A bridging model for parallel computation
Communications of the ACM
BSPlib: The BSP programming library
Parallel Computing
Parallel multilevel algorithms for hypergraph partitioning
Journal of Parallel and Distributed Computing
Proceedings of the twenty-second annual ACM symposium on Parallelism in algorithms and architectures
The university of Florida sparse matrix collection
ACM Transactions on Mathematical Software (TOMS)
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The cage model for polymer reptation, proposed by Evans and Edwards, and its recent extension to model DNA electrophoresis are studied by numerically exact computation of the drift velocities for polymers with a length L of up to 15 monomers. The computations show the Nernst-Einstein regime (υ ∼ E) followed by a regime where the velocity decreases exponentially with the applied electric field strength. In agreement with de Gennes' reptation arguments, we find that asymptotically for large polymers the diffusion coefficient D decreases quadratically with polymer length; for the cage model, the proportionality coefficient is DL2 = 0.175(2). Additionally we find that the leading correction term for finite polymer lengths scales as N-1/2, where N = L - 1 is the number of bonds.