On mean-field super-Brownian motions
Author:
Affiliation:
1. Department of Mathematical and Statistical Sciences, University of Alberta at Edmonton
2. Department of Mathematical Science, University of Copenhagen
3. Faculty of Computational Mathematics and Cybernetics, Shenzhen MSU-BIT University
Publisher
Institute of Mathematical Statistics
Subject
Statistics, Probability and Uncertainty,Statistics and Probability
Reference45 articles.
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3. KURTZ, T. G. (2011). Equivalence of stochastic equations and martingale problems. In Stochastic Analysis 2010 113–130. Springer, Heidelberg.
4. HU, Y., HUANG, J., NUALART, D. and TINDEL, S. (2015). Stochastic heat equations with general multiplicative Gaussian noises: Hölder continuity and intermittency. Electron. J. Probab. 20 no. 55, 50 pp.
5. STROOCK, D. W. and VARADHAN, S. R. S. (1972). On the support of diffusion processes with applications to the strong maximum principle. In Proceedings of the Sixth Berkeley Symposium on Mathematical Statistics and Probability (Univ. California, Berkeley, Calif., 1970/1971), Vol. III: Probability Theory 333–359. Univ. California Press, Berkeley, CA.
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1. Moment asymptotics for super-Brownian motions;Bernoulli;2024-11-01
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