基于施密特正交马田系统和转换的灰模糊积分关联-控制与决策.pdfVIP

绗?9 鍗 绗? 鏈 鎺 鍒 涓 鍐 绛 2014 骞 7 鏈 Vol. 29 No. 7 Control and Decision Jul. 2014 鏂囩珷缂栧彿: 1001-0920 (2014) 07-1257-05 DOI: 10.13195/j.kzyjc.2013.0619 鍩轰簬鏂藉瘑鐗规浜ら┈鐢扮郴缁熷拰饊寵饊仩 杞崲鐨 鐏版ā绯婄Н鍒嗗叧鑱斿害鍐崇瓥妯″瀷 1,2 1 甯稿織鏈 , 绋嬮緳鐢 (1. 鍗椾含鐞嗗伐澶у缁忔祹绠＄悊瀛﹂櫌锛屽崡浜?10094 锛?. 瀹夊窘宸ヤ笟澶у缁忔祹瀛﹂櫌锛屽畨寰介┈闉嶅北243002) 鎽 瑕? 閽堝浼犵粺鐏板叧鑱斿害涓嶈兘鏈夋晥澶勭悊灞炴€ч棿瀛樺湪鐨勪氦浜掍綔鐢ㄩ棶棰? 瀹氫箟浜嗙伆妯＄硦绉垎鍏宠仈搴︾殑姒傚康, 骞剁粰鍑轰簡 鍒╃敤饊寵饊仩 鍑芥暟灏嗗睘鎬ф潈閲嶄笌灞炴€ч棿鐨勪氦浜掑害杞崲涓吼€寙 妯＄硦娴嬪害鐨勬柟娉旣 瀵逛簬灞炴€ф潈閲嶇殑璁＄畻, 鎻愬嚭涓€绉嶅埄鐢ㄦ柦瀵嗙壒姝 浜ら┈鐢扮郴缁熻绠楀睘鎬ф潈閲嶇殑鏂规硶, 璇ユ柟娉曚笉浣嗚€冭檻浜嗗喅绛栬€呯殑涓昏鍋忓ソ, 鑰屼笖鍙互娑堥櫎灞炴€ч棿鐨勯噸鍙犱俊鎭? 浠庤€屼娇鏉 閲嶇殑璁＄畻鏇村姞鍚堢悊; 鏋勫缓浜嗙伆妯＄硦绉垎鍏宠仈搴﹀喅绛栨ā鍨? 骞剁粰鍑轰簡璇︾粏鐨勫喅绛栨楠? 鏈€鍚? 閫氳繃瀹炰緥楠岃瘉浜嗘墍鎻愬嚭鐨 鍐崇瓥妯″瀷鐨勫彲琛屾€? 骞跺垎鏋愪簡涓嶅悓浜や簰搴﹀鍐崇瓥缁撴灉鐨勬晱鎰熸€? 鍏抽敭璇岤 鐏版ā绯婄Н鍒嗗叧鑱斿害锛涙柦瀵嗙壒姝ｄ氦椹敯绯荤粺锛涴€寵饊仩 杞崲 涓浘鍒嗙被鍙耳 N941.5 鏂囩尞鏍囧織鐮? A Grey fuzzy integral correlation degree decision model based on Mahalanobis-Taguchi Gram-Schmidt and 饊寵饊仩 transformation CHANG Zhi-peng1,2 , CHENG Long-sheng1 (1. School of Economics and Management锛孨anjing University of Science Technology 锛孨anjing 219004 锛孋hina, 2. School of Economics锛孉nhui University of Technology 锛孧aanshan 243002 锛孋hina 锛嶤orrespondent 锛欳HANG Zhi- peng 锛孍-mail 锛歝hangzp@126.com) Abstract: To solve the problem that the traditional grey correlation degree can not effectively deal with the interaction between attributes, the grey fuzzy integral correlation degree is de铿乶ed. At the same time, a calculation method of fuzzy measures is given. In the method, weights of attributes and the interaction degree between attributes are transformed into 饊寙 fuzzy measure with