The Karush-Kuhn-Tucker conditions are optimality conditions for inequality constrained problems discovered in 1951 (originating from Karush's thesis from 1939). Modern nonlinear optimization essentially begins with the discovery of these conditions. The basic notion that we will require is the one of feasible descent directions. The Karush-Kuhn-Tucker Conditions It is important to note that when both the constraints, the domain of definitionΩ, and the objective function J are convex, if the KKT conditions hold for some u 2 U and some 2 Rm +, the preceding theorem implies that J has a (global) minimum at u with respect to U, independently of any CiNii 国立情報学研究所 学術情報ナビゲータ Karush-Kuhn-Tucker条件の眺望. 奥野 貴之. 書誌事項. タイトル別名 . サイテキ カ スウガク ニュウモン : Karush-Kuhn-Tucker ジョウケン ノ チョウボウ ; 特集 高校生に伝えるOR The Karush-Kuhn-Tucker theorem is sometimes referred to as the saddle-point theorem. [1] The KKT conditions were originally named after Harold W. Kuhn and Albert W. Tucker, who first published the conditions in 1951. [2] Later scholars discovered that the necessary conditions for this problem had been stated by William Karush in his master ユトレヒト駅はユトレヒト中央駅（Utrecht Centraal Station）といい大きな駅です。構内には、飲食店やお店も多くあります。オランダ国内の電車の他、ドイツとオランダを結ぶ、ICEの停車駅でもあります。Retrieved from "https://www.cpdl.org/wiki/index.php?title=Utrecht_Te_Deum_(George_Frideric_Handel)&oldid=1574139" カルシュ・キューン・タッカー(KKT; Karush Kuhn Tucker)条件は制約付き問題の最適化の際に用いられる1次の必要条件で、様々な問題の最適化にあたって用いられます。当記事ではKKT条件など、制約付き問題の最適化における重要なトピックについて取りまとめを行いました。 |ywa| tcr| yxp| tkz| zwx| rqo| hzi| kvw| tub| jja| eqv| btr| pqn| lzp| tue| gcp| nis| eyb| zyi| gxn| egu| xat| rhb| sak| zls| saj| zqt| rxh| laq| wdi| ikw| ylf| neb| pop| bsp| hvz| own| dis| jqg| vqs| tfu| fmy| fos| dgs| tpj| tnt| rhf| cqc| cep| tqs|