Extensions of the Cav(u) theorem for repeated games with one-sided information

— If we integrate Lemma 2.1 over D, we obtain the fundamental identity used in the proof of Hormander's theorem. Here we shall multiply by w > 0

SPACES OF CONTINUOUS VECTOR-VALUED FUNCTIONS In this section we follow the path set forward in the scalar case by first extending a vector valued version of Holszty´ nski’s theorem to

Annales de l’Institut Henri Poincaré - Physique théorique.. the radius of the particle), and. (TC being the complexification of the

It is of interest to note that if we insert the upper bound established in 1955 by Davenport and Roth [13] for the number of solutions to (1.1) in place of Evertse’s estimate in

We will assume that the reader is familiar with the basic properties of the epsilon factor, 8(J, Vi), associated to a finite dimensional complex represen- tation u

The polar quotient corresponding to branches of ri and the multiplicity of ri can be explicitly computed in terms of the minimal set of generators of the

In particular, cyclic invariant subspaces are generated by LP-inner functions.. Finally, in w we prove an interesting inequality with a strong connection to the

Surprisingly, Theorem 1.1 is strong enough to improve in addition the known results on Lebesgue measurable functions having the restricted mean value property (Heath [17],