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Triazoles at a Click-Synthesis, Bioevaluation and Computational Studies

Thesis Info

Author

Syeda Aaliya Shehzadi

Department

Deptt. of Chemistry, QAU.

Program

Mphil

Institute

Quaid-i-Azam University

Institute Type

Public

City

Islamabad

Province

Islamabad

Country

Pakistan

Thesis Completing Year

2009

Thesis Completion Status

Completed

Page

ii,94

Subject

Chemistry

Language

English

Other

Call No: DISS/M.Phil CHE/851

Added

2021-02-17 19:49:13

Modified

2023-02-19 12:33:56

ARI ID

1676718993140

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سماج نامہ

سماج نامہ

ساون ماہ دا بدل آیا دل ہویا مسرور
سجن بھاویں جتھے ہووے ملنا بہت ضرور
دلبر سوہنا ملن نہ آوندا
دل کملا اے بڑا ستوندا
کدی تاں سوہنیا کرم کموندا
دل ملنے لئی ہے مجبور

علم الجنین و تخلیق جنین کے مختلف ادوار و مراحل قرآن کریم اور سائنس کے تناظر میں

Embryology is such an academic discipline which was based upon the Qura’nic revelation purely and its details were provided by The Holy Prophet (SAW) whereas the scientists remained totally unaware of its intricate details until twentieth century. It was the time when they discovered various stages of the creation and development of fetus inside the mother’s womb and after examination of all these stages through various scientific instruments they openly admitted that Qura’nic verses about fetal development are absolutely accurate. Their acknowledgement is a strong evidence of the authenticity and veracity of The Holy Qura’n for scientific minded people. Not only this but these embryologists also admitted that the information provided in the Holy Qura’n and the A╒adith of The Holy Prophet (SAW) helped them a great deal in formulating the basic hypotheses of their research. So, these scientific discoveries are clear proofs of the miraculous character of Holy Qura’n. The current article is an effort to elaborate the link of modern embryology with the details given in the sacred literature of Islam.

On Certain Subclasses of Analytic Functions in Geometric Function Theory of a Complex Variable

On Certain Subclasses of Analytic Functions in Geometric Function Theory of a Complex Variable In this thesis, we define some new subclasses of analytic functions using the techniques of convolution, differential subordination and the concepts of conic domains, bounded boundary rotation and bounded radius rotation. We study these new classes thoroughly and investigate several coefficient results, radii problems, convolution preserving properties, inclusion results, integral preserving mapping properties along with various other useful applications. Most of these results are sharp. Various known and new results are also derived as special cases from our results.