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Being a Hermaphrodite Hijra [Bs Program] [+Cd]

Thesis Info

Author

Mahrukh Ahmad

Supervisor

Iftikhar Ahmad

Department

University of Management and Technology

Program

BS

Institute

University of Management and Technology

Institute Type

Private

City

Lahore

Province

Punjab

Country

Pakistan

Thesis Completing Year

2012

Thesis Completion Status

Completed

Page

124 . CD

Subject

Social Sciences

Language

English

Other

Report presented in partial requirement for BS degree Advisor: Iftikhar Ahmad; EN; Call No: TP 305.09549143 MAK-B

Added

2021-02-17 19:49:13

Modified

2023-02-17 21:08:06

ARI ID

1676713165274

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سیاسی اسیران

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الدر المختار کا سندھ میں مطالعہ: ایک تحقیقی جائزہ

A well Known book Durr al-Mukhtār has great importance in Ḥanafī School of thought. This is mainly due to its conciseness and comprehensiveness. This is why most of Ḥanafī Scholars has worked on it by editing the manuscripts and writing scholarly footnotes annotation which numbered more than sixty.   Al-Durr al-Mukhtār has remained law book in sub-continent. Sindhi scholars have also written commentaries and footnotes on this master piece of the latter Ḥanafī school of thought. This paper attempts to introduce these standard works in detail. 

Projective and Curvature Symmetries in Non-Static Spacetimes

The aim of this thesis is to study the projective and curvature symmetries in non-static spacetimes. A study of non-static spherically symmetric, non-static plane symmetric, non-static cylindrically symmetric and special non-static axially symmetric spacetimes according to their proper curvature collineations (CCS) is given by using the rank of the 6 × 6 Riemann matrix and direct integration techniques. We consider the non-static spherically symmetric spacetimes to investigate proper CCS. It has been shown that when the above spacetimes admit proper CCS, they turn out to be static spherically symmetric and form an infinite dimensional vector space. In the non- static cases CCS are just Killing vector fields. In case of non-static plane symmetric spacetimes, it has been shown that when above spacetimes admit proper CCS, they form an infinite dimensional vector space. We consider the non-static cylindrically symmetric and special non-static axially symmetric spacetimes to study the proper CCS. It has been investigated that when above spacetimes admit proper CCS, they also form an infinite dimensional vector space. We consider the special non-static plane symmetric spacetimes to investigate proper projective collineations. Following an approach developed by G. Shabbir in [39], which basically consists of some algebraic and direct integration techniques to study proper projective collineations in the above spacetimes. It has been shown that when the above spacetimes admit proper projective collineations, they become a very special class of the spacelike or timelike versions of FRW K=0 model.