Center for diffusion of mathematic journals

 
 
 
 

Journées équations aux dérivées partielles

Table of contents for this volume | Previous article | Next article
Norio Shimakura
Un problème mixte non-linéaire parabolique provenant de la génétique des populations
(A nonlinear parabolic mixed problem arising in population genetics)
Journées équations aux dérivées partielles (1988), Exp. No. 12, 10 p., doi: 10.5802/jedp.356
Article PDF | Reviews MR 975501 | Zbl 0683.35045

Bibliography

[1] : KIMURA M.Diffusion model of intergroup selection, with special reference to evolution of an altruistic character. Proc. Nat. Acad. Sci. USA, 80 (1983), 6317 - 6321.  Zbl 0543.92013
[2] : KIMURA M.Evolution of an altruistic trait through group selection as studied by diffusion equation model. IMA J. Math. Applied to Medicine and Biology, 1 - 1 (1984), 1 - 15.  MR 85k:92042 |  Zbl 0611.92017
[3] : KIMURA M.Diffusion model of population genetics incorporating group selection, with special reference to an altruistic trait. 15-th Conf. Stoch. Proc. Appl., Nagoya, 1985, Lec. Note in Math., 1203 (1986), 101-118, Springer.  MR 88b:92027 |  Zbl 0609.92022
[4] : OGURA Y.SHIMAKURA N.Stationary solutions and their stability for Kimura's diffusion model with intergroup selection. J. Math. Kyoto Univ., 27-2 (1987), 305-347. Article |  Zbl 0645.92013
[5] : OGURA Y.SHIMAKURA N.Stationary solutions and their stability for Kimura's diffusion model with intergroup selection II, J. Math. Kyoto Univ., 27-4 (1987), 635-655. Article |  MR 89b:35063 |  Zbl 0645.92014
[6] : SHIGA T.Existence and uniqueness of solutions for a class of non-linear diffusion equations. J. Math. Kyoto Univ., 27-2 (1987), 195-215. Article |  MR 89f:35108 |  Zbl 0648.35047
[7] : SHIMAKURA N.Existence and uniqueness of solutions for a diffusion model of intergroup selection. J. Math. Kyoto Univ., 25-4 (1985), 775-788. Article |  MR 87c:92037 |  Zbl 0615.92010
[8] : WIDDER D.V.The Laplace transform. (1946), Princeton Univ. Press.
Copyright Cellule MathDoc 2018 | Credit | Site Map