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Alexandr Katrutsa

dblp:197/1422 · also Aleksandr Katrutsa, Alexandr M. Katrutsa · DBLP profile ↗
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8ranked-venue papers
2as first author
5since 2021 · last 2026
0000-0002-7050-1615ORCID · verified

Domains — the database's venue-derived domains; a paper can count in several

Artificial intelligence and machine learning · 6 · 2 first-author · 3 since 2021Databases, data management, data science and information retrieval · 1 · 1 since 2021Graphics, computer vision, multimedia, augmented reality and games · 1 · 1 since 2021Human-computer interaction and ubiquitous computing · 1 · 1 since 2021

Expertise — from the expertise taxonomy: the topics of the expert's papers under the CCF categories. A weight counts papers with recency: 1 for a paper about the topic, 0.3 when the topic is its context, halved every five years.

Artificial intelligence
2 papers
Efficient and distributed learning · 57% Deep learning architectures and training · 29% Optimization for machine learning · 14%
Databases, data mining, and information retrieval
1 paper
Information retrieval · 100%

Topics — the 10 heaviest of 10, each with the papers that count most for it

TopicWeightPapersLastEvidence papers
Information retrieval
e-commerce search
1.012026
Fast and Feasible: Permutation-based Constrained Reranking for Revenue Maximization · SIGIR 2026
Information retrieval
reranking
1.012026
Fast and Feasible: Permutation-based Constrained Reranking for Revenue Maximization · SIGIR 2026
Information retrieval › online advertising
revenue optimization
1.012026
Fast and Feasible: Permutation-based Constrained Reranking for Revenue Maximization · SIGIR 2026
Machine learning › Efficient and distributed learning › distributed training
communication-efficient training
0.612022
Survey on Efficient Training of Large Neural Networks · IJCAI 2022
Machine learning › Efficient and distributed learning
distributed training
0.612022
Survey on Efficient Training of Large Neural Networks · IJCAI 2022
Machine learning › Efficient and distributed learning
memory-efficient training
0.612022
Survey on Efficient Training of Large Neural Networks · IJCAI 2022
Machine learning › Deep learning architectures and training
gradient computation
0.412020
Interpolation Technique to Speed Up Gradients Propagation in Neural ODEs · NeurIPS 2020
Machine learning › Optimization for machine learning
gradient estimation
0.412020
Interpolation Technique to Speed Up Gradients Propagation in Neural ODEs · NeurIPS 2020
Machine learning › Deep learning architectures and training › neural differential equations
neural ordinary differential equations
0.412020
Interpolation Technique to Speed Up Gradients Propagation in Neural ODEs · NeurIPS 2020
GPUs and heterogeneous computing › multi-GPU computing
multi-GPU training
0.212022
Survey on Efficient Training of Large Neural Networks · IJCAI 2022

Methods — techniques the papers use, named apart from their topics

permutation-based approximation · 1.0integer linear programming · 1.0logarithmic norm · 0.4interpolation · 0.4adjoint method · 0.4
YearPublicationVenuePosition
2026 Fast and Feasible: Permutation-based Constrained Reranking for Revenue Maximization
abstract
Search and recommender systems have produced highly relevant search results. A natural next step in the development of such systems in e-commerce is to rerank these results to increase the platform's revenue from paid promotion products. However, maximizing revenue alone may degrade the user experience by reducing relevance or increasing fraud risk. To avoid this, we state the reranking problem as an integer linear program (ILP) that maximizes revenue subject to per-query constraints on other metrics, e.g., relevance. Since solving ILP exactly for every query is slow for deployment to the online service, we propose a lightweight permutation-based reranking approximation algorithm PermR. At each step, the algorithm selects a pair of neighboring items and swaps them to either improve the objective or repair a violated constraint. We evaluate PermR across multiple categories of a large classified platform in offline and online settings. PermR achieves about 63% of the ILP revenue improvement, within production latency limits, preserving all constraints. In a 14-day online A/B test over 56 million search queries, PermR increased revenue by 2%.
Svetlana Shirokovskikh, Anastasiia Soboleva, Ekaterina Solodneva, Alexandr Katrutsa, Roman Loginov, Egor Samosvat
SIGIR4
2025 Fast UCB-type Algorithms for Stochastic Bandits with Heavy and Super Heavy Symmetric Noise
Yuriy Dorn, Alexandr Katrutsa, Ilgam Latypov, Andrey Pudovikov
AAMAS2
2024 Multiparticle Kalman filter for object localization in symmetric environments
Roman Korkin, Ivan V. Oseledets, Alexandr Katrutsa
Expert Syst. Appl.3
2024 Federated privacy-preserving collaborative filtering for on-device next app prediction
Albert Sayapin, Gleb Balitskiy, Daniel Bershatsky, Alexandr Katrutsa, Evgeny Frolov, Alexey A. Frolov, Ivan V. Oseledets, Vitaliy Kharin
User Model. User Adapt. Interact.4
2022 Survey on Efficient Training of Large Neural Networks
abstract
Modern Deep Neural Networks (DNNs) require significant memory to store weight, activations, and other intermediate tensors during training. Hence, many models don’t fit one GPU device or can be trained using only a small per-GPU batch size. This survey provides a systematic overview of the approaches that enable more efficient DNNs training. We analyze techniques that save memory and make good use of computation and communication resources on architectures with a single or several GPUs. We summarize the main categories of strategies and compare strategies within and across categories. Along with approaches proposed in the literature, we discuss available implementations.
Julia Gusak, Daria Cherniuk, Alena Shilova, Alexandr Katrutsa, Daniel Bershatsky, Xunyi Zhao, Lionel Eyraud-Dubois, Oleh Shliazhko, Denis Dimitrov, Ivan V. Oseledets, Olivier Beaumont
IJCAI4
2020 Interpolation Technique to Speed Up Gradients Propagation in Neural ODEs
abstract
We propose a simple interpolation-based method for the efficient approximation of gradients in neural ODE models. We compare it with reverse dynamic method (known in literature as “adjoint method”) to train neural ODEs on classification, density estimation and inference approximation tasks. We also propose a theoretical justification of our approach using logarithmic norm formalism. As a result, our method allows faster model training than the reverse dynamic method what was confirmed and validated by extensive numerical experiments for several standard benchmarks.
Talgat Daulbaev, Alexandr Katrutsa, Larisa Markeeva, Julia Gusak, Andrzej Cichocki, Ivan V. Oseledets
NeurIPS2
2017 Comprehensive study of feature selection methods to solve multicollinearity problem according to evaluation criteria
Alexandr Katrutsa, Vadim V. Strijov
Expert Syst. Appl.1
2015 Metric concentration search procedure using reduced matrix of pairwise distances
abstract
This paper presents a new fast clustering algorithm RhoNet, based on the metric concenration location procedure. To locate the metric concentration, the algorithm uses a reduced matrix of pairwise ranks distances. The key feature of the proposed algorithm is that it doesn't need the exhaustive matr ix of pairwise distances. This feature reduces computational complexity. It is designed to solve the protein secondary structure recognition problem. The computational experiment collects tests and to hold performance analysis and analysis of dependency for the algorithm quality and structure parameters. The algorithm is compared with k-modes and tested on different metrics and data sets.
Alexandr Katrutsa, Mikhail P. Kuznetsov, Konstantin V. Rudakov, Vadim V. Strijov
Intell. Data Anal.1