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Tur´ an , On some problems of the statistical theory of partitions with application to characters of the symmetric
We shall see below how such Lyapunov functions are related to certain convex cones and how to exploit this relationship to derive results on common diagonal Lyapunov function (CDLF)
We have presented new structured canonical forms for matrices that are symmetric or skew-symmetric with respect to the main diagonal as well as the anti-diagonal, and
This generalizes the result of Bertoin [3] who solved the exit problem, for a completely asymmetric stable process (i.e. The main motivation to study this problem is to
Keywords: supercitical percolation; exponential decay; renormalization; isoperimetric profile; anchored isoperimetry; random walk on percolation clusters; heat kernel decay; mixing
We calculate the mean and almost-sure leading order behaviour of the high frequency asymp- totics of the eigenvalue counting function associated with the natural Dirichlet form on
Under the same conditions the finite dimensional distributions of the repeat times converge to the arrival times of suitably modified Poisson processes, and random trees derived
We give necessary and sufficient conditions for the law of the iterated logarithm of these processes of the type of conditions used in Ledoux and Talagrand (1991): convergence
