1. [3] J. D. Biggins, “How fast does a general branching random walk spread?” in Classical and Modern Branching Processes. IMA Vol. Math. Appl. 84, Springer, New York, 1997, 19–39,
2. [6] S. Bocharov and L. Wang, Branching Brownian motion with spatially-homogeneous and point-catalytic branching, to appear in J. Appl. Probab., preprint, arXiv:1803.10479.
3. [27] O. Louidor and S. Saglietti, A strong law of large numbers for super-critical branching Brownian motion with absorption, preprint, arXiv:1708.08440v2.
4. [43] L. Wang and G. Zong, Supercritical branching Brownian motion with catalytic branching at the origin, to appear in Sci. China Math., http://engine.scichina.com/doi/10.1007/s11425-017-9267-2.
5. [1] S. Albeverio, P. Blanchard, and Z. Ma, “Feynman–Kac semigroups in terms of signed smooth measures” in Random Partial Differential Equations, edited by U. Hornung et al., Birkhäuser, Basel, 1991, 1–31.