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Home > Prevalence of Drug Resistance Against Carbine and Integrator-And Integration-Borne Lavina Gene in Clinical and Environmental Isolates of Pseeudomonas Aeruginosa

Prevalence of Drug Resistance Against Carbine and Integrator-And Integration-Borne Lavina Gene in Clinical and Environmental Isolates of Pseeudomonas Aeruginosa

Thesis Info

Author

Bibi Asma

Department

Department of Biological Sciences, QAU

Program

Mphil

Institute

Quaid-i-Azam University

Institute Type

Public

City

Islamabad

Province

Islamabad

Country

Pakistan

Thesis Completing Year

2013

Thesis Completion Status

Completed

Page

72

Subject

Biological Sciences

Language

English

Other

Call No: Diss / M. Phil BIO / 3536

Added

2021-02-17 19:49:13

Modified

2023-02-19 12:33:56

ARI ID

1676715737053

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جو نظر نظر میں سما رہا ترا کون تھا

جو نظر نظر میں سما رہا ترا کون تھا
پسِ آئنہ جو کھڑا رہا ترا کون تھا

وہ جو جانتا تھا تمھارے خواب و خیال سب
جو حقیقتوں میں بسا رہا ترا کون تھا

یہ جہانِ وسوسہ ساز سارا گمان ہے
وہ جہاں نما جو بنا رہا ترا کون تھا

جسے حسرتیں تھیں اکیلے جینے کا روگ تھا
جو اداسیوں سے بجھا رہا ترا کون تھا

جو فضاؔ کو دیکھنے کے لیے بڑی دیر تک
سرِ بزمِ ناز کھڑا رہا ترا کون تھا

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Subdivision Schemes and Their Applications in Geometric Modeling

Subdivision is a basic tool to describe smooth curves and surfaces in computer aided geometric design. Since no single subdivision scheme can be adequate for every situation so, there is always a space to present new schemes. The main purpose of this dissertation is to introduce different kinds of subdivision schemes for curve and surface designing based on arity and complexity. Several explicit formulae for generation of mask of subdivision schemes are presented. Many well known existing schemes are special cases of our proposed schemes. Convergence and smoothness of stationary and non-stationary subdivision schemes are evaluated by using Laurent polynomial method and asymptotic equivalence technique respectively. Some of remarkable properties of proposed subdivision schemes like Hölder regularity, support of basic limit function, error bounds, total absolute curvature, artifact, shrinkage effect, limit stencil, convexity preservation, affine invariance and reproduction are discussed. The applications of the schemes developed have also been depicted through different examples.