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منظوم خراجِ تحسین
منظوم خراِجِ تحسین
(در خدمت یونس فریدی)
سخن ہے موثر موقر فراواں
غمِ عشق سے سر بہ سر چاک داماں
تصور میں ہر دم وہی روئے جاناں
مجسم مروّت، معطّر گلستاں
نوائے محبت، نہ دیدی، شنیدی
سخن کا ہے شہ کار یونس فریدی
ادب کے جہاں کا یہ روشن ستارا
بہت خوبصورت، بہت پیارا، پیارا
ہر اک شعر سے حسنِ فن آشکارا
ادب کے شبستاں میں روشن ستارا
کشودہ ہمہ قفلِ فن چوں کلیدی
سخن کا ہے شہ کار یونس فریدی
یونہی تو نہیں چار سو نام اس کا
بہت دل کش و دل نشیں کام اس کا
ہے صرفِ سخن چین آرام اس کا
ہے صہبائے الفت سے پر جام اس کا
سخنور ہیں یوں تو بہت ہی فریدی
سخن کا ہے شہ کار یونس فریدی
موج دین فریدی
منهج الشعر العربي وأساليب تدريسه في الدرس النظامي للوفاق المدارس العربية
Religious Institutions in Pakistan play a vital role in the education of Arabic Language, its dissemination and molding of the religious ethos. Being important centers for the proliferation of the Arabic Language these institutions have specific system for the teaching of Arabic language and it’s methodology. The aim of the paper was to investigate the teaching methods established by Wifaq-ul-Madaris Al- Arabia, Multan Pakistan for the teaching of Arabic literature to the students of Religious Institutions, working under its umbrella. The paper found two major aspects; firstly, to analyze the contents of rabic poetry in various sessions; Secondly, to study various prevailing teaching methods of Arabic poetry in these religious institutions. The paper also explored its solid and fragile features from both aspects and recommends suggestions for the promotions of imparting the educations of Arabic Poetry in religious institutions.Some Applications of Convolution Operator in Geometric Function Theory
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.Journals by Discipline
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