Ideology, Leadership and Jehad as Agents of Political Movement‐a Case Study of the 19th Century Bihar

Thesis Info

Author

Syed Arshad Karim

Department

Faculty of Arts,Department of Political Science

Program

PhD

Institute

University of the Punjab

Institute Type

Public

City

Lahore

Province

Punjab

Country

Pakistan

Thesis Completing Year

1988

Thesis Completion Status

Completed

Subject

Political Science

Language

English

Added

2021-02-17 19:49:13

Modified

2023-01-06 19:20:37

ARI ID

1676728951901

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Ideology, Leadership and Jehad as Agents of Political Movement‐a Case Study of the 19th Century Bihar	Syed Arshad Karim		PhD	University of the Punjab, Lahore, Pakistan
Ideology, leadership and jihad as agents of political movement	Arshad Syed Karim		PhD	University of the Punjab, Lahore, Pakistan
Ideology Leadership and Jihad As Agents of Political Movement: Muslim Independence Movement in the !Ndo-Pakistan Subcontinent Case Study of the Nineteenth Century Bihar	Karim, Arshad Syed		PhD	University of Karachi, Karachi, Pakistan
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التقريظ (2)

بسم الله الرحمن الرحيم

الحمد والثناء لرّبِّ العالمين، والصلاة والسلام على حبيبنا وسيدنا محمد أشرف الأنبياء والمرسلين .........وبعد

من المؤكد أن عملية التوسع الشامل في مجال الأدب في العصر الحديث لم يأت من فراغ بقدر ما جاء نتيجة المقارنة بين الآداب المختلفة وقد ساعدت هذه الفكرة في التواصل بين المجتمعات الحديثة.

ولعله من أهم العوامل الفكرية التي كان لها تأثير على الآداب وتطورها في العصرالحديث هي حركة المقارنة بين الآداب المختلفة.

الأدب المقارن في العلاقات الثقافية المختلفة له أهمية كبيرة وبالتأكيد دوره عظيم ولا سيما بين ثقافتي العربية والباكستانية .

فعندما لاحظت مهارة تلميذتي في اللغتين الأردية والعربية طرأ على ذهني فكرة المقارنة فلم أرى شخصاً أفضل من الدكتورة مكية نبي بخش بأن يقوم بهذا العمل الرائع لذلك ألقيت عليها فكرة دراسة مقارنة بين أشعار نازك الملائكة الشاعرة العربية العراقية وبين أشعار بروين شاكر الشاعرة الباكستانية الأردية.

لقد أوضح الفكر الإسلامي في أن "التعليم والتعلم" ليس مجرد حرفة ولكن في الأصل هو عبادة وتقرّب إلى الله، وبالفعل هناك بعض الأفاضل الذين أحترموا التعليم والتعلم وأجتهدوا وسهروا من أجل نشر العلم وأحب ان أذكر بالأحرف الذهبية وبكل فخر إسم العالم الجليل الأستاذ الدكتور إبراهيم محمد إبراهيم السيد أستاذ اللغة الأردية وآدابها بجامعة الأزهر الذي يتميز بمهارتهِ في اللغتين العربية والأُردية وسيادته قام بمراجعة هذا الكتاب قبل أن يُنشر وبكل تأكيد وثقة سيادته من العلماء الأفذاذ وأشكر بكل إحترام سيادته على جهوده وتوجيهاته وأنا أثق في خبراته وعلومه أطال الله عمره وأعطاه الصحة والسلامة.

وبالفعل تلميذتي الدكتورة مكية نبي بخش تحب العلم وهي إنسانة طموحة ومجتهدة جداً فقد عانت الكثير من التحديات ولكنها لم تستسلم وقد ساعد جهودها إلى رفع مستواها العلمي والثقافي، فقد حصلت على درجة الدكتوراه في اللغة العربية من...

An Empirical Analysis of Male Labour Force Participation in District Lahore

The present study examines the determinants of male labour force participation in district Lahore, Pakistan. The authors have collected data from age cohort 18-64 years by primary source. The results are tested by using logit model. The results show that age, increasing educational levels, parents’ level of education, presence of assets and marital status contribute significantly to higher male participation rate in the workforce.

Cycle Discrepancy of Graphs

In this thesis a new graph invariant, cycle discrepancy, is introduced. The optimal bounds on the cycle discrepancy for class of three-regular graphs and class of 3-colorable graphs are found. If the class of three-regular graphs is further restricted to Halin graphs, the established bound on cycle discrepancy reduces linearly. Necessary and sufficient conditions are given for a graph to have maximum possible cycle discrepancy. Further, it is shown that computing cycle discrepancy of a graph is an NP-hard problem. Let G = (V,E) be an undirected simple graph on n vertices. The cycle discrepancy of G, denoted as cycdisc(G) is in general bounded as: 0 ≤ cycdisc(G) ≤ ⌈n 2 ⌉. If G is a three colorable graph then cycdisc(G) is tightly bounded by ⌊n 3 ⌋. For d > 3, such d-colorable graphs are presented that have maximum possible cycle discrepancy. If G is a cubic graph then there is a tight bound of n+2 6 on its cycle discrepancy. An O(n2) algorithm is also presented to label the vertices of G such that cycdisc(G) ≤ n+2 6 . If G is not only cubic but also a Halin graph then cycdisc(G) ≤ n 8 +O(log n) and this bound is tight apart from the additive O(log n) term. It is also established that if minimum-degree of G is 3n 4 then cycdisc(G) = ⌈n 2 ⌉. Further, for n > 6, if maximum-degree of G is Δ and Δ2 < n − 1, then cycdisc(G) < ⌈n 2 ⌉. A graph is also constructed with maximum-degree n 2 + 2, that has maximum possible cycle discrepancy. This thesis provides a ground for further investigation in this area.

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