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Hybrid Nature Inspired Algorithms for Engineering Design Optimization Problems

Thesis Info

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Author

Luqman, Muhammad

Program

PhD

Institute

University of Management and Technology

City

Lahore

Province

Punjab

Country

Pakistan

Thesis Completing Year

2019

Thesis Completion Status

Completed

Subject

Mathemaics

Language

English

Link

http://prr.hec.gov.pk/jspui/bitstream/123456789/12312/1/Muhammad%20Luqman%20maths%202019%20UMT%20lhr%20prr.pdf

Added

2021-02-17 19:49:13

Modified

2024-03-24 20:25:49

ARI ID

1676726381068

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The focus of this dissertation is on the development of hybrid nature inspired metaheuristics for engineering design optimization problems. In this study, three nature inspired metaheuristics naming Artificial Showering Algorithm (ASHA), Artificial Bee Colony (ABC) algorithm and Differential Evolution (DE) have been considered for improvement and hybridization. We propose several improved as well as novel mixtures of the Nature Inspired Computational (NIC) methods, such as Targeted Showering Optimization (TSO), Radial ABC (RABC), hybrid of ABC and a modified ASHA (ABC-MASH) and Differential Targeted ABC (DTABC) algorithms. The structures and working principles of the proposed algorithms are discussed and analyzed in details. The performance of the our proposed hybrid NIC algorithms has been investigated by statistical analysis of their results on nonlinear, unimodal, multi-modal, multi-objective, nonlinear systems in engineering and engineering design optimization problems. The analysis reveals that the proposed hybrid NIC algorithms overcome the deficiencies of individual algorithms and outperform several past hybrid methods on engineering design optimization problems. It has been established through computer simulations and non-parametric analysis of the results that our designed hybrid NIC algorithms are consistent in producing superior optimization results over the standard individual NIC algorithms as well as the past hybrid methods with respect to the exploration efficiency, speed of convergence and quality and quantity of the best and mean optimal solutions attained.
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ہم سے درویش کوئی مال نہ زر رکھتے ہیں

ہم سے درویش کوئی مال نہ زر رکھتے ہیں
کوئی دیوار نہ در اور نہ گھر رکھتے ہیں

یہ بھی سچ ہے کہ نہ ہم بال، نہ پر رکھتے ہیں
جاری ہم پھر بھی وفائوں کا سفر رکھتے ہیں

رکھتے بے تاب ہیں دل، آنکھ کو تر رکھتے ہیں
مرے حالات مجھے زیر و زبر رکھتے ہیں

چاکِ دامان لیے خاک بسر رہتے ہیں
تیرے دیوانے کہاں اپنی خبر رکھتے ہیں

اُن کے تُو میرے خدا! خیر سے سینے بھر دے
میرے احباب کہ جو سینوں میں شر رکھتے ہیں

روٹھنے والے بھلا بیٹھے ہیں تائب ؔہم کو
روٹھنے والوں کو ہم یاد مگر رکھتے ہیں

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A Study of Inter-Relationship Among Teaching Strategies, Learning Styles and Students Academic Achievement at Secondary School Level.

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