D. A. Podoprikhin - Concepedia

Concepedia

Author

D. A. Podoprikhin

Lomonosov Moscow State University

Also Known As

D. A. Podoprikhin, D.A. Podoprikhin, Dmitrii Aleksandrovich Podoprikhin, Dmitrii Podoprikhin, Podoprikhin, Dmitrii

15

Publications

1.3K

Citations

7

H-Index

16

Concepts

All Affiliations

Lomonosov Moscow State University Samsung (United States)National Research University Higher School of Economics Cornell University Moscow State University

DA

About

D. A. Podoprikhin is an author at Lomonosov Moscow State University specializing in computer vision, machine vision, and deep learning.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Engineering	4	4	1.2K
2	Computer Science	4	4	1.2K
3	Data Science	4	4	1.2K
4	Computer Vision	4	4	1.2K
5	Computational Neuroscience	2	2	379

D. A. Podoprikhin

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7

Publications

1.3K

Citations

7

H-Index

	Year	Citations
Averaging Weights Leads to Wider Optima and Better Generalization Pavel Izmailov, D. A. Podoprikhin, Timur Garipov, Mathematical ProgrammingGeometric LearningConvolutional Neural NetworkEngineeringMachine Learning	2018	616
Averaging Weights Leads to Wider Optima and Better Generalization Pavel Izmailov, D. A. Podoprikhin, Timur Garipov, arXiv (Cornell University) Mathematical ProgrammingGeometric LearningConvolutional Neural NetworkEngineeringMachine Learning	2018	225
Loss Surfaces, Mode Connectivity, and Fast Ensembling of DNNs Timur Garipov, Pavel Izmailov, D. A. Podoprikhin, arXiv (Cornell University) Geometric LearningConvolutional Neural NetworkEngineeringMachine LearningAutoencoders	2018	212
Loss Surfaces, Mode Connectivity, and Fast Ensembling of DNNs Timur Garipov, Pavel Izmailov, D. A. Podoprikhin, Geometric LearningConvolutional Neural NetworkEngineeringMachine LearningAutoencoders	2018	167
Common fixed points and coincidences of mapping families on partially ordered sets D. A. Podoprikhin Topology and its Applications Order TheoryCombinatorial DesignExtremal Set TheorySet-theoretic TopologyPartially Ordered Set	2017	15
Fixed points and coincidences of mappings of partially ordered sets D. A. Podoprikhin Journal of Fixed Point Theory and Applications Order TheoryPartially Ordered SetExtremal Set TheoryDiscrete Mathematics	2016	14
On coincidences of families of mappings on ordered sets D. A. Podoprikhin Doklady Mathematics	2016	11

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