Luận án này hướng đến việc phát triển một phương pháp số mạnh để giải quyết các bài toán kỹ thuật, và phương pháp phân tích trực tiếp được sử dụng. Phương pháp này yêu cầu một thuật toán tối ưu hiệu quả và một công cụ rời rạc thích hợp. Mời các bạn cùng tham khảo. | MINISTRY OF EDUCATION AND TRAINING HO CHI MINH CITY UNIVERSITY OF TECHNOLOGY AND EDUCATION HO LE HUY PHUC DEVELOPMENT OF NOVEL MESHLESS METHOD FOR LIMIT AND SHAKEDOWN ANALYSIS OF STRUCTURES amp MATERIALS DOCTORAL THESIS MAJOR ENGINEERING MECHANICS Ho Chi Minh city 3rd May 2020 MINISTRY OF EDUCATION AND TRAINING HO CHI MINH CITY UNIVERSITY OF TECHNOLOGY AND EDUCATION HO LE HUY PHUC DEVELOPMENT OF NOVEL MESHLESS METHOD FOR LIMIT AND SHAKEDOWN ANALYSIS OF STRUCTURES amp MATERIALS MAJOR ENGINEERING MECHANICS Supervisors 1. Assoc. Prof Le Van Canh 2. Assoc. Prof Phan Duc Hung Reviewer 1 Reviewer 2 Reviewer 3 Declaration of Authorship I declare that this is my own research. The data and results stated in the thesis are honest and have not been published by anyone in any other works. Ho Chi Minh city 3rd August 2020 PhD candidate HO LE HUY PHUC i Acknowledgements The research presented in this thesis has been carried out in the framework of a doctorate at Faculty of Civil Engineering Ho Chi Minh city University of Technology and Education Vietnam. This work would have never been possible without the support and help of many people to whom I feel deeply grateful. First and foremost I would like to express my most sincere thanks to my su- pervisors Assoc. Prof. Le Van Canh and Assoc. Prof. Phan Duc Hung for their guidance valuable academic advice mental support and constant encouragement during the course of this work. I am deeply indebted to my major supervisor As- soc. Prof. Le Van Canh. He is one of most influential people in my life both profes- sionally and personally. His guidance is precious helping me develop the personal skills needed to succeed in future work. I would like to thank the co-author of my papers - Prof. Tran Cong Thanh for his encouragement support and guidance. I would also like to express my admiration for his unsurpassed knowledge of mathematics and numerical methods. I really appreciate the financial support received from the Institute for Com- .
