1Carlen, E. A., Kusuoka, S. and Stroock, D. W.. Upper bounds for symmetric transition functions. Ann. Inst. H. Poincaré Anal. Non Linéaire 23 (1987), 245–287.
2Dawson, D. A.. Measure-valued Markov processes, St Flour Lecture Notes (Berlin: Springer Verlag, 1991).
3Dynkin, E. B.. Three classes of infinite dimensional diffusion. J. Funct. Anal. 86 (1989), 75–110.
4Dynkin, E. B.. Superprocesses and their linear additive functionals. Trans. Amer. Math. Soc. 314 (1989), 255–282.
5Dynkin, E. B.. Regular transition functions and regular superprocesses. Trans. Amer. Math. Soc. 316 (1989), 623–634.
6Etheridge, A. M.. Asymptotic behaviour of some measure-valued diffusions (D.Phil. Thesis, University of Oxford, Oxford, 1989).
7Etheridge, A. M.. Asymptotic behaviour of measure-valued critical branching processes. Proc. Amer. Math. Soc. 118 (1993), 1251–1261.
8Ethier, S. N. and Kurtz, T. G.. Markov processes: Characterization and Convergence (New York: Wiley, 1986).
9Feller, W.. Introduction to Probability Theory and its Applications, Vol. II, 2nd edn (New York: Wiley, 1971).
10Iscoe, I.. A weighted occupation time for a class of measure-valued branching processes. Probab. Theory Related Fields 71 (1986), 85–116.
11Iscoe, I.. On the supports of measure-valued critical branching Brownian motion. Ann. Probab. 16 (1988), 200–221.
12Le Gall, J. F.. Brownian excursions, trees and measure-valued branching processes. Ann. Probab. 19 (1991), 1399–1439.