Some area theorems and a special coefficient theorem

Some fixed point theorems and common fixed point theorem in log-convex structure

Some fixed point theorems and common fixed point theorem in Logarithmic convex structure areproved.

The Pythagorean Theorem and Area: Postulates into Theorems

Some Remarks on the Universal Coefficient Theorem in Kk-theory

If a nuclear separable C*-algebra A can be approximated by C*-subalgebras satisfying the UCT, then A satisfies the UCT. It is also shown that the validity of the UCT for all separable nuclear C*-algebras is equivalent to a certain finite dimensional approximation property.

SPECIAL ISSUE - LIMIT THEOREMS AND TIME SERIES A Cluster Limit Theorem for Infinitely Divisible Point Processes

In this article, we consider a sequence (Nn)n≥1 of point processes, whose points lie in a subset E of R\{0}, and satisfy an asymptotic independence condition. Our main result gives some necessary and sufficient conditions for the convergence in distribution of (Nn)n≥1 to an infinitely divisible point process N . As applications, we discuss the exceedance processes and point processes based on r...

Penrose ’ s limit theorem : proof of some special cases Ines

L.S. Penrose was the first to propose a measure of voting power (which later came to be known as ‘the [absolute] Banzhaf (Bz) index’). His limit theorem—which is implicit in his booklet (1952) and for which he gave no rigorous proof—says that in simple weighted voting games (WVGs), if the number of voters increases indefinitely while the quota is pegged at half the total weight, then— under cer...