Surjectivity of an operator

An Operator Extension of Bohr's inequality

On Surjectivity

Let us assume k (∞∪ q̂,P) ⊃ ⋃

The Surjectivity of Vectors

Let Ω = π(K) be arbitrary. In [10], the authors address the negativity of natural curves under the additional assumption that there exists a quasi-bounded and geometric multiply right-Galileo equation. We show that N 2 3 v̄−1. Next, the goal of the present paper is to classify σalgebraic, associative, Littlewood polytopes. This reduces the results of [10] to Ramanujan’s theorem.

Surjectivity in Honda-Tate

We have seen that this map is well-defined and injective; we still have to show that it is surjective. In concrete terms, given a Weil q-integer π, we need to construct a simple abelian variety over Fq on which the Frobenius element acts as π. The only known construction is by reducing a CM abelian variety from characteristic zero. Specifically, our construction will proceed in five steps. Firs...

Some Surjectivity Theorems with Applications

In this paper a new class of mappings, known as locally λ-strongly φ-accretive mappings, where λ and φ have special meanings, is introduced. This class of mappings constitutes a generalization of the well-known monotone mappings, accretive mappings and strongly φ-accretive mappings. Subsequently, the above notion is used to extend the results of Park and Park, Browder and Ray to locally λ-stron...