Reduction of periodic one-dimensional hopping model
arXiv:1007.0561 · doi:10.1007/s11433-011-4254-8
Abstract
In this research, methods of reducing a general periodic one-dimensional hopping model to a one- or two-state model, which keeps the basic properties of the original process, are discussed. This reduction also implies that, to some extent, many processes can be well described by simple two-state or even one-state models.
References in corpus (7)
- A Simple Kinetic Model Describes the Processivity of Myosin-V
- Understanding Mechanochemical Coupling in Kinesins Using First-Passage Time Processes
- Master Equation Approach to Molecular Motors
- Mean first-passage and residence times of random walks on asymmetric disordered chains
- The efficiency of the molecular motors
- Limit properties of periodic one dimensional hopping model
- Properties of modified periodic one-dimensional hopping model