1982
DOI: 10.1021/bi00537a032
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Fragmentation of actin filaments

Abstract: The kinetics of actin polymerization were analyzed by taking into account nucleation, elongation, and spontaneous fragmentation of filaments. Polymerization curves measured in the presence of potassium (40 mM) were found to be in good agreement with curves calculated for the assumption that nucleation and elongation but no fragmentation reactions occur. Polymerization curves measured in the presence of calcium (1.8 mM) or magnesium (0.6 mM MgCl2 and 0.5 mM EGTA) could only be stimulated by calculated curves wh… Show more

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Cited by 157 publications
(109 citation statements)
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References 16 publications
(19 reference statements)
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“…The differential equations are dCp/dt = KJCn, dpl/dt = k'(1 -Pi) -kpl, [1] dc/dt = -J1p1CP + KCD, dCD/dt = -J2(1 -pl)Cp KCD, [2] [31 where cp is the polymer concentration, Pi is the fraction of active ends in phase 1 with growth rate J1, J2 (negative) is the growth rate in phase 2, c is the free GTP-tubulin concentration, CD is the free GDP-tubulin concentration, k is the rate constant for phase 1 -+ phase 2 at a polymer end, k' is the rate constant for 2 -* 1, and K is the equilibrium constant for fast-equilibrium formation of nuclei of size n (we take n = 7). The first equation above is based on the approach of Wegner and Savko (19) and of Voter and Erickson (20). The system is closed, with a fixed volume and with total tubulin concentration ct.…”
Section: Model and Discussionmentioning
confidence: 99%
“…The differential equations are dCp/dt = KJCn, dpl/dt = k'(1 -Pi) -kpl, [1] dc/dt = -J1p1CP + KCD, dCD/dt = -J2(1 -pl)Cp KCD, [2] [31 where cp is the polymer concentration, Pi is the fraction of active ends in phase 1 with growth rate J1, J2 (negative) is the growth rate in phase 2, c is the free GTP-tubulin concentration, CD is the free GDP-tubulin concentration, k is the rate constant for phase 1 -+ phase 2 at a polymer end, k' is the rate constant for 2 -* 1, and K is the equilibrium constant for fast-equilibrium formation of nuclei of size n (we take n = 7). The first equation above is based on the approach of Wegner and Savko (19) and of Voter and Erickson (20). The system is closed, with a fixed volume and with total tubulin concentration ct.…”
Section: Model and Discussionmentioning
confidence: 99%
“…Detailed analysis using sophisticated computer programs have modified the model for actin assembly to include (i) a first-order Mg2" activation step, (ii) nuclei composed of actin trimers, (iii) different rates of assembly at the ends of the filament, and (iv) enhanced nucleation by spontaneous filament breakage. Although a variety of methods, including viscometry (4,5), flow birefringence (6), light scattering (7)(8)(9)(10)(11), and fluorimetry (11)(12)(13)(14)(15)(16)(17)(18)(19)(20)(21), have provided indirect evidence that nucleation is an important feature of actin assembly in vitro, no structural study has directly identified the existence or the structure of the nucleating species.…”
mentioning
confidence: 99%
“…In the absence of Ca2', the mechanism of the Mg2+-induced polymerization is as follows: Mg2+ binds to a metal-binding site on G-actin and induces a conformational change, which is required for eventual polymerization. The overall dissociation constant for this binding is (6,7,11,12). Because of the nature of the equations that describe the polymerization process, investigators have had to assume that formation of each species prior to that of the nucleus that undergoes elongation is equally unfavorable.…”
mentioning
confidence: 99%
“…Mg2+ binding is the model used, there has been disagreement about the size of the nucleus, with values ranging from two to four monomer units (6,7,11,12). Because of the nature of the equations that describe the polymerization process, investigators have had to assume that formation of each species prior to that of the nucleus that undergoes elongation is equally unfavorable.…”
mentioning
confidence: 99%