This volume contains two of the three lectures that were given
at the 33rd Probability Summer School in Saint-Flour (July 6-23,
2003). Amir Dembo's course is devoted to recent studies of the
fractal nature of random sets, focusing on some fine properties of
the sample path of random walk and Brownian motion. In particular,
the cover time for Markov chains, the dimension of discrete limsup
random fractals, the multi-scale truncated second moment and the
Ciesielski-Taylor identities are explored. Tadahisa Funaki's course
reviews recent developments of the mathematical theory on
stochastic interface models, mostly on the so-called \nabla \varphi
interface model. The results are formulated as classical limit
theorems in probability theory, and the text serves with good
applications of basic probability techniques.
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