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مولانا شاہ شرف عالم ندوی

مولانا شاہ شرف عالم ندوی
۳؍ جون کو مولانا سید علی احمد شاہ شرف عالم ندوی نے داعی اجل کو لبیک کہا وہ خائقاہ پیردمڑیا خلیفہ باغ بھاگل پور کے سجادہ نشین تھے، ۸؍ مارچ ۱۹۲۶؁ء کو اپنے نانہال لکھنو میں پیدا ہوئے، آبائی وطن بھاگل پور میں ابتدائی تعلیم حاصل کی اور قرآن مجید حفظ کیا، درالعلوم ندوۃالعلما لکھنو سے علوم عربیہ کی تحصیل کی، اس کی مجلس انتظامیہ کے رکن تھے، میری ان کی ملاقات یہیں ہوتی تھی، ان کے ساتھ ایک جم غفیر ہوتا تھا، وہ دارالمصنفین کے قدرداں اور معارف کے خریدار تھے، قرآن مجید اچھا پڑھتے تھے، خانقاہ کی مسجد میں امامت اور رمضان میں قرآن سناتے تھے، مریدین کی اصلاح و تربیت پر پوری توجہ دیتے، طبیعت میں اعتدال تھا، ہر شخص سے بشاشت سے ملتے تھے، اﷲ تعالیٰ غریق رحمت کرے اور پس ماندگان کو صبر جمیل عطا کرے، آمین۔ (ضیاء الدین اصلاحی۔ جولائی ۲۰۰۵ء)

 

دینی پروگرامز میں موسیقی کا حکم اور اس کا جائز متبادل

Music and the instruments used for it are forbidden clearly in Quran and Sunnah. The Prophet Muhammad SAW warned us about its punishment in hereafter. Along with it due to its attraction to human’s interests, Music is often added to various programs. Besides listening it in songs, it is used as background in various audios and videos. The aim of this background music is to make the program more effective and attractive to the audience. As nowadays TV and Radio are also being used as means of preaching Islam, especially in the current age of social media many web and social media channels have been emerged to propagate Islam. One of the main problems been faced by these channels is forbidden of music in Islam, due to which the public does not take enough interest in them as compared to other entertainment channels. In this paper after discussing shariah status of Music I have tried to come up with various alternate ways to make the religious and Islamic Programs more attractive and effective to the people.  

H- Magic Behaviors of Some Graphs

A graph ( , ) G V E has an H -covering if every edge in Ebelongs to a subgraph of G isomorphic to H . SupposeG admits an H -covering. AnH -magic labeling is a mapping l from ( ) ( ) E G V G È onto the integers {1,2,...,| ( ) ( )|} E G V G È with the property that, for every subgraph Aof G isomorphic toH , there is a positive integer csuch that ( ) ( ) ( ) ( ) . v V A e E A A v e c ll ÎÎ = å + å =å A graph which possess such type of labeling is known as H -magic graph. Further if in a graph vertices are labeled first with smallest positive numbers, then the graph is called H -supermagic. Moreover a graph is said to be H -( , ) ad-anti magic if the magic constant for an arithmetic progression with initial value aand a common difference . d Numerous results on labeling of many families of graphs have been published. In this thesis, research work focuses on to formulate cycle 3 C -( , ) ad anti-supermagic labeling for the MultiWheels graph, supermagic labeling for isomorphic copies with its disjoint union of Multi-Wheels graph and cycle ( , ) ad-anti-supermagic labeling for Web graph. Also cycle anti-supermagic labeling for isomorphic copies with its disjoint union of ladder and triangular ladder graphs have been formulated. In addition, investigation of fan, friendship, ladder and wheel line graphs and study of the supermagic and anti-supermagic vertex-edge-face labeling of such graphs and their isomorphic copies have been carried in this thesis. An anti-supermagic labeling of the extension of cycle graphs is also formulated.Lastly the face supermagic labeling of (1,1,1) type of subdivided triangular ladder graph, subdivided 4 mC -snake graph and subdivided 4 kmC -triangular snake graph with its (1,1,...,1) and (2,2,...,2) string are also the part of this thesis.
Asian Research Index Whatsapp Chanel
Asian Research Index Whatsapp Chanel

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