ahmad matar – iraqi satirical poet – attempted to save the arabic governments from imperialistic yoke who tried to arrogate nations’ freedom. his poetic language has sensible characteristics which the poet applies them in order to invite people to freedom and liberty. norm breaking is one of his poetry’s features. the present article tries to survey the vocal norm breaking – including rhyme, rh...

s In respect of the de finition of intuitionistic fuzzy n-norm [9] , the definition of generalised intuitionistic fuzzy ψ norm ( in short GIFψN ) is introduced over a linear space and there after a few results on generalized intuitionistic fuzzy ψ normed linear space and finite dimensional generalized intuitionistic fuzzy ψ normed linear space have been developed. Lastly, we have introduced the...

Let S be a locally compact Hausdorff semigroup such that its multiplication is separately continuous. We denote by m S the Banach algebra under the supremum norm of all bounded real-valued functions on S. For a topological semigroup S, let BM S and CB S be the closed subalgebras ofm S consisting of all Borel measurable functions and all continuous functions on S, respectively. Let C0 S be the s...

We show that a wave map with initial data close to that of a geodesic wave map in the sense of H, with s > n 2 in spatial dimensions n ≥ 3 can be continued globally in time, and stays close to the geodesic wave map in the critical Besov norm, and in the range of Sobolev spaces Ḣ ′ , with n 2 ≤ s′ ≤ s.

We investigate bounds for point energies, separation radius, and mesh norm of certain arrangements of N points on sets A from a class A of d-dimensional compact sets embedded in R ′ , 1 ≤ d ≤ d′. We assume that these points interact through a Riesz potential V = | · |−s, where s > 0 and | · | is the Euclidean distance in R ′ . With δ∗ s (A,N) and ρ ∗ s(A,N) denoting, respectively, the separatio...

This work analyzes the forward and inverse scattering series for scalar waves based on Helmholtz equation diffuse from time-independent diffusion equation, which are important PDEs in various applications. Different previous works, study radius of convergence series, stability, approximation error under $L^p$ norms, we these quantities Sobolev $H^s$ norm, associates with a general class $L^2$-b...

Let k k be a field and alttext="upper T"> T encoding="application/x-tex">T an algebraic -t...