Approximate Traveling Waves in Linear Reaction-Hyperbolic Equations
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[1] Lei Wang,et al. Rapid movement of axonal neurofilaments interrupted by prolonged pauses , 2000, Nature Cell Biology.
[2] Michael C. Reed,et al. The transport of organelles in axons , 1988 .
[3] Lei Wang,et al. Stochastic simulation of neurofilament transport in axons: the "stop-and-go" hypothesis. , 2005, Molecular biology of the cell.
[4] J J Blum,et al. A model for slow axonal transport and its application to neurofilamentous neuropathies. , 1989, Cell motility and the cytoskeleton.
[5] Avner Friedman,et al. A model of intracellular transport of particles in an axon , 2005, Journal of mathematical biology.
[6] M. Pinsky,et al. Differential equations with a small parameter and the central limit theorem for functions defined on a finite Markov chain , 1968 .
[7] A. Friedman. Partial Differential Equations of Parabolic Type , 1983 .
[8] R. Courant,et al. Methods of Mathematical Physics , 1962 .
[9] Stephanos Venakides,et al. Approximate traveling waves in linear reaction-hyperbolic equations , 1990 .
[10] Elizabeth A Brooks,et al. Probabilistic methods for a linear reaction-hyperbolic system with constant coefficients , 1999 .
[11] A Brown,et al. Rapid intermittent movement of axonal neurofilaments observed by fluorescence photobleaching. , 2001, Molecular biology of the cell.
[12] Avner Friedman,et al. A dynamical system model of neurofilament transport in axons. , 2005, Journal of theoretical biology.
[13] J J Blum,et al. Theoretical analysis of radioactivity profiles during fast axonal transport: effects of deposition and turnover. , 1986, Cell motility and the cytoskeleton.