Thanks for the hint! I mentioned that in my question that I linked to.
Mar 25, 2021 at 13:39 comment added Matthieu Latapy Quite different but related problem: the graph reconstruction conjecture claims that graphs of $n$ vertices are determined by their induced sub-graphs of $n-1$ vertices, called cards in this context: en.wikipedia.org/wiki/Reconstruction_conjecture
Mar 25, 2021 at 9:21 history edited gmvh
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Mar 24, 2021 at 20:58 answer added Matthieu Latapy timeline score: 4
Mar 16, 2021 at 12:14 comment added Hans-Peter Stricker @MatthieuLatapy: This was exactly the background of my question, even though I've never heard the terms "ego-network" and "graphlet" before. Thanks a lot for the link! A nice coincidence.
Mar 15, 2021 at 22:10 comment added Matthieu Latapy You may be interested in the fact that your tiles are called ego-networks in social sciences, and sometimes considered as building blocks of global social networks; from this perspective, the elements of $\Gamma(T)$ are possible social networks for a given set of ego-networks. See e.g. "Graphlet-based characterization of many ego networks" by Charbey and Prieur: hal.archives-ouvertes.fr/hal-01764253v2
Mar 15, 2021 at 20:54 history edited Hans-Peter Stricker CC BY-SA 4.0
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Mar 15, 2021 at 17:26 history asked Hans-Peter Stricker CC BY-SA 4.0