Related Experiment Video
Updated: Apr 28, 2026

09:44
Author Spotlight: Advancing Large-Scale Neural Dynamics Through HD-MEA Technology
Published on: March 8, 2024
4.6K
Large scale analysis of signal reachability
Andrei Todor1, Haitham Gabr1, Alin Dobra1
1CISE Department, University of Florida, Gainesville, FL 32611, USA.
Bioinformatics (Oxford, England)
|June 17, 2014
Summary
We developed a scalable computational method to predict gene signal reachability in transcription regulatory networks (TRNs). This approach accurately analyzes large networks, including those in leukemia, overcoming previous computational challenges.
Area of Science:
- Computational Biology
- Systems Biology
- Genomics
Background:
- Gene transcription is altered in major disorders like leukemia.
- Understanding gene regulation in disease requires analyzing transcription regulatory networks (TRNs).
- Computing signal reachability in uncertain TRNs is computationally challenging (#P-complete).
Purpose of the Study:
- To develop a novel, scalable method for computing signal reachability probability in uncertain TRNs.
- To address the computational complexity of analyzing large-scale TRNs.
Main Methods:
- A divide-and-conquer strategy breaking networks into subnetworks.
- Representing interactions with polynomials and using collapsing operators.
- Sequential computation of reachability on subnetworks.
Main Results:
- The method accurately computes signal reachability in large, uncertain TRNs.
- It scales to entire human regulatory networks in seconds.
- Successfully characterized TRN reachability in leukemia subtypes and healthy controls.
Conclusions:
- The developed method offers a provably accurate and scalable solution for TRN analysis.
- Enables efficient study of gene regulation in complex diseases like leukemia.
- Provides a valuable tool for computational biology and genomics research.
More Related Videos
Related Concept Videos
Signal Flow Graphs
841
Signal-flow graphs offer a streamlined and intuitive approach to representing control systems, providing an alternative to traditional block diagrams. These graphs use branches to symbolize systems and nodes to represent signals, effectively illustrating the relationships and interactions within the system.
In a signal-flow graph, branches denote the system's transfer functions, while nodes represent the signals. The direction of signal flow is indicated by arrows, with the corresponding...
In a signal-flow graph, branches denote the system's transfer functions, while nodes represent the signals. The direction of signal flow is indicated by arrows, with the corresponding...
841
Region of Convergence of Laplace Tarnsform
1.4K
The Region of Convergence (ROC) is a fundamental concept in signal processing and system analysis, particularly associated with the Laplace transform. The ROC represents an area in the complex plane where the Laplace transform of a given signal converges, determining the transform's applicability and utility.
Consider a decaying exponential signal that begins at a specific time. When deriving its Laplace transform, the time-domain variable is replaced with a complex variable. This...
Consider a decaying exponential signal that begins at a specific time. When deriving its Laplace transform, the time-domain variable is replaced with a complex variable. This...
1.4K
Contact-dependent Signaling
40.2K
Contact-dependent signaling, as the name suggests, requires that communicating cells be in direct contact with each other. This is achieved either through receptor-ligand interactions or by specialized cytoplasmic channels that allow the flow of small molecules between cells. In animal cells, channels called gap junctions facilitate contact-dependent signaling in certain tissues, whereas, plasmodesmata perform a similar function in plants.
Gap Junctions
In animal cells, gap junctions are formed...
Gap Junctions
In animal cells, gap junctions are formed...
40.2K
Basic Operations on Signals
1.2K
Basic signal operations include time reversal, time scaling, time shifting, and amplitude transformations. These operations are fundamental in signal processing and analysis.
Time Reversal mirrors a continuous-time signal about the vertical axis at t=0. This is achieved by substituting t with −t. For example, if a signal x(t) is considered, the time-reversed signal is x(−t). This operation can be graphically represented, showing the mirrored signal.
Time Reversal mirrors a continuous-time signal about the vertical axis at t=0. This is achieved by substituting t with −t. For example, if a signal x(t) is considered, the time-reversed signal is x(−t). This operation can be graphically represented, showing the mirrored signal.
1.2K

