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20142026
most citedDriving Digital Rock towards Machine Learning: predicting permeability with Gradient Boosting and Deep Neural Networks

233 citations · 1.1k across the 115 of their papers we have counts for

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Showing 2019Show all

18 papers · 1 filter

cs.CV2019★ 6 cited

Latent-Space Laplacian Pyramids for Adversarial Representation Learning with 3D Point Clouds

Vage Egiazarian, Savva Ignatyev, Alexey Artemov +5

Constructing high-quality generative models for 3D shapes is a fundamental task in computer vision with diverse applications in geometry processing, engineering, and design. Despit…

math.NA2019

Tensor Completion via Gaussian Process Based Initialization

Yermek Kapushev, Ivan Oseledets, Evgeny Burnaev

In this paper, we consider the tensor completion problem representing the solution in the tensor train (TT) format. It is assumed that tensor is high-dimensional, and tensor values…

cs.LG2019

Barcodes as Summary of Loss Function Topology

Serguei Barannikov, Alexander Korotin, Dmitry Oganesyan +2

We propose to study neural networks' loss surfaces by methods of topological data analysis. We suggest to apply barcodes of Morse complexes to explore topology of loss surfaces. An…

eess.IV2019

Weakly Supervised Fine Tuning Approach for Brain Tumor Segmentation Problem

Sergey Pavlov, Alexey Artemov, Maksim Sharaev +2

Segmentation of tumors in brain MRI images is a challenging task, where most recent methods demand large volumes of data with pixel-level annotations, which are generally costly to…

eess.IV2019

3D Deformable Convolutions for MRI classification

Marina Pominova, Ekaterina Kondrateva, Maksim Sharaev +3

Deep learning convolutional neural networks have proved to be a powerful tool for MRI analysis. In current work, we explore the potential of the deformable convolutional deep neura…

cs.LG2019★ 18 cited

Wasserstein-2 Generative Networks

Alexander Korotin, Vage Egiazarian, Arip Asadulaev +2

We propose a novel end-to-end non-minimax algorithm for training optimal transport mappings for the quadratic cost (Wasserstein-2 distance). The algorithm uses input convex neural…