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Èç¹ûÓÐÒ»¸ö±»»ý·½³ÌΪG(x,y),»ý·ÖÇø¼ä¼ÙÉèΪ£¨1£¬2£© ÆäÖÐyµÄÖµÓëxÊÇÓÉÁíÒ»¸öº¯Êý¾ö¶¨Èçf(x,y)=0; Õâ¸öʽ×Ó²»ÄÜÖ±½ÓµÃµ½yµÄ½âÎöʽ£¬¸´ÔÓµãµÄ»°£¬¿ÉÄÜÒ»¸öxÓжà¸öyÖµ£¬µ«Ö»ÓÐÒ»¸öºÏÊÊ£¬ÈçÕýµÄ»òʵµÄ¡£ ÕâÑùÔÚÇó»ýG(x,y)ʱ£¬¶ÔÓ¦ÓÚÿ¸öx¶¼ÒªÇó½âÒ»¸öyÖµ£¬»¹¿ÉÄÜÒª¶ÔyÖµ½øÐÐɸѡ¡£ ÎÒÒ»¿ªÊ¼ÔÚfunctionÎļþÀïÃæÉè¼ÆÁËG(x,y)µÄ³ÌÐò.·½±ãÆð¼û£¬ÎÒÃǼÙÉè f(x,y)=x-y^2=0; ¼ÙÉèÕâÀï°Ñy½âÎö±íʾ£¬ÒªÇóÓÃfsolve½â³öy function integrandfun=G(x) y=fsolve(@(t) x-t.^2, 1); integrandfun=x.^2+y; Ö÷º¯ÊýÖе÷Óà Õâ¸ö·½³Ì»ý·ÖÈç In=quadgk(@(x) integrandfun, 0,1); ½á¹ûÊÇ£º 3.558078204809361ÓëÖ±½Ó»ý·Öx.^2+sqrt(x)µÄ½á¹û3.552284749830793Óвî±ð Ìáʾ£º ¾¯¸æ: Trust-region-dogleg algorithm of FSOLVE cannot handle non-square systems; using Levenberg-Marquardt algorithm instead. > In fsolve at 285 In fkk at 3 In @(x)fkk(x) In quadgk>evalFun at 330 In quadgk>f1 at 348 In quadgk>vadapt at 249 In quadgk at 188 In figures at 12 No solution found. fsolve stopped because the last step was ineffective. However, the vector of function values is not near zero, as measured by the default value of the function tolerance. <stopping criteria details> ÇëÎÊÓнøÒ»²½µÄÓÅ»¯Âð£¿ÊÂʵÉÏÈç¹û°Ñf(x,y)±äµÃ¸´Ôӵ㣬»ý·Ö´æÔÚ¸ü¶àÎÊÌâ¡£ |
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