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Literature DB >> 10036209

A chemical kinetics model for microtubule oscillations

Abstract

A model for microtubule oscillations is presented based on a set of chemical reaction equations. The rate constants for these reactions are largely determined from experimental data. The plots of assembled tubulin and the phase diagram for assembly are compared with the experimental findings and are found to agree quite well. Copyright 1999 Academic Press.

Year: 1999 PMID： 10036209 DOI： 10.1006/jtbi.1998.0861

Source DB: PubMed Journal: J Theor Biol ISSN： 0022-5193 Impact factor: 2.691

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Cited

12 in total

1. Microtubule self-organization is gravity-dependent.

Authors: C Papaseit; N Pochon; J Tabony
Journal: Proc Natl Acad Sci U S A Date: 2000-07-18 Impact factor: 11.205

2. Comparative autoregressive moving average analysis of kinetochore microtubule dynamics in yeast.

Authors: Khuloud Jaqaman; Jonas F Dorn; Gregory S Jelson; Jessica D Tytell; Peter K Sorger; Gaudenz Danuser
Journal: Biophys J Date: 2006-09-15 Impact factor: 4.033

3. Understanding intracellular transport processes pertinent to synthetic gene delivery via stochastic simulations and sensitivity analyses.

Authors: Anh-Tuan Dinh; Chinmay Pangarkar; Theo Theofanous; Samir Mitragotri
Journal: Biophys J Date: 2006-11-03 Impact factor: 4.033

4. A Landau-Ginzburg Model of the Co-existence of Free Tubulin and Assembled Microtubules in Nucleation and Oscillations Phenomena.

Authors: D Sept; J A Tuszyńskit
Journal: J Biol Phys Date: 2000-03 Impact factor: 1.365

5. Models of the collective behavior of proteins in cells: tubulin, actin and motor proteins.

Authors: J A Tuszynski; J A Brown; D Sept
Journal: J Biol Phys Date: 2003-12 Impact factor: 1.365

6. Microtubule Dynamics may Embody a Stationary Bipolarity Forming Mechanism Related to the Prokaryotic Division Site Mechanism (Pole-to-Pole Oscillations).

Authors: A Hunding
Journal: J Biol Phys Date: 2004-01 Impact factor: 1.365

A chemical kinetics model for microtubule oscillations

1. Microtubule self-organization is gravity-dependent.

2. Comparative autoregressive moving average analysis of kinetochore microtubule dynamics in yeast.

3. Understanding intracellular transport processes pertinent to synthetic gene delivery via stochastic simulations and sensitivity analyses.

4. A Landau-Ginzburg Model of the Co-existence of Free Tubulin and Assembled Microtubules in Nucleation and Oscillations Phenomena.

5. Models of the collective behavior of proteins in cells: tubulin, actin and motor proteins.

6. Microtubule Dynamics may Embody a Stationary Bipolarity Forming Mechanism Related to the Prokaryotic Division Site Mechanism (Pole-to-Pole Oscillations).

7. Models of assembly and disassembly of individual microtubules: stochastic and averaged equations.

8. Yeast kinetochore microtubule dynamics analyzed by high-resolution three-dimensional microscopy.

9. A multistranded polymer model explains MinDE dynamics in E. coli cell division.

10. New horizons of adenosinetriphosphate energetics arising from interaction with magnesium cofactor.