FuseNet

FuseNet infers networks from collections of nonidentically distributed datasets using a Markov network formulation to model dependencies in high-throughput omics data, including next-generation sequencing outputs.


Key Features:

  • Markov Network Formulation: Utilizes an undirected graphical model (Markov network) to infer relationships between genes and other biological entities from experimental data.
  • Handling Non-Gaussian Data: Models non-Gaussian and multiple related but distinct distributions commonly encountered in high-throughput technologies such as next-generation sequencing by leveraging shared latent factors.
  • Computational Efficiency and Generality: Operates on distributions from the exponential family and is implemented for computational efficiency to handle any number of such distributions.
  • Shared Latent Factors: Represents model parameters through shared latent factors that define neighborhoods of network nodes and enable integration and fusion of multiple datasets.

Scientific Applications:

  • Joint Network Inference: Fuses multiple datasets to infer joint networks, providing more accurate and comprehensive models than inferring separate networks for each dataset.
  • Predictive Performance: Demonstrated superior predictive performance in simulation studies relative to several popular graphical models.
  • Breast Cancer RNA-sequencing and Somatic Mutation Analysis: Applied to breast cancer RNA-sequencing and somatic mutation data to investigate complex genetic interactions.

Methodology:

Formulates network inference as a Markov (undirected graphical) model and jointly models collections of datasets with varying distributions from the exponential family, representing parameters via shared latent factors that define node neighborhoods.

Topics

Details

Tool Type:
library
Operating Systems:
Linux, Windows, Mac
Programming Languages:
Python
Added:
8/3/2017
Last Updated:
11/25/2024

Operations

Publications

Žitnik M, Zupan B. Gene network inference by fusing data from diverse distributions. Bioinformatics. 2015;31(12):i230-i239. doi:10.1093/bioinformatics/btv258. PMID:26072487. PMCID:PMC4542780.

Documentation

Links