كلمة الأدب على مر العصور

Literature, among almost all nations, has always been a source of cultural unity & identity. It’s a deep rooted tree quenching the intellectual and cultural thirstiness. Arabic Language, of course deserves to be called a nourishing language-bringing up- for centuries- the nations came up under Islamic caliphate. Almost all world literature is a molded shape of Arabic key sources. Moreover, Arabic language bestowed to look into latent works of Roman. Thus Arabs are the pioneers of presenting quality works-believing in the utilitarian aspect to the world. This language has benignity to collect the then world literature for the purpose of universal awareness. So much more literary works were translated into Arabic with a view to ponder, to discourse and finally to infer. I have presented in this article a glimpse of how the word literature in its pure Arabic context denoted certain contextual definitions since the origin (pre-Islamic period) till the late 4th century A.H.

Some Applications of Convolution Operator in Geometric Function Theory

Geometric Function Theory on comprehensive spectrum deals with the geometric properties of analytic functions. In the study of analytic functions, image domains are of prime importance. Analytic functions are categorized into different classes on the basis of geometry of image domains. The core objective of present research is to study some applications of the convolution operator in Geometric Function Theory. We define some new subclasses of analytic functions by using the convolution operator. Several other operators with reference to these classes also under discussion. Our main focus is to generate some new results like inclusion results, integral preserving properties, arc length, rate of growth of coefficients, necessary condition for univalency, closure under convolution with convex functions and some radii results with the convolution operator. We also use some special functions to study properties of the convolution operator. Some application of this operator related to the conic domains is also discussed. The recently developed techniques that are convolution and differential subordination are used to explore some geometrical and analytical properties. The results obtained in this dissertation are also connected with the previously existing results in the literature of the subject.