یہودیت، عیسائیت اور اسلام میں بحری حیوانات، پرندوں اور حشرات کے احکام حلت وحرمت کا تقابلی جائزہ

Almighty Allah does not leave a person free that he do what he wants like animals, but Almighty Allah made some rules for human which must be followed and obeyed by the man. In the same way some rules are declared for eating and gives permission for eating ╓alal and forbid ╓aram. No one religious in the world permission its followers to eat everything whether it is a Divine religious or non-Divine. Things which are useful for human are declared as ╒alal and things which are harmful are declared as ╒aram whether those things are related to sea food, birds, animals, insects or anything else. In this article, it is tried to compare the rules for the ╓ilat- o- ╓urmat of these things and to describe the similarity and differences of three main religions Islam, Christianity and Judaism

Fractional Calculus of Extended Mittag-Leffler Functions

In this thesis, we have presented some fractional integral and differential operators with extension of Mittag-Leffler function. The chapter wise summary of this thesis is as under. This thesis consists of seven chapters. The first chapter gives brief introduction about thesis. We have presented a comprehensive Literature review relating to Special functions in brief. In the second chapter, we explore the composition of fractional differential operator known as Caputo-type MarichevSaigo-Maeda operator with extended Mittag-Leffler function. In chapter three, fractional integration known as P d − transform with the extended Mittag-Leffler function is presented. Some corollaries and consequences with already existed extensions of a function are also discussed. In chapter four, composition of fractional integral and differential operator known as Marichev-Saigo-Maeda operators, containing Appell’s function F3 in its kernel with extension of Mittag-Leffler functionare presented. Chapter five and six explain the composition of Weyl fractional operator and Pathway integral operator with the extended Mittag-Leffler function. Chapter seven shows the application of Marichev-Saigo-Maeda differential operator involving incomplete hypergeometric functions. Chapter 2, 3, 4 and 7 are the original parts of the thesis. It should be noted that the results obtained in these Chapters were published in [53], [54], [55] and [52] respectively.