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dm=0.001*2*pi*c; w=-0.5*2*pi*c:dm:0.5*2*pi*c; Kx=zeros(size(w)); Ay=zeros(size(w)); for m=1:length(w); syms ay kx ky; y=(0.0382*8*(pi^3)*(c^4)*sqrt(ainf-(wp.^2)./(w.^2)))./((wp^2).*w); axx=ainf*((1-(wp*(w+1i*y)*wp))./(w.*(((w+1i*y).^2)-((wc)^2)))); %ÎÞµ¥Î» axy=ainf*(((wp^2)*wc*1i)./(w.*(((w+y*1i).^2)-((wc)^2)))); %ÎÞµ¥Î» azz=ainf.*((1-(wp^2))./(w.*(w+1i*y))); %ÎÞµ¥Î» a1=real(axx); a2=imag(axx); a3=real(axy); a4=imag(axy); a5=real(azz); a6=imag(azz); f1=ay-sqrt((kx.^2)-((w./c).^2)); f2=kx-((sqrt(((a4.*ay./2).^2))+(a1.*(w./c).^2)-((a1.*ay.*ky)./(tan(ky.*t))))-(a4.*ay./2)); f3=ky-(sqrt((((w./c).^2).*(a1-((a4.^2)./a1)))-kx.^2)); [kx,ay]=solve('f1','f2','f3'); Kx(m)=kx; Ay(m)=Ay; end ÔËÐÐÌáʾ£ºÔÚ¸³Öµ A( = B ÖУ¬A ºÍ B ÖеÄÔªËØÊýÄ¿±ØÐëÏàͬ¡£³ö´íÐÐÊý£º Kx(m)=kx; Ay(m)=Ay; ¹òÇó´óÉñ½â»ó¡£¡£¡£ |
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duguwuhao
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2Â¥2016-09-16 13:07:16
guokeqin
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solveº¯Êý£¬²»ÄܼÆËãµã³Ë£¬½¨ÒéÄã²ÉÓÃsolveº¯Êý¼ÆËã³öÀ´º¯Êý¹ØÏµÊ½£¬È»ºóÊÖ¶¯ÊäÈë·½³ÌÔÙ²Ù×÷ ·¢×ÔСľ³æAndroid¿Í»§¶Ë |
6Â¥2016-09-17 06:57:58
duguwuhao
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ÐÞ¸ÄÁËһϣ¬½«w¸Ä³Éw£¨m£©£¬»¹Êdzö´íÃ²ËÆ£¬ÊÇÎÒsolveµÄÎÊÌ⡣ûÓеóöÊýÖµ½â ·¢×ÔСľ³æAndroid¿Í»§¶Ë |
3Â¥2016-09-16 14:43:59
duguwuhao
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4Â¥2016-09-16 15:38:26
FMStation
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https://www.mathworks.com/help/symbolic/solve.html Return Numeric Solutions Try solving the following equation. The symbolic solver cannot find an exact symbolic solution for this equation, and therefore issues a warning before calling the numeric solver. Because the equation is not polynomial, an attempt to find all possible solutions can take a long time. The numeric solver does not try to find all numeric solutions for this equation. Instead, it returns only the first solution it finds. |
5Â¥2016-09-16 21:56:31
duguwuhao
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ÎҰѵã³ËÈ¥µôÏÔʾ£º ÔÚ¸³Öµ A( = B ÖУ¬A ºÍ B ÖеÄÔªËØÊýÄ¿±ØÐëÏàͬ¡£ÎÒÖØÐ±àÁËÒ»ÏÂsolveµÄ¹«Ê½£º kx=solve(tan(t*(((sqrt(((w(m)/c)^2)*(a1-((a4^2)/a1)))))-(kx^2)))==(a1*sqrt(((w(m)/c)^2)*(a1-((a4^2)/a1))-(kx^2))*sqrt((kx^2)-((w(m)/c)^2)))/((a1*((w(m)/c)^2))-(kx^2)-(a4*kx*sqrt((kx^2)-((w(m)/c)^2)))),kx); µ«ÊÇÔÚkx¸³Öµµ½KxµÄʱºò³öÏÖ´íÎó£¬ÁíÍ⣬solveÓï¾äµ¥¶ÀÄóöÀ´½øÐмÆËãµÄʱºò»á³öÏÖ¾¯¸æ£º ¾¯¸æ: Cannot solve symbolically. Returning a numeric approximation instead. Õâ¸öʱºòÎÒÄÜÊä³ökx¡£ºÜÒÉ»ó¡£ |
7Â¥2016-09-17 22:28:39
duguwuhao
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´óÉñ£¬Õâ¸öÎÒÁ˽âÁË£¬ËùÒÔ³¢ÊÔ°ÑsolveÓï¾äÐÞ¸ÄÁËһϣ¬µ¥¶À¼ÆËãkx=solve(tan(t*(((sqrt(((w/c)^2)*(a1-((a4^2)/a1)))))-(kx^2)))==(a1*sqrt(((w/c)^2)*(a1-((a4^2)/a1))-(kx^2))*sqrt((kx^2)-((w/c)^2)))/((a1*((w/c)^2))-(kx^2)-(a4*kx*sqrt((kx^2)-((w/c)^2)))),kx);ʱ£¬ÏÖ³öÏÖ¾¯¸æ£º ¾¯¸æ: Cannot solve symbolically. Returning a numeric approximation instead. Õâ¸öʱºòÄÜÊä³ökxµÄÊýÖµ½â£¬ËùÒÔÎҾͱȽÏÒÉ»óΪʲôÓÐÊýÖµ½â»¹²»Äܸ³Öµ³É¹¦¡£¡£¡£ |
8Â¥2016-09-17 22:31:36
duguwuhao
гæ (СÓÐÃûÆø)
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ÎÒ°Ñ·½³Ì×é½øÐд¦Àí£¬ÕûÀí³ÉÒ»¸ö¹«Ê½½øÐмÆË㣬´úÂëÈçÏ£º clear; clc; a0=8.85*1e-12; %c2/m2N ainf=12.37; %¼«ÏÞ¸ßÆµÏà¶Ô½éµç³£Êý ÎÞµ¥Î» %y=pi*1e11; %Ë¥¼õƵÂÊ hz B=3; %´Å³¡Ç¿¶È T»òkg/As2 %T=185; %ÎÂ¶È K t=1.361*1e-6; %ºñ¶È m e=1.6*1e-19; %µ¥Î»µçºÉÁ¿ C me=9.11*1e-31; %µç×ÓÖÊÁ¿ kg m=0.033*me; %ÔØÁ÷×ÓÖÊÁ¿ kg N=8*1e23; c=3e8; %N=(5.76*1e20)*(T^1.5)*exp(-(0.13/((8.625*1e-5)*T))); %ÔØÁ÷×ÓŨ¶È m-3 ´Ë´¦µÄ0.0151ΪKB*T KBΪ²£¶û×ÈÂü³£Êý8.625e-5 eV/K,ËùÒÔ0.0151µ¥Î»ÎªeV wc=e*B/m; %»ØÐýƵÂÊ rad/s wp=sqrt(N*(e^2)/(a0*m)); %µÈÀë×ÓÆµÂÊ rad/s %w=0:pi*2*(2*(1e12))/1000:pi*2*2*(1e12); %¶¨Ò寵ÂÊ·¶Î§ rad/s %w=1.21*2*pi*1e12; dm=0.0001*2*pi*c; w=0.4*2*pi*c:dm:0.5*2*pi*c; Kx=zeros(size(w)); Ay=zeros(size(w)); for m=1:length(w); syms kx; y=(0.0382*8*(pi^3)*(c^4)*sqrt(ainf-(wp.^2)./(w(m).^2)))./((wp^2).*w(m)); axx=ainf*((1-(wp*(w(m)+1i*y)*wp))./(w(m).*(((w(m)+1i*y).^2)-((wc)^2)))); %ÎÞµ¥Î» axy=ainf*(((wp^2)*wc*1i)./(w(m).*(((w(m)+y*1i).^2)-((wc)^2)))); %ÎÞµ¥Î» azz=ainf.*((1-(wp^2))./(w(m).*(w(m)+1i*y))); %ÎÞµ¥Î» a1=real(axx); a2=imag(axx); a3=real(axy); a4=imag(axy); a5=real(azz); a6=imag(azz); kx=solve(tan(t*(((sqrt(((w(m)/c)^2)*(a1-((a4^2)/a1)))))-(kx^2)))==(a1*sqrt(((w(m)/c)^2)*(a1-((a4^2)/a1))-(kx^2))*sqrt((kx^2)-((w(m)/c)^2)))/((a1*((w(m)/c)^2))-(kx^2)-(a4*kx*sqrt((kx^2)-((w(m)/c)^2)))),kx); A=char(kx); Kx(m)=A; end ÏÔʾ£º ÔÚ¸³Öµ A( = B ÖУ¬A ºÍ B ÖеÄÔªËØÊýÄ¿±ØÐëÏàͬ¡£³ö´í yanzheng (line 38) Kx(m)=A; ¡£¡£¡£¡£¡£ |
9Â¥2016-09-17 22:34:08
czcdxmc
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MEMSСѧÉú
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10Â¥2016-09-18 08:17:15













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