مولانا شبلی نعمانی کے چند تفردات اور ضعف استدلال سیرۃ النبی کی روشنی میں ایک ناقدانہ جائزہ

Maulānā Shiblī Nu‘mānī (1914) was a great Muslim scholar of sub-continent. Shiblī was a versatile scholar in Arabic, Persian, Turkish and Urdu. He collected much material on the life of Prophet of Islam, Muhammad (ﷺ) but could write only first two volumes of the planned work the Sirat-un-Nabi(ﷺ). His disciple Syed Sulaymān Nadvī, made use of this material and added to it and also wrote remaining five volumes of the work, the Sīrat Al-Nabī(ﷺ) after the death of his mentor. Shiblī was greatly inspired by the progress of science and education in the West. He wanted to inspire the Muslims to make similar progress by having recourse to their lost heritage and culture, and warned them against getting lost in the Western culture. The writer of this article has written a preface followed by an introduction of life and work of Maulānā Nu‘mānī. The next part consists of explaining distinctive features of Shiblī’s book. Maulānā Nu‘mānī dedicated his entire life for the sake of Islam. He had a high quality awareness of the Quran and Sunnah. In his book “Sīrat Al-Nabī", he proved his uniqueness (tafarrudat) regarding various Islamic teachings. In this article I have endeavored to collect some of his uniqueness (tafarrudat) on various issues. Maulānā Nu‘mānī's uniqueness and exclusive ideas were unacceptable for many of contemporary scholars and traditional religious leadership. This article contains some of the selected religious issues in which Shiblī has differed, on the basis of arguments from Quran and Hadith, from traditional scholars. In this article I have analysed Allama's such ideas from his original writings.

Analytical Analysis of Squeezing Flows

This thesis covers the investigation of axisymmetric squeezing flows under slip and no slip boundary conditions. In the process, the flow of a fluid in a porous medium between two parallel plates approaching each other symmetrically has also been studied. The stream functions u r ( r , z , t ) = 1 ¶ y 1 ¶ y and u z ( r , z , t ) = - r ¶ z r ¶ r and the transformation function y ( r , z ) = r 2 F ( z ) were used to transfer the Navier-Stockes equations into an ordinary nonlinear differential equation along with the boundary conditions. To solve these nonlinear problems, different analytical methods that are; the Adomian decomposition method (ADM), the new iterative method (NIM), the homotopy perturbation method (HPM), the optimal homotopy asymptotic method (OHAM) and the differential transform method (DTM) are applied and velocity profiles for various parameters of Newtonian fluids are obtained. The velocity of plates and its effects on fluid velocity are established. The above mentioned methods are based on Taylor’s series but their line of action is different and one may face serious problems of convergence in their application. In this case, the convergence of the approximating series solution is discussed and the mathematica built-in code NDSolve is used to validate the results of analytical solutions. The results show that OHAM gives a better approximation under the conditions on which the research is premised.