| ²é¿´: 1878 | »Ø¸´: 9 | |||
[½»Á÷]
ÇóÖú£¬Ò»×Ô±äÁ¿¶þÒò±äÁ¿ÄâºÏmatlab¸ÃÔõôʵÏÖÄØ£¿
|
|
RT£¬ ÀýÈçy1=¡Æ(ai*(x^2*ti^2)/(1+x^2*ti*2)) y2=¡Æ(ai*(x*ti)/(1+x^2*ti*2)) ÆäÖÐaiÊÇδ֪Á¿£¬x¡¢y1¡¢y2¡¢tiÒÑÖª£¬Á½¸öº¯Êý¹²ÓÃai£¬ÓÃmatlab¸ÃÔõôʵÏÖÄØ£¿ [ Last edited by tjufishs on 2013-4-7 at 14:34 ] |
» ²ÂÄãϲ»¶
071000ÉúÎïѧµ÷¼Á
ÒѾÓÐ3È˻ظ´
085600²ÄÁÏÓ뻯¹¤301·ÖÇóµ÷¼ÁԺУ
ÒѾÓÐ5È˻ظ´
081700£¬311£¬Çóµ÷¼Á
ÒѾÓÐ15È˻ظ´
Ò»Ö¾Ô¸±±¾©»¯¹¤085600 310·ÖÇóµ÷¼Á
ÒѾÓÐ18È˻ظ´
²ÄÁÏÓ뻯¹¤371Çóµ÷¼Á
ÒѾÓÐ14È˻ظ´
336²ÄÁÏÓ뻯¹¤085600Çóµ÷¼Á
ÒѾÓÐ7È˻ظ´
²ÄÁÏ334Çóµ÷¼Á
ÒѾÓÐ18È˻ظ´
331Çóµ÷¼Á
ÒѾÓÐ8È˻ظ´
332Çóµ÷¼Á
ÒѾÓÐ17È˻ظ´
Ò»Ö¾Ô¸ÄϾ©º½¿Õº½Ìì´óѧ ²ÄÁÏÓ뻯¹¤329·ÖÇóµ÷¼Á
ÒѾÓÐ4È˻ظ´
» ±¾Ö÷ÌâÏà¹Ø¼ÛÖµÌùÍÆ¼ö£¬¶ÔÄúͬÑùÓаïÖú:
¶ÔÁ½¸ö×Ô±äÁ¿£¬Ò»¸öÒò±äÁ¿½øÐзÇÏßÐÔÄâºÏ»Ø¹é£¬Çó³öÄ¿±êº¯ÊýµÄÁ½¸ö²ÎÊý¡£
ÒѾÓÐ5È˻ظ´
¶àÔª·ÇÏßÐԻع飬Çó´óÉñ°ï棬£¬£¬£¬£¬£¬£¬£¬£¬£¬£¬£¬£¬£¬£¬£¬£¬£¬£¬£¬£¬£¬
ÒѾÓÐ6È˻ظ´
matlabÊý¾ÝÄâºÏÇóÖú£¡£¡Ï£Íû¸ßÊÖ°ïæдһÏÂmatlabµÄ³ÌÐò ллÁË£¡£¡
ÒѾÓÐ15È˻ظ´
×Ô±äÁ¿¿ÉÒÔ·´Ó³Òò±äÁ¿ µÄ·Òë
ÒѾÓÐ2È˻ظ´
matlabÖÐÈçºÎÓÃregressʵÏÖÅúÁ¿»Ø¹é²¢³öͼ
ÒѾÓÐ8È˻ظ´
ÏßÐԻعéΪʲôÐèÒªÒò±äÁ¿Õý̬·Ö²¼£¿
ÒѾÓÐ17È˻ظ´
ÇóÎÊ Ç÷ÊÆÃæ·ÖÎö ÔÚSPSSÀïÔõôÄâºÏ°¡
ÒѾÓÐ6È˻ظ´
ÇóÖú~~ÈçºÎÓÃSPSS·ÖÎöÒ»¸ö×Ô±äÁ¿ºÍ¶à¸öÒò±äÁ¿ËüÃÇÖ®¼äµÄÏà¹ØÐÔ£¿
ÒѾÓÐ7È˻ظ´
Ôõô×ö¶à¸öÒò±äÁ¿µÄ·ÖÎö
ÒѾÓÐ5È˻ظ´
ÓÃmatlabÄâºÏË«Òò±äÁ¿ÊµÑé½á¹ûÇóÖú
ÒѾÓÐ7È˻ظ´
Ë«Òò±äÁ¿ÊµÑé½á¹ûµÄÄâºÏÎÊÌâÇóÖú
ÒѾÓÐ7È˻ظ´
²ËÄñÇóÖú£º¹ØÓÚOrigin¶àÔªÏßÐԻعéÄâºÏy=x1*£¨a*x2+b*x3+c)
ÒѾÓÐ10È˻ظ´
¡¾ÇóÖú¡¿matlabµÄfitµÄ½á¹û¶Á³öÎÊÌ⣬cfitµÄÀàÐÍ
ÒѾÓÐ7È˻ظ´
ÇóÖú¹ØÓÚÏßÐÔÄâºÏµÄ
ÒѾÓÐ1È˻ظ´
¡¾ÇóÖú¡¿¼±ÎÊ: matlabÄâºÏÈçºÎ²é¿´ÄâºÏ±äÁ¿µÄÎó²î?
ÒѾÓÐ5È˻ظ´
originÄâºÏ
ÒѾÓÐ5È˻ظ´
¡¾ÇóÖú¡¿originÄâºÏÍâÍÆ·½³Ì
ÒѾÓÐ8È˻ظ´
» ÇÀ½ð±ÒÀ²£¡»ØÌû¾Í¿ÉÒԵõ½:
ºÓ±±´óѧ·ÖÎö»¯Ñ§ÕÐÊÕ¶àÃûµ÷¼Á¿¼Éú
+5/679
Î÷°²Ê¯ÓÍ´óѧÐÂÄÜԴѧԺ½ÓÊÕ²ÄÁÏÀà¡¢ÄÜÔ´¶¯Á¦Àà¡¢»úеÀà¡¢¼ÆËã»úÀàµÈרҵר˶µ÷¼ÁÉú£¡
+1/89
ÑÓ°²´óѧ½ÓÊÕ»¯Ñ§Ó뻯¹¤Ñ§Ôº½ÓÊÕµ÷¼ÁÉú£¨»¯Ñ§¡¢»¯¹¤Ñ§Ë¶ºÍ²ÄÁÏÓ뻯¹¤×¨Ë¶£©
+2/66
ÁijǴóѧ²ÄÁÏ¿ÆÑ§Ó빤³ÌѧԺ¹â¹¦Äܸ߷Ö×Ó²ÄÁÏ¿ÎÌâ×éÕÐÊÕµ÷¼ÁÑо¿Éú
+1/44
»ªÇÈ´óѧ·¢¹â²ÄÁÏÓëÐÅÏ¢ÏÔʾÑо¿ÔºÓÐר˶ºÍѧ˶µ÷¼ÁÕÐÉúÃû¶î
+1/39
¹ú¼Ò¼¶È˲ſÎÌâ×éÕÐÑо¿Éú £¨´ß»¯·½Ïò£©µ÷¼Á
+1/37
ÉÇÍ·´óÑо¿Éúµ÷¼ÁÕÐÉú
+1/33
ÇåÔ´´´ÐÂʵÑéÊÒÏȽø´¢ÄÜµç³Ø·½ÏòʵÑéÊÒ Ñз¢ÈËÔ±ÕÐÆ¸ÆôÊ£¨ÊÂÒµ±àÖÆ£©
+1/30
¹þ¶û±õ¹¤Òµ´óѧ»¯¹¤Ñ§ÔºÖжíÁªºÏ°ìѧ˶ʿÉúÕÐÉú
+1/22
ºþÖÝʦ·¶´óѧÐÅÏ¢¹¤³ÌѧԺ2026Äê˶ʿÑо¿ÉúÕÐÉúµ÷¼Á¹«¸æ
+1/16
¸£½¨Å©ÁÖ´óѧÉúÎïÖÊÄÜÔ´Óë²ÄÁÏÑо¿ÖÐÐĵ÷¼Á£¨08¹¤¿Æ£¬¿¼ÊýѧµÄÀ´£©
+1/8
ÆëÆë¹þ¶û´óѧÀîÀò¿ÎÌâ×é³ÏÕÐ2026¼¶¿¼Ñе÷¼ÁÉú£¨Ñ§Ë¶ºÍר˶£©
+1/7
ÆëÆë¹þ¶û´óѧÀîÀò¿ÎÌâ×é³ÏÕÐ2026¼¶¿¼Ñе÷¼ÁÉú£¨Ñ§Ë¶ºÍר˶£©
+1/7
¹ú¼Ò´óÈ˲ſÎÌâ×éÕÐÊÕ»¯Ñ§¡¢²ÄÁÏ»¯¹¤Àà2026Äêµ÷¼ÁÉú
+1/5
¡¾ÉϺ£µ÷¼Á¡¿985ÁªºÏÅàÑø£¡±ð´í¹ýÄÜËÍÄãÈ¥µ¤Âó/½»´ó/ͬ¼Ã/ÖпÆÔºµÄÉñÏɵ¼Ê¦£¡
+1/5
»ª¶«Ê¦·¶´óѧ-·ÖÎö»¯Ñ§-ÕÐÊÕ1Ãû²©Ê¿Ñо¿Éú (2026Ä꣬µÚ¶þÅú)
+1/4
0831ÉúÒ½¹¤µ÷¼Á±¾9Ò»Ö¾Ô¸±±º½ÉúÒ½¹¤£¬338·ÖÇóµ÷¼Á
+1/4
Î人·ÄÖ¯´óѧ-¹ú¼Ò¹¤³ÌʵÑéÊÒÍõ½ð·ï½ÌÊÚ¿ÎÌâ×éÕÐÊÕÑо¿Éú£¬ÏßÉÏÃæÊÔÎÞ±ÊÊÔ
+1/3
ÑïÖÝ´óѧÐÅÏ¢ÓëÈ˹¤ÖÇÄÜѧԺ£¨¹¤ÒµÈí¼þѧԺ£©2026Äê˶ʿÑо¿ÉúÕÐÉúµ÷¼Á¹«¸æ
+1/3
¹þ¶û±õ¹¤³Ì´óѧ¶¯Á¦Ñ§ÔºÕÔ½¨»ÔÍŶÓÕÐÊÕ2026²©Ê¿Ñо¿Éú
+1/2
2Â¥2013-04-07 13:02:36
3Â¥2013-04-07 14:32:59
¡ï
xiegangmai: ½ð±Ò+1, лл²ÎÓ룡 2013-04-08 23:45:44
xiegangmai: ½ð±Ò+1, лл²ÎÓ룡 2013-04-08 23:45:44
|
±¾ÌûÄÚÈݱ»ÆÁ±Î |
4Â¥2013-04-08 09:44:58
¡ï ¡ï ¡ï ¡ï
Сľ³æ: ½ð±Ò+0.5, ¸ø¸öºì°ü£¬Ð»Ð»»ØÌû
xiegangmai: ½ð±Ò+3, лл²ÎÓ룡 2013-04-08 23:45:53
Сľ³æ: ½ð±Ò+0.5, ¸ø¸öºì°ü£¬Ð»Ð»»ØÌû
xiegangmai: ½ð±Ò+3, лл²ÎÓ룡 2013-04-08 23:45:53
|
¿ÉÒÔÓÃMatlab ½øÐмÆËã aiΪδ֪Êý ¼ÙÉèÒ»¸öai£¬¼ÆËã³öÒ»¸ö·½²î OF=(y11-y1)^2+(y22-y2)^2 ʹµÃOF×îС Õâ¸ö¿ÉÒÔʹÓÃMatlab µÄFmincon º¯Êý»òÕßlsqnonlinº¯Êý |
5Â¥2013-04-08 11:06:58
6Â¥2013-04-08 14:53:31
7Â¥2013-04-09 17:27:05
8Â¥2013-04-09 17:27:42
|
ÄúºÃ£¬ÎÒ°´ÄúµÄ·½·¨Ð´ÁËһϣ¬µ«ÊÇÓöµ½ÁËÒ»¸ö´íÎó ¸¨Öúº¯Êý£º function y = minfun(x) double G1 = 0; double G2 = 0; double y = 0; for i = 1:1:35 % for j = 1:1:5 % G1=G1+x(j)*(f(i)*x(j+5))^2/(1+(f(i)*x(j+5))^2); % G2=G2+x(j)*(f(i)*x(j+5))/(1+(f(i)*x(j+5))^2); % end G1=x(1)*(f(i)*x(6))^2/(1+(f(i)*x(6))^2)+x(2)*(f(i)*x(7))^2/(1+(f(i)*x(7))^2)+x(3)*(f(i)*x(8))^2/(1+(f(i)*x(8))^2)+x(3)*(f(i)*x(9))^2/(1+(f(i)*x(9))^2)+x(5)*(f(i)*x(10))^2/(1+(f(i)*x(10))^2); G1=x(1)*(f(i)*x(6))/(1+(f(i)*x(6))^2)+x(2)*(f(i)*x(7))/(1+(f(i)*x(7))^2)+x(3)*(f(i)*x(8))/(1+(f(i)*x(8))^2)+x(3)*(f(i)*x(9))/(1+(f(i)*x(9))^2)+x(5)*(f(i)*x(10))/(1+(f(i)*x(10))^2); y = y + ((G11(i)-G1)/G11(i))^2 + ((G22(i)-G2)/G2(i))^2; end Ö÷º¯Êý£º x0 = [10000 10000 10000 10000 10000 0.01 0.1 1 10 100]; lb = [0 0 0 0 0 0.008 0.08 0.8 8 80]; ub = [inf inf inf inf inf 0.03 0.3 3 20 120]; options = optimset('Display','iter','GradObj','on'); %[x,fval] = fmincon(@minfun,x0,[],[],[],[],lb,ub,[],options); x = fmincon(@minfun,x0,[],[],[],[],lb,ub,[],options); ÆäÖÐ f=[0.0100000000000000 0.0129000000000000 0.0165000000000000 0.0212000000000000 0.0273000000000000 0.0350000000000000 0.0450000000000000 0.0578000000000000 0.0742000000000000 0.0954000000000000 0.123000000000000 0.158000000000000 0.203000000000000 0.260000000000000 0.334000000000000 0.429000000000000 0.551000000000000 0.708000000000000 0.909000000000000 1.17000000000000 1.50000000000000 1.93000000000000 2.47000000000000 3.18000000000000 4.08000000000000 5.25000000000000 6.74000000000000 8.66000000000000 11.1000000000000 14.3000000000000 18.4000000000000 23.6000000000000 30.3000000000000 38.9000000000000 50 ] G11=[3220 5090 7230 9400 12300 15300 20900 26300 32800 40400 49000 59000 71900 82000 95900 107000 121000 137000 154000 163000 175000 202000 200000 236000 261000 272000 285000 317000 319000 353000 361000 384000 395000 411000 425000 ] G22=[12100 14500 17200 21300 25500 30600 36200 41300 46000 52200 57200 63200 68000 74300 77600 80900 88300 90600 95300 104000 116000 114000 88600 106000 130000 154000 134000 134000 136000 155000 150000 153000 184000 197000 201000 ] ÔËÐÐÖ®ºóÓöµ½ÎÊÌâ Error using minfun Too many output arguments. Error in fmincon (line 640) [initVals.f,initVals.g] = feval(funfcn{3},X,varargin{:}); Error in mintest (line 6) x = fmincon(@minfun,x0,[],[],[],[],lb,ub,[],options); Caused by: Failure in initial user-supplied objective function evaluation. FMINCON cannot continue. ÇëÎÊÊÇʲôÎÊÌâÄØ£¿¶àл£¡£¡ |
9Â¥2013-04-10 17:14:37
10Â¥2013-04-12 17:41:51














»Ø¸´´ËÂ¥