74 citations
Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.
- A. Gasnikov4 profiles16 · h 31
- A. Beznosikov2 profiles11 · h 18
- A. M. Raigorodskii2 profiles6 · h 7
- D. Musatov5 · h 9
- K. Alfaro-Bittner2 profiles5 · h 8
- K. Kovalenko2 profiles5 · h 5
- S. Boccaletti5 · h 60
- A. Rogozin4 · h 13
- Eduard A. Gorbunov4 · h 29
- M. Perc4 · h 119
- A. Polyanskii3 · h 8
- Abdurakhmon Sadiev2 · h 11
- Moscow Institute of Physics and TechnologyRU31 papers
- Institute for Information Transmission ProblemsRU11 papers
- National Research University Higher School of EconomicsRU8 papers
- Buryat State UniversityRU7 papers
- Lomonosov Moscow State UniversityRU7 papers
- The Russian Presidential Academy of National Economy and Public AdministrationRU7 papers
- Institute for Complex SystemsIT6 papers
- Universidad Rey Juan CarlosES6 papers
- Alma Mater EuropaeaSI4 papers
- China Medical UniversityTW4 papers
- China Medical University HospitalTW4 papers
- Complexity Science HubAT4 papers
8 papers · 1 filter
Randomized gradient-free methods in convex optimization
Alexander Gasnikov, Darina Dvinskikh, Pavel Dvurechensky +3
This review presents modern gradient-free methods to solve convex optimization problems. By gradient-free methods, we mean those that use only (noisy) realizations of the objective…
Why are there six degrees of separation in a social network?
Ivan Samoylenko, David Aleja, Eva Primo +11
A wealth of evidence shows that real world networks are endowed with the small-world property i.e., that the maximal distance between any two of their nodes scales logarithmically…
Coverings of planar and three-dimensional sets with subsets of smaller diameter
Alexander Tolmachev, Dmitry Protasov, Vsevolod Voronov
Quantitative estimates related to the classical Borsuk problem of splitting set in Euclidean space into subsets of smaller diameter are considered. For a given there is a minim…
SARAH-based Variance-reduced Algorithm for Stochastic Finite-sum Cocoercive Variational Inequalities
Aleksandr Beznosikov, Alexander Gasnikov
Variational inequalities are a broad formalism that encompasses a vast number of applications. Motivated by applications in machine learning and beyond, stochastic methods are of g…
Decentralized convex optimization over time-varying graphs: a survey
Alexander Rogozin, Alexander Gasnikov, Aleksander Beznosikov +1
Decentralized optimization over time-varying networks has a wide range of applications in distributed learning, signal processing and various distributed control problems. The agen…
Decentralized Strongly-Convex Optimization with Affine Constraints: Primal and Dual Approaches
Alexander Rogozin, Demyan Yarmoshik, Ksenia Kopylova +1
Decentralized optimization is a common paradigm used in distributed signal processing and sensing as well as privacy-preserving and large-scale machine learning. It is assumed that…
Compression and Data Similarity: Combination of Two Techniques for Communication-Efficient Solving of Distributed Variational Inequalities
Aleksandr Beznosikov, Alexander Gasnikov
Variational inequalities are an important tool, which includes minimization, saddles, games, fixed-point problems. Modern large-scale and computationally expensive practical applic…
A Unified Analysis of Variational Inequality Methods: Variance Reduction, Sampling, Quantization and Coordinate Descent
Aleksandr Beznosikov, Alexander Gasnikov, Karina Zainulina +2
In this paper, we present a unified analysis of methods for such a wide class of problems as variational inequalities, which includes minimization problems and saddle point problem…