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Table of contents for this issue | Previous article | Next article Harris, Simon C.
Convergence of a “Gibbs-Boltzmann” random measure for a typed branching diffusion. Séminaire de probabilités de Strasbourg, 34 (2000), p. 239-256
Full text djvu | pdf | Reviews MR 1768067 | Zbl 0985.60053 | 3 citations in Numdam
stable URL: http://www.numdam.org/item?id=SPS_2000__34__239_0
[1] Biggins, J. (1992) Uniform convergence in the branching random walk, Ann. Probab., 20, 137-151
Article | MR 1143415 | Zbl 0748.60080 [2] Breiman, L. (1968) Probability. Addison-Wesley, London. MR 229267 | Zbl 0174.48801 [3] Champneys, A., Harris, S.C., Toland, J.F., Warren, J. & Williams, D. (1995) Analysis, algebra and probability for a coupled system of reaction-diffusion equations, Phil. Trans. Roy. Soc. London (A), 350, 69-112. Zbl 0824.60070 [4] Chauvin, B. & Rouault, A. (1997) Boltzmann-Gibbs weights in the branching random walk. Classical and Modern Branching Processes (ed. Athreya, Krishna, et al.), IMA Vol. Math. Appl., 84, pp 41-50. Springer, New York. Zbl 0866.60074 [5] Git, Y. & Harris, S.C. (2000) Large-deviations and martingales for a typed branching diffusion: II, (In preparation). [6] Harris, S.C. & Williams, D. (1996) Large-deviations and martingales for a typed branching diffusion : I, Astérisque, 236, 133-154. Zbl 0857.60088 [7] Harris, S.C. (2000) A typed branching diffusion, a reaction-diffusion equation and travelling-waves. (In preparation). [8] McKean, H.P. (1975) Application of Brownian motion to the equation of Kolmogorov-Petrovskii-Piskunov. Comm. Pure Appl. Math. 28, 323-331. MR 400428 | Zbl 0316.35053 [9] McKean, H.P. (1976) Correction to the above. Comm. Pure Appl. Math. 29, 553-554. MR 423558 | Zbl 0354.35051 [10] Neveu, J. (1987) Multiplicative martingales for spatial branching processes. Seminar on Stochastic Processes (ed. E.Çinlar, K.Chung and R.Getoor), Progress in Probability & Statistics. 15. pp. 223-241. Birkhäuser, Boston. Zbl 0652.60089 [11] Revuz, D. & Yor, M. (1991) Continuous martingales and Brownian motion. Springer, Berlin. Zbl 0731.60002 [12] Rogers, L.C.G. & Williams, D. (1994) Diffusions, Markov processes and martingales. Volume 1: Foundations. (Second Edition). Wiley,Chichester and New York. Zbl 0826.60002 [13] Rogers, L.C.G. & Williams, D. (1987) Diffusions, Markov processes and martingales. Volume 2: Itô Calculus. Wiley, Chichester and New York. Zbl 0627.60001 [14] Szegö, G. (1967) Orthogonal Polynomials (Third Edition). American Mathematical Society Colloquium Publications, Volume XXIII. MR 310533 |
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