Richárd Balka

Increasing subsequences of random walks

Given a sequence of

Restrictions of Brownian motion

n

Intersection of Continua and Rectifiable Curves

real numbers

Baum–Katz type theorems with exact threshold

\{S_i\}_{i\leq n}

Dimensions of fibers of generic continuous maps

, we consider the longest weakly increasing subsequence, namely

Answer to a question of Kolmogorov

i_1<i_2<\dots <i_L

Dimension and measure for generic continuous images

with

Hausdorff and packing dimension of fibers and graphs of prevalent continuous maps

S_{i_k} \leq S_{i_{k+1}}

Inductive topological Hausdorff dimensions and fibers of generic continuous functions

and

Bruckner–Garg-Type Results with Respect to Haar Null Sets in C[0,1]

L