Energy Landscape Theory, Funnels, Specificity, and Optimal Criterion of Biomolecular Binding
- 6 May 2003
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review Letters
- Vol. 90 (18) , 188101
- https://doi.org/10.1103/physrevlett.90.188101
Abstract
We study the nature of biomolecular binding. We found that in general there exists several thermodynamic phases: a native binding phase, a non-native phase, and a glass or local trapping phase. The quantitative optimal criterion for the binding specificity is found to be the maximization of the ratio of the binding transition temperature versus the trapping transition temperature, or equivalently the ratio of the energy gap of binding between the native state and the average non-native states versus the dispersion or variance of the non-native states. This leads to a funneled binding energy landscape.Keywords
This publication has 23 references indexed in Scilit:
- The physics and bioinformatics of binding and folding—an energy landscape perspectiveBiopolymers, 2003
- How common is the funnel‐like energy landscape in protein‐protein interactions?Protein Science, 2001
- Folding funnels, binding funnels, and protein functionProtein Science, 1999
- Statistical Mechanics of the Combinatorial Synthesis and Analysis of Folding MacromoleculesThe Journal of Physical Chemistry B, 1997
- Statistics of Kinetic Pathways on Biased Rough Energy Landscapes with Applications to Protein FoldingPhysical Review Letters, 1996
- Correlated energy landscape model for finite, random heteropolymersPhysical Review E, 1996
- Applications of Combinatorial Technologies to Drug Discovery. 2. Combinatorial Organic Synthesis, Library Screening Strategies, and Future DirectionsJournal of Medicinal Chemistry, 1994
- Protein docking algorithms: simulating molecular recognitionCurrent Opinion in Structural Biology, 1993
- Structure-Based Inhibitors of HIV-1 ProteaseAnnual Review of Biochemistry, 1993
- Random-energy model: An exactly solvable model of disordered systemsPhysical Review B, 1981