This paper investigates the role recursive structures play in prosody. In current understanding, phonological phrasing is computed by a general syntax–prosody mapping algorithm. Here, we are interested structure that arises response to morphosyntactic needs be mapped. We investigate types of found prosody, specifically: For prosodic category κ, besides adjunctive type recursion κ[κ x], κ[x κ], ...

A skew morphism of a finite group B is permutation φ that preserves the identity element and has property for every ∈ there exists positive integer ia such φ(ab) = φ(a)φia(b) all b B. The problem classifying morphisms cyclic groups notoriously hard, with no classification available up to date. Each Zn closely related specific Z|⟨φ⟩|, called quotient φ. In this paper, we use relationship other o...

Sasakian manifolds provide rich source of constructing new Einstein manifolds in odd dimensions [2]. They play some important role in the superstring theory in mathematical physics [19, 20]. There is a renewed interest on Sasakian manifolds recently. The present paper is devoted to the regularity analysis of a geodesic equation in the space of Sasakian metrics H (definition in (1.2)) and some o...

and Applied Analysis 3 Recently, Marino and Xu 11 mixed the iterative method 1.6 and the viscosity approximation method 1.7 and considered the following general iterative method: xn 1 I − λnA Txn λnγf xn , n ≥ 0, 1.9 where A is a strongly positive bounded linear operator on H. They proved that if the sequence {λn} of parameters satisfies the following appropriate conditions: limn→∞λn 0, ∑∞ n 1 ...

and Applied Analysis 3 (3) Δ S (y) < 0 for every y ∈ intA, Δ S (y) = 0 for every y ∈ ∂A, and Δ S (y) > 0 for every y ∈ int S; (4) if S is closed, then it holds that S = {y : Δ S (y) ≤ 0}; (5) if S is a convex, then Δ S is convex; (6) if S is a cone, then Δ S is positively homogeneous; (7) if S is a closed convex cone, then Δ S is nonincreasing with respect to the ordering relation induced on Y....