Estimates of lateral and longitudinal bond energies within the microtubule lattice

Vincent VanBuren, David J. Odde, Lynne Cassimeris

Research output: Contribution to journalArticlepeer-review

168 Scopus citations

Abstract

We developed a stochastic model of microtubule (MT) assembly dynamics that estimates tubulin-tubulin bond energies, mechanical energy stored in the lattice dimers, and the size of the tubulin-GTP cap at MT tips. First, a simple assembly/disassembly state model was used to screen possible combinations of lateral bond energy (ΔGLat) and longitudinal bond energy (ΔGLong) plus the free energy of immobilizing a dimer in the MT lattice (ΔGs) for rates of MT growth and shortening measured experimentally. This analysis predicts ΔGLat in the range of -3.2 to -5.7 kBT and ΔGLong plus ΔGS in the range of -6.8 to -9.4 kBT. Based on these estimates, the energy of conformational stress for a single tubulin-GDP dimer in the lattice is 2.1-2.5 kBT. Second, we studied how tubulin-GTP cap size fluctuates with different hydrolysis rules and show that a mechanism of directly coupling subunit addition to hydrolysis fails to support MT growth, whereas a finite hydrolysis rate allows growth. By adding rules to mimic the mechanical constraints present at the MT tip, the model generates tubulin-GTP caps similar in size to experimental estimates. Finally, by combining assembly/disassembly and cap dynamics, we generate MT dynamic instability with rates and transition frequencies similar to those measured experimentally. Our model serves as a platform to examine GTP-cap dynamics and allows predictions of how MT-associated proteins and other effectors alter the energetics of MT assembly.

Original languageEnglish (US)
Pages (from-to)6035-6040
Number of pages6
JournalProceedings of the National Academy of Sciences of the United States of America
Volume99
Issue number9
DOIs
StatePublished - Apr 30 2002

Fingerprint Dive into the research topics of 'Estimates of lateral and longitudinal bond energies within the microtubule lattice'. Together they form a unique fingerprint.

Cite this