Index Link

  • RootNode
    • Co-operative College, Mandalay
    • Cooperative College, Phaunggyi
    • Co-operative University, Sagaing
    • Co-operative University, Thanlyin
    • Dagon University
    • Kyaukse University
    • Laquarware Technological college
    • Mandalay Technological University
    • Mandalay University of Distance Education
    • Mandalay University of Foreign Languages
    • Maubin University
    • Mawlamyine University
    • Meiktila University
    • Mohnyin University
    • Myanmar Institute of Information Technology
    • Myanmar Maritime University
    • National Management Degree College
    • Naypyitaw State Academy
    • Pathein University
    • Sagaing University
    • Sagaing University of Education
    • Taunggyi University
    • Technological University, Hmawbi
    • Technological University (Kyaukse)
    • Technological University Mandalay
    • University of Computer Studies, Mandalay
    • University of Computer Studies Maubin
    • University of Computer Studies, Meikhtila
    • University of Computer Studies Pathein
    • University of Computer Studies, Taungoo
    • University of Computer Studies, Yangon
    • University of Dental Medicine Mandalay
    • University of Dental Medicine, Yangon
    • University of Information Technology
    • University of Mandalay
    • University of Medicine 1
    • University of Medicine 2
    • University of Medicine Mandalay
    • University of Myitkyina
    • University of Public Health, Yangon
    • University of Veterinary Science
    • University of Yangon
    • West Yangon University
    • Yadanabon University
    • Yangon Technological University
    • Yangon University of Distance Education
    • Yangon University of Economics
    • Yangon University of Education
    • Yangon University of Foreign Languages
    • Yezin Agricultural University
    • New Index

Item

{"_buckets": {"deposit": "4b216af9-3b30-4cc1-bab7-e3cb3eabf7d2"}, "_deposit": {"created_by": 45, "id": "5863", "owner": "45", "owners": [45], "owners_ext": {"displayname": "", "username": ""}, "pid": {"revision_id": 0, "type": "recid", "value": "5863"}, "status": "published"}, "_oai": {"id": "oai:meral.edu.mm:recid/5863", "sets": ["user-uit"]}, "communities": ["uit"], "item_1583103067471": {"attribute_name": "Title", "attribute_value_mlt": [{"subitem_1551255647225": "An EffectiveTechnique to Optimization", "subitem_1551255648112": "en"}]}, "item_1583103085720": {"attribute_name": "Description", "attribute_value_mlt": [{"interim": "The purpose of this research is to find optimal solution of non-affine C1 function by\nmeans of constructing respective Lagrange multiplier function together with Fritz John and\nKarush-Kuhn- Tucker conditions. These conditions are relating to problems P and Q.\nProblem P is the minimization ofconvex functional value with the constrained set ofconvex\ninequalities. Problem Q is the minimization of convex functional value with the constrained\nset of convex inequalities, linear inequalities and convex equalities. Lagrange multiplier\nfunction method is well-known but its manipulation is rather complicated. An effective way\nto handle Lagrange function is presented, in this paper. It is more convenient and more\navailable than the Simplex method due to G.Dantzig. Most of the functions in this paper is\nnon-affine C1-functions. Moreover, some illustrative examples are also discussed where\nnecessary."}]}, "item_1583103108160": {"attribute_name": "Keywords", "attribute_value_mlt": [{"interim": "Convex Function"}, {"interim": "Concave Function"}, {"interim": "Linear Programming"}, {"interim": "Convex Programming"}, {"interim": "Karush-Kuhn-Tucker conditions"}, {"interim": "Lagrange Function"}, {"interim": "Fritz-John conditions"}]}, "item_1583103120197": {"attribute_name": "Files", "attribute_type": "file", "attribute_value_mlt": [{"accessrole": "open_access", "date": [{"dateType": "Available", "dateValue": "2020-10-26"}], "displaytype": "preview", "download_preview_message": "", "file_order": 0, "filename": "An EffectiveTechnique to Optimization.pdf", "filesize": [{"value": "2.1 Mb"}], "format": "application/pdf", "future_date_message": "", "is_thumbnail": false, "licensetype": "license_0", "mimetype": "application/pdf", "size": 2100000.0, "url": {"url": "https://meral.edu.mm/record/5863/files/An EffectiveTechnique to Optimization.pdf"}, "version_id": "2e765250-dabe-4f17-baa7-0bf5d21be2ab"}]}, "item_1583103131163": {"attribute_name": "Journal articles", "attribute_value_mlt": [{"subitem_journal_title": "Research Journal on Engineering Technology and Applied Science", "subitem_pages": "162-169", "subitem_volume": "Volume 2.b"}]}, "item_1583105942107": {"attribute_name": "Authors", "attribute_value_mlt": [{"subitem_authors": [{"subitem_authors_fullname": "Daw Phyu Win Nw"}, {"subitem_authors_fullname": "Daw Ohnmar Kyu"}, {"subitem_authors_fullname": "Daw Aye Aye Thin"}]}]}, "item_1583108359239": {"attribute_name": "Upload type", "attribute_value_mlt": [{"interim": "Publication"}]}, "item_1583108428133": {"attribute_name": "Publication type", "attribute_value_mlt": [{"interim": "Journal article"}]}, "item_1583159729339": {"attribute_name": "Publication date", "attribute_value": "2019-08-01"}, "item_title": "An EffectiveTechnique to Optimization", "item_type_id": "21", "owner": "45", "path": ["1596102427017"], "permalink_uri": "http://hdl.handle.net/20.500.12678/0000005863", "pubdate": {"attribute_name": "Deposited date", "attribute_value": "2020-10-26"}, "publish_date": "2020-10-26", "publish_status": "0", "recid": "5863", "relation": {}, "relation_version_is_last": true, "title": ["An EffectiveTechnique to Optimization"], "weko_shared_id": -1}

An EffectiveTechnique to Optimization

http://hdl.handle.net/20.500.12678/0000005863
f1bc3782-780e-48f1-a5fa-0228bc1162f6
4b216af9-3b30-4cc1-bab7-e3cb3eabf7d2
None
Name / File License Actions
An An EffectiveTechnique to Optimization.pdf (2.1 Mb)
Publication type
Journal article
Upload type
Publication
Title
Title An EffectiveTechnique to Optimization
Language en
Publication date 2019-08-01
Authors
Daw Phyu Win Nw
Daw Ohnmar Kyu
Daw Aye Aye Thin
Description
The purpose of this research is to find optimal solution of non-affine C1 function by
means of constructing respective Lagrange multiplier function together with Fritz John and
Karush-Kuhn- Tucker conditions. These conditions are relating to problems P and Q.
Problem P is the minimization ofconvex functional value with the constrained set ofconvex
inequalities. Problem Q is the minimization of convex functional value with the constrained
set of convex inequalities, linear inequalities and convex equalities. Lagrange multiplier
function method is well-known but its manipulation is rather complicated. An effective way
to handle Lagrange function is presented, in this paper. It is more convenient and more
available than the Simplex method due to G.Dantzig. Most of the functions in this paper is
non-affine C1-functions. Moreover, some illustrative examples are also discussed where
necessary.
Keywords
Convex Function, Concave Function, Linear Programming, Convex Programming, Karush-Kuhn-Tucker conditions, Lagrange Function, Fritz-John conditions
Journal articles
Research Journal on Engineering Technology and Applied Science
162-169
Volume 2.b
0
0
views
downloads
Views Downloads

Export

OAI-PMH
  • OAI-PMH DublinCore
Other Formats