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Inference on Graphs : = From Probabi...
~
University of California, Berkeley.
Inference on Graphs : = From Probability Methods to Deep Neural Networks.
紀錄類型:
書目-語言資料,手稿 : Monograph/item
正題名/作者:
Inference on Graphs :/
其他題名:
From Probability Methods to Deep Neural Networks.
作者:
Li, Xiang.
面頁冊數:
1 online resource (72 pages)
附註:
Source: Dissertation Abstracts International, Volume: 78-11(E), Section: B.
Contained By:
Dissertation Abstracts International78-11B(E).
標題:
Statistics. -
電子資源:
click for full text (PQDT)
ISBN:
9780355034097
Inference on Graphs : = From Probability Methods to Deep Neural Networks.
Li, Xiang.
Inference on Graphs :
From Probability Methods to Deep Neural Networks. - 1 online resource (72 pages)
Source: Dissertation Abstracts International, Volume: 78-11(E), Section: B.
Thesis (Ph.D.)
Includes bibliographical references
Graphs are a rich and fundamental object of study, of interest from both theoretical and applied points of view. This thesis is in two parts and gives a treatment of graphs from two differing points of view, with the goal of doing inference on graphs. The first is a mathematical approach. We create a formal framework to investigate the quality of inference on graphs given partial observations. The proofs we give apply to all graphs without assumptions. In the second part of this thesis, we take on the problem of clustering with the aid of deep neural networks and apply it to the problem of community detection. The results are competitive with the state of the art, even at the information theoretic threshold of recovery of community labels in the stochastic blockmodel.
Electronic reproduction.
Ann Arbor, Mich. :
ProQuest,
2018
Mode of access: World Wide Web
ISBN: 9780355034097Subjects--Topical Terms:
556824
Statistics.
Index Terms--Genre/Form:
554714
Electronic books.
Inference on Graphs : = From Probability Methods to Deep Neural Networks.
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Graphs are a rich and fundamental object of study, of interest from both theoretical and applied points of view. This thesis is in two parts and gives a treatment of graphs from two differing points of view, with the goal of doing inference on graphs. The first is a mathematical approach. We create a formal framework to investigate the quality of inference on graphs given partial observations. The proofs we give apply to all graphs without assumptions. In the second part of this thesis, we take on the problem of clustering with the aid of deep neural networks and apply it to the problem of community detection. The results are competitive with the state of the art, even at the information theoretic threshold of recovery of community labels in the stochastic blockmodel.
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