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Moderno: Expansion Plan Feasibility

Thesis Info

Author

Asim Elahi Mangat

Department

University of Management and Technology

Institute

University of Management and Technology

Institute Type

Private

City

Lahore

Province

Punjab

Country

Pakistan

Thesis Completing Year

2016

Thesis Completion Status

Completed

Page

58 . Include[cd]

Subject

Textiles

Language

English

Other

; Call No: TP 677.02832 ASI-M

Added

2021-02-17 19:49:13

Modified

2023-01-06 19:20:37

ARI ID

1676713480502

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حوالہ جات

(1) عبد الحق، پروفیسر، اقبال :شاعر رنگیں نوا، اقبال کا جہان شاہین، صفحہ 116
(2) غالب ، اسداللہ خاں، دیوان غالب، جرمن ایڈیشن ، ناشر، آغا امیر حسین ، لاہور: کلاسک ریگل
چوک دی مال ، جنوری 2001ء صفحہ 11
(3) اقبال، کلیات اقبال اردو، بانگ درا، طلوع اسلام ، صفحہ 303
(4) اقبال ، کلیات اقبال اردو، بال جبریل، مسجد قرطبہ صفحہ 424
(5 ) اقبال ، کلیات اقبال اردو، ضرب کلیم ، مومن، 558
(6) عبدالحق، پروفیسر، اقبال :شاعر رنگیں نوا، اقبال کا جہان شاہین ، صفحہ 116
(7) اقبال، کلیات مکاتیب اقبال، مرتبہ، سید مظفر حسین برنی، 12 دسمبر 1936، خط بنام ظفر احمد صدیقی،جلد چہارم ، صفحہ 415
(8) اقبال کلیات اقبال اردو، بال جبریل، ابوالعلا معری، صفحہ 487
(9) عبد الحق، پروفیسر، اقبال :شاعر رنگیں نوا، اقبال کا جہان شاہین، صفحہ 122
( 10) عبدالحق، پروفیسر، علامہ اقبال ( مونوگراف ) 2016ء صفحہ 71
(11) اقبال ، کلیات اقبال اردو، بال جبریل، ساقی نامہ، صفحہ 450

(12) اقبال ، کلیات اقبال اردو، ارمغان حجاز ، ملازاده ضیغم لولابی کشمیری کا بیاض ، 10 ، صفحہ 744
(13) اقبال، کلیات اقبال اردو ضرب کلیم، لا الہ الا اللہ صفحہ 527
(14) اقبال، کلیات اقبال اردو، بال جبریل ، غزل ، 7 ، حصہ دوم، صفحہ 367
(15) عبد الحق، پروفیسر، علامہ اقبال (مونو گراف ) 2016 ، صفحہ 71
(16) ہاشمی، عبد الرحمن، قاضی، شعریات اقبال ،نئی دہلی: شعبہ اردو جامعہ ملیہ، جولائی 1986ء ، صفحہ 139
(17) عبد الحق، پروفیسر، علامہ اقبال (مونوگراف ) 2016ء صفحہ 71
(18) عبد الحق، پروفیسر، اقبال اور اقبالیات، اقبال اور مقام شبیری صفحہ 12
(19) اقبال، کلیات اقبال اردو، بانگ درا، ابر کہسار ، صفحہ 57
(20) اقبال، کلیات اقبال اردو، بانگ درا، جگنو، صفحہ 110
(21) اقبال کلیات اقبال اردو، بال...

امنا عائشة ملكة العفاف رضي االله عنها

This research aims to explore various features of Syyidah some highlights paper This. Personage noble s'(ر الله عا) ishah‘A’ distinguished aspects of her biographical account, her extraordinary intelligence, eminent rank amongst other wives of the Prophet Muḥammad (r), excellence over women of the world and being mentioned in the Qur’ān for her praiseworthy character. The scholarly areas, in which, she outshone others in Islamic intellectual heritage, include the Quranic exegesis, Ḥadīth narratives, jurisprudence, scholastic reasoning: analysis of jurisprudential methodology and principles of deduction of rulings and opinions. She adopted multifarious modes in this regards including explicit, direct, generalized, inductive and analogous approaches in the Islamic intellectual scholarship. By acknowledged was (ر الله عا) ishah‘A of grandeur The the companions of the Prophet, her scholarly point of view in conciliation of the problems of the Qur'ān and Ḥadīth made her stand out amongst all. She was a keen researcher, peaceful preacher and the greatest scholar of Islām of all times. Her knowledge and command over religious and social matters made her one of the most reliable experts of the Qur'ān, Ḥadīth and Fiqh. Such was her stature as the archangel Jibrā’īl presented his salutation to her.

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.