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Home > Inheritance of Early Maturity and Nonsenescence in Some Local and Exotic Cultivars of Sorghum Sorghum Bicolor L Moench in Pothwar Tract of Pakistan

Inheritance of Early Maturity and Nonsenescence in Some Local and Exotic Cultivars of Sorghum Sorghum Bicolor L Moench in Pothwar Tract of Pakistan

Thesis Info

Author

Abdul Shakoor

Department

Deptt. of Biological Sciences, QAU.

Program

PhD

Institute

Quaid-i-Azam University

Institute Type

Public

City

Islamabad

Province

Islamabad

Country

Pakistan

Thesis Completing Year

1996

Thesis Completion Status

Completed

Page

183

Subject

Biological Sciences

Language

English

Other

Call No: DISS/Ph.D BIO/562

Added

2021-02-17 19:49:13

Modified

2023-01-06 19:20:37

ARI ID

1676715068396

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خالی پنجرہ

خالی پنجرہ
میں تے دیس ماہی دے جانا
جا کے اوہدا درشن پانا

سوہنے سائیں سنہڑے گھلے
رستے سپاں شینہاں ملے
کوئی نہ سنگی، اسیں ہکلے
کیتا وعدہ توڑ نبھانا

دلبر سوہنا جدوں بلاوے
میری کوئی پیش نہ جاوے
ماں میری پئی وید بلاوے
پنجرہ چھڈ، پنچھی اُڈ جانا

ماں میری مینوں سمجھاوے
چڑھیں نہ بچہ عشق کچاوے
تھل مارو ایہہ عشق رلاوے
وچ جنگلاں تے بیاباناں

جیہڑا سچا عشق کماوے
کسے گھاٹی نہ اوہ گھبراوے
کالی کمبل ہیٹھ چھپاوے
اوہنوں دلبر بری کرانا

سانوں یار دی یاد ستایا
ہجر ماہی نے مار مکایا
جے نہ دلبر مکھ وکھایا
قادریؔ سکدیاں ہی مر جانا

حکیم مومن خان مومن ؔ کے معاشقے

This paper aims a comprehensive investigation to identify the various (love stories) of Hakim Momin Khan Momin. Hakim was a romantic poet. His poetry depicts ideal romance. Hakim Momin Khan Momin was a very much elated person. He faced utter faliar in the art of love. He was fond of Platonic love but he always faced materialistic love from his beloved. He was fed off from the un successful love from his beloved.  For romance and true love, he left his educational career incomplete. Hakimi is fond of physical beauty. His poetry mostly consists of modesty and a slight touch of satiation.

Two–Weight Criteria for Potentials With Product Kernels on the Cone of Non-Increasing Functions

Necessary and sufficient conditions governing one and two weight inequalities for one-sided strong fractional maximal operators, one-sided and Riesz potentials with product kernels are established on the cone of non-increasing functions. From the two– weight results it follows criteria for the trace inequality Lp (Rn ) → Lq (v, Rn ) bound- + + dec edness for these operators, where v, in general, is not product of one-dimensional weights. Various type of two-weight necessary and sufficient conditions for the dis- crete Riemann–Liouville transform with product kernels are also established. The most of the derived two-weight results (continuous and discrete) are new even for potentials with single kernels