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Home > سامی ادیان میں یتیموں کے حقوق کا تقابلی جائزہ

سامی ادیان میں یتیموں کے حقوق کا تقابلی جائزہ

Thesis Info

Author

توقیر احمد

Supervisor

عبد الرشید قادری

Department

Department of Islamic Studies

Program

Mphil

Institute

The University of Lahore

Institute Type

Private

Campus Location

Lahore Campus

City

Lahore

Province

Punjab

Country

Pakistan

Thesis Completion Status

Under Process

Subject

Comparative Religion

Language

Urdu

Keywords

ادیانِ ثلاثہ،ادیانِ ثلاثہ اسلام ، عیسائیت اور یہودیت
The Three Religions (Islam, Christianity and Judaism)

Other

ASRB منظوری:فروری ۲۰۱۹ء(زیرتحقیق)

Added

2021-02-17 19:49:13

Modified

2023-02-19 12:33:56

ARI ID

1676709105073

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غزل

کاغذی تھیں جلا کے رکھ دی ہیں
تجھ کو اب دل سے دیکھنا ہے مجھے
آج دیکھا ہے بے حجاب اُس کو
دیکھنا اِن میں خواب آئیں گے
صبر میرا شعار ٹھہرا ہے
ساری چڑیاں اڑا کے رکھ دی ہیں
اپنی آنکھیں چھپا کے رکھ دی ہیں
ساری باتیں بھلا کے رکھ دی ہیں
میں نے آنکھیں سلا کے رکھ دی ہیں
خواہشیں سب دبا کے رکھ دی ہیں

Running Musharakah Product of Islamic Banks: An Alternative of Running Finance

Islamic banking system is growing day by day. The new era of Islamic banking is very successful as new products are being introduced by Islamic banks to cater the demands of customer under Shariah guidelines, there was demand of a product for working capital as an alternative to the conventional product of running finance. Running Musharakah Product has been introduced as substitute to Running Finance Product. In this paper the concept of Running Finance as well as Running Musharakah is described, the practical steps of running Musharakah are also illustrated to examine the viability of the product.

Müntz Space Embeddings of Schatten-Von Neumann Class

This thesis contains results about the embeddings of M ̈ untz spaces in the Hilbert space scenario and its applications to composition operators on M ̈ untz spaces. In the main, we shall be concerned with the embedding M Λ 2 ⊂ L 2 (μ), where the Hilbert- M ̈ untz space M Λ 2 is the closed linear span of the monomials x λ n in L 2 ([0, 1]) and μ is a finite Borel measure on [0, 1]. After gathering together the mathematical preliminaries required for this work in Chapter 1, we shall use the notion of a sublinear measure introduced by I. Chal- endar, E. Fricain and D. Timotin [8] to investigate the properties of boundedness, compactness and belonging to Schatten-von Neumann ideals of these Hilbert space embeddings. This will be the content of Chapters 2 and 3. In Chapter 4, we give ex- amples of sublinear measures for bounded and compact embeddings with interesting properties. Finally, in Chapter 5 the general embedding theory is applied to initiate the study of composition operators on M Λ 2 .