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×î½üÓÃmatlab´¦ÀíÒ»¸öʵÑéÊý¾Ý£¬ÊǼ«×ø±êϵÄ.datÎļþ£¨ÒÔ¸½¼þΪÀý£©£¬Îļþ¸ñʽ£º£¨r, theta, I£©¡£ÕâÀï°ë¾¶0.5<r<237.5, 9.5¶È<theta<89¶È£¬I´ú±í£¨r, theta£©µÄÇ¿¶È¡£ÎÒÏë¶ÔÈÎÒâÁ½¸ö°ë¾¶0.5<r1<r2<237.5Ç¿¶ÈÇóºÍµÃintensity£¨theta£©£¬È»ºó¶ÔÕâ¸öintensityËætheta±ä»¯µÄÇúÏß½øÐÐÄâºÏ²¢×îºó×öÎó²î·ÖÎö£¬¾ßÌåÄâºÏ¹«Ê½¼û´úÂ룬±àÁËÏÂÃæ´úÂ룬µ«ÊÇÔËÐв»ÁË¡£·³Çë¸ßÊÖÖ¸Õý´íÎó£¬Ð»Ð»ÁË¡£ function b = intensity(r1,r2,'1_polar.dat') start_r = ((r1/0.5)-1)*160+1; end_r = ((r2/0.5)-1)*160 +1; global intensity theta a = load('1_polar.dat '); p = 1; % Loop for every value of theta for i = 9.5:0.5:89 j = 1; for k = start_r:160:end_r r(j) = a(k,1); I(j) = a(k,3); j = j+1; end %Method of Trapezoidal integration is used for integrating the intenstiy values intensity(p) = trapz(r',I); theta(p) = i; clear r I %increment radius bounds for getting next values start_r = start_r +1; end_r = end_r + 1; p = p+1; end %Guess for two parameters C, beta guess = [1 1]; param = fminsearch(@fun, guess); c = param(1); beta = param(2); %Generate the fitted values yfit = c.*(1+b.* (5*(cosd(theta)).^5 - 1)); plot(theta,intensity, 'o',theta,yfit,'-'); function sse = fun(param) global intensity theta c = param(1); b = param(2); %error and sum of squared error error = intensity - c.*(1+b.* (5*(cosd(theta)).^5 - 1)); sse = sum(error.^2); |
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