Literature DB >> 2015279

Opposite-end behaviour of dynamic microtubules.

S R Martin1, M J Schilstra, P M Bayley.   

Abstract

Microtubules are dynamic polar structures with different kinetic properties at the two ends. The inherent asymmetry of the microtubule lattice determines that the relationship between the addition reaction of tubulin-GTP and the associated hydrolysis of a tubulin-GTP on the polymer is different at the two ends of the microtubule. We present a unified treatment for both ends of the microtubule, using the principles of the Lateral Cap formulation for microtubule dynamic instability. This shows that the two ends can exhibit significantly different dynamic properties in terms of amplitudes and lifetimes of growth and shrinking, depending on the relative importance of longitudinal and lateral contacts in the coupling of tubulin-GTP hydrolysis. These predictions are readily amenable to experimental verification. This modelling suggests that fine details of the subunit-subunit interactions at the microtubule end can determine the characteristic differences in kinetic behaviour of the opposite ends of dynamic microtubules. Variation of these interactions would provide a potentially sensitive general mechanism for the control of such dynamics, both in vitro and in vivo.

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Year:  1991        PMID: 2015279     DOI: 10.1016/0304-4165(91)90230-e

Source DB:  PubMed          Journal:  Biochim Biophys Acta        ISSN: 0006-3002


  4 in total

1.  The effect of solution composition on microtubule dynamic instability.

Authors:  M J Schilstra; P M Bayley; S R Martin
Journal:  Biochem J       Date:  1991-08-01       Impact factor: 3.857

2.  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

3.  Dynamic instability of microtubules: Monte Carlo simulation and application to different types of microtubule lattice.

Authors:  S R Martin; M J Schilstra; P M Bayley
Journal:  Biophys J       Date:  1993-08       Impact factor: 4.033

4.  A model of microtubule oscillations.

Authors:  A Marx; E Mandelkow
Journal:  Eur Biophys J       Date:  1994       Impact factor: 1.733

  4 in total

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