Given a supercritical branching random walk on R started from the origin, let M_n be the
maximal position of individuals at the n th generation. Under some mild conditions, it is …

We study the local mass of a dyadic branching Brownian motion $ Z $ evolving in $\mathbb
{R}^ d $. By'local mass,'we refer to the number of particles of $ Z $ that fall inside a ball with …

We consider a d-dimensional dyadic branching Brownian motion, and study the density of its
support in the region where there is typically exponential growth of particles. Using …

In this thesis, we study the extreme values of certain log-correlated random fields that are
Gaussian (the scale-inhomogeneous Gaussian free field and the time-inhomogeneous …

Given a supercritical branching random walk {Z n} n≥ 0 on R, let Z n (A) be the number of
particles located in a set A⊂ R at generation n. It is known from Biggins (J Appl Probab 14 …

We study the precise large deviation probabilities for the sizes of intermediate level sets in
branching Brownian motion (BBM). Our conclusions improve on a result of A\"{i} dekon, Hu …

In this article, we consider a branching random walk on the real-line where displacements
coming from the same parent have jointly regularly varying tails. The genealogical structure …

Given a supercritical branching random walk $\{Z_n\} _ {n\geq 0} $ on $\mathbb {R} $, let $
Z_n ([y,\infty)) $ be the number of particles located in $[y,\infty)\subset\mathbb {R} $ at …

Given a branching random walk on, let be the number of particles located in interval A at
generation n. It is well known that under some mild conditions, converges almost surely to …

Given a super-critical branching random walk {Z n} n≥ 0 on R, let Z n (A) be the number of
particles located in some Borel set A⊂ R at generation n. Under some mild conditions, it's …