arXiv:1911.12426
공식 코드 · Papers with Code
Conditional Hierarchical Bayesian Tucker Decomposition for Genetic Data Analysis
원문 초록
We analyze large, multi-dimensional, sparse counting data sets, finding unsupervised groups to provide unique insights into genetic data. We create gene and biological pathway groups based on patients' variants to find common risk factors for four common types of cancer (breast, lung, prostate, and colorectal) and autism spectrum disorder. To accomplish this, we extend latent Dirichlet allocation to multiple dimensions and design distinct methods for hierarchical topic modeling. We find that our conditional hierarchical Bayesian Tucker decomposition models are more coherent than baseline models.
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Revisit CP Tensor Decomposition: Statistical Optimality and Fast Convergence
D-Tracker: Modeling Interest Diffusion in Social Activity Tensor Data Streams
Multiscale Tensor Summation Factorization as a New Neural Network Layer (MTS Layer) for Multidimensional Data Processing
Knowledge Graph Completion with Mixed Geometry Tensor Factorization
Coeff-Tuning: A Graph Filter Subspace View for Tuning Attention-Based Large Models
Guaranteed Multidimensional Time Series Prediction via Deterministic Tensor Completion Theory
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