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Simulation of Calcium Sparks in Cut Skeletal Muscle Fibers of the Frog

Spark mass, the volume integral of ΔF/F, was investigated theoretically and with simulations. These studies show that the amount of Ca(2+) bound to fluo-3 is proportional to mass times the total concentration of fluo-3 ([fluo-3(T)]); the proportionality constant depends on resting Ca(2+) concentrati...

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Detalles Bibliográficos
Autores principales: Chandler, W.K., Hollingworth, S., Baylor, S.M.
Formato: Texto
Lenguaje:English
Publicado: The Rockefeller University Press 2003
Materias:
Acceso en línea:https://www.ncbi.nlm.nih.gov/pmc/articles/PMC2217372/
https://www.ncbi.nlm.nih.gov/pubmed/12642597
http://dx.doi.org/10.1085/jgp.200308787
Descripción
Sumario:Spark mass, the volume integral of ΔF/F, was investigated theoretically and with simulations. These studies show that the amount of Ca(2+) bound to fluo-3 is proportional to mass times the total concentration of fluo-3 ([fluo-3(T)]); the proportionality constant depends on resting Ca(2+) concentration ([Ca(2+)](R)). In the simulation of a Ca(2+) spark in an intact frog fiber with [fluo-3(T)] = 100 μM, fluo-3 captures approximately one-fourth of the Ca(2+) released from the sarcoplasmic reticulum (SR). Since mass in cut fibers is several times that in intact fibers, both with similar values of [fluo-3(T)] and [Ca(2+)](R), it seems likely that SR Ca(2+) release is larger in cut fiber sparks or that fluo-3 is able to capture a larger fraction of the released Ca(2+) in cut fibers, perhaps because of reduced intrinsic Ca(2+) buffering. Computer simulations were used to identify these and other factors that may underlie the differences in mass and other properties of sparks in intact and cut fibers. Our spark model, which successfully simulates calcium sparks in intact fibers, was modified to reflect the conditions of cut fiber measurements. The results show that, if the protein Ca(2+)-buffering power of myoplasm is the same as that in intact fibers, the Ca(2+) source flux underlying a spark in cut fibers is 5–10 times that in intact fibers. Smaller source fluxes are required for less buffer. In the extreme case in which Ca(2+) binding to troponin is zero, the source flux needs to be 3–5 times that in intact fibers. An increased Ca(2+) source flux could arise from an increase in Ca(2+) flux through one ryanodine receptor (RYR) or an increase in the number of active RYRs per spark, or both. These results indicate that the gating of RYRs, or their apparent single channel Ca(2+) flux, is different in frog cut fibers—and, perhaps, in other disrupted preparations—than in intact fibers.