Ruby処理系のコンパイル済みコードの設計

We present a tail inequality for suprema of empirical processes generated by vari- ables with finite ψ α norms and apply it to some geometrically ergodic Markov chains to derive

Baruah, Bora, and Saikia [2] also found new proofs for the relations which involve only the G¨ollnitz-Gordon functions by using Schr¨oter’s formulas and some theta-function

Skew orthogonal tableaux are the combinatorial objects analogous to the admissible skew tableaux introduced by Sheats in [16] for type C.. To overcome this problem we are going to

In Theorem 4.2 we prove, given existence and uniqueness of so- lutions, the strong Markov property for solutions of (1.1), using some abstract results about local martingale

In Definition 2.4 the class of processes with wide-sense stationary increments is defined and the spectral representation is given in Theorem 2.7.. This representation is stated

This is demonstrated in establishing Theorem 6.1, a quenched version of the results of Cern´ ˇ y [8] and Cabezas [7] on the tail of the exit time distribution, and we then extend

We investigate a version of asynchronous concurrent process calculus based on linear logic. In our framework, formulas are identified with processes and inference rules are

We consider the new class of the Markov measure-valued stochastic processes with constant mass.. We give the construction of such processes with the family of the probabilities