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عشق آمادہ ہیں گل دیکھ کے صورت اس کی

عشق آمادہ ہیں گل دیکھ کے صورت اس کی
جی جلاتی ہے گھڑی بھر میں محبت اس کی

اس ستم گر کی نگاہوں کا سحر، اُف توبہ
جان دی جس نے، کہو خوب ہے قسمت اس کی

صبح کا نور ہو یا پھر ہو شفق کی سرخی
نور و نکہت سے بیاں کیسے ہو رنگت اس کی

وصل اور ہجر محبت کے پیمبر ہیں مگر
شب کی آغوش سے ملتی ہے طبیعت اس کی

اس کی آواز لپکتا ہوا شعلہ ہے فضاؔ
مجھ کو آواز بھی لگتی ہے قیامت اس کی

Contemporary Debate on Peace, Politics and Religion: A Quranic Perspective

In the contemporary era of conspiracy theories and practices through media prejudice, focused scholarship and policy oriented publication, Islam in general and Muslims in specific are being tinted as anti-peace and social prosperity entities. Quran as the primary source of Islamic jurisprudence provides principals for every aspect of society including polity one. This study focuses on basic Quranic injections regarding politics and their role in developing peace in contemporary society. The compatibility of Islam and democracy is one of the hottest debates among researchers of political science are also to be focusedon the study. Applyinghermeneuticsmethod and analyzing thought of key Muslim political thinkers and interpreters, this paper concludes that Quranic injections of polity and state are a vibrant source of developing peace and prosperity in historical perspective and same applicable in contemporary society, but hegemony forces feeling fear of Islamic resurgence state that Islam and democracy are incompatible and these Quranic sources are being used for creating panic in the present world.

Efficacious Algorithms for the Solutions of Fractional Differential Equations

Fractional calculus is the generalization of integer-order calculus to non-integer order. In recent decades, fractional calculus has re-attracted the attention of scientists and engineers. Due to the nonlocal property, fractional operators give a perfect aid to characterize the memory and hereditary properties of various processes and materials. As a result, and motivated by the increasingly important role played by fractional calculus, mathematicians are constantly developing algorithms for solving fractional differential equations. The objective of this work is to develop the efficacious algorithms for the solutions of both ordinary and partial fractional differential equations. For solving both linear and non-linear fractional differential equations, spline method and residual power series method are used. Matlab, Maple and Mathematica programmes are developed to compute the numerical solutions. The simplicity, efficiency and accuracy of the presented methods are demonstrated by aid of several examples and comparisons are made between exact and numerical solutions.
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