[1]
|
John W. Evans, Nerve axon equations, I Linear approximations, Indiana University Mathematics Journal, 21(1971), 877-885.
Google Scholar
|
[2]
|
John W. Evans, Nerve axon equations, Ⅱ Stability at rest, Indiana University Mathematics Journal, 22(1972), 75-90.
Google Scholar
|
[3]
|
John W. Evans, Nerve axon equations, Ⅲ Stability of the nerve impulse, Indiana University Mathematics Journal, 22(1972), 577-593.
Google Scholar
|
[4]
|
John W. Evans, Nerve axon equations, IV The stable and the unstable impulse, Indiana University Mathematics Journal, 24(1975), 1169-1190.
Google Scholar
|
[5]
|
John A. Feroe, Traveling waves of infinitely many pulses in nerve equations, Mathematical Biosciences, 55(1981), 189-203.
Google Scholar
|
[6]
|
John A. Feroe, Existence and stability of multiple impulse solutions of a nerve equation, SIAM Journal on Applied Mathematics, 42(1982), 235-246.
Google Scholar
|
[7]
|
John A. Feroe, Existence of traveling wave trains in nerve axon equations, SIAM Journal on Applied Mathematics, 46(1986), 1079-1097.
Google Scholar
|
[8]
|
Henry P. McKean, Nagumo's equation, Advances in Mathematics, 4(1970), 209-223.
Google Scholar
|
[9]
|
Henry P. McKean, Stabilization of solutions of a caricature of the FitzhughNagumo equation, Communications in Pure and Applied Mathematics, 36(1983), 291-324.
Google Scholar
|
[10]
|
Henry P. McKean, Stabilization of solutions of a caricature of the FitzhughNagumo equation. Ⅱ, Communications in Pure and Applied Mathematics, 37(1984), 299-301.
Google Scholar
|
[11]
|
Henry P. McKean and Victor Moll, Stabilization to the standing wave in a simple caricature of the nerve equation, Communications in Pure and Applied Mathematics, 39(1986), 485-529.
Google Scholar
|
[12]
|
John Rinzel and Joseph B. Keller, Traveling wave solutions of a nerve conduction equation, Biophysical Journal, 13(1973), 1313-1337.
Google Scholar
|
[13]
|
John Rinzel and David Terman, Propagation phenomena in a bistable reactiondiffusion system, SIAM Journal on Applied Mathematics, 42(1982), 1111-1137.
Google Scholar
|
[14]
|
David Terman, Threshold phenomena for a reaction-diffusion system, Journal of Differential Equations, 47(1983), 406-443.
Google Scholar
|
[15]
|
Wei-Ping Wang, Multiple impulse solutions to McKean's caricature of the nerve equation. I. Existence, Communications on Pure and Applied Mathematics, 41(1988), 71-103.
Google Scholar
|
[16]
|
Wei-Ping Wang, Multiple impulse solutions to McKean's caricature of the nerve equation. Ⅱ. Stability, Communications on Pure and Applied Mathematics, 41(1988), 997-1025.
Google Scholar
|