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计算二重积分的时候,结果就是一个式子,不是积分值,这是为什么呢?求教
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( V( R' {1 a. k9 E. Q% J代码如下:% n" P; _) k5 j2 Q1 a+ k
0 f z' r& y5 Q( z5 h5 ~; s9 Nclear all; [. v# O4 ]0 ^ X
close all+ R: Q3 D. K0 ]+ x, y l, }
clc
5 k* Q# a+ j: U/ n, i( Q7 ?syms x y" V3 v4 T; O! S5 Y
omega=1;
3 [2 [. E9 r0 ~/ x9 Omu=0.001;
2 M( r- r/ O aalpha=0.13;
4 L" D, n1 \! m6 U3 i" `! S u( tbeta=0.0031;2 C0 R1 e8 n9 H' |4 I& B
u=0.001;v=-0.02;
0 y0 d7 J9 x3 l7 O1 X; H; N1 L# gtau=2.2;tau1=1.5;D=0.11;8 u Q4 A9 g" r) ~. i) @# @, B
tau01=1.42;tau02=1.5;tau03=1.56;tau04=1.9;4 M- H; V# w* I# Q$ I/ m
omega2=1-u*cos(omega*tau)-v*omega*sin(omega*tau01);* a6 N% ^) W, o! m, r# A
eta=1+(1/mu)*(-(u/omega)*sin(omega*tau)+v*cos(omega*tau01));! e2 E/ O" T5 t: W9 A
K=D/(omega2.*(1+omega2.*(tau1.^2)));
8 c$ r H; Z: O( M N K2 d! ?f1=(1./(omega2.*K)).*exp(-(mu./(1536.*K)).*(15.*beta.*(x.^2+y.^2./omega2).^4-32.*alpha.*(x.^2+y.^2./omega2).^3+96.*(x.^2+y.^2./omega2).^2-768.*eta.*(x.^2+y.^2./omega2)));
8 P' Q. r/ M6 y& U% t HF1=int(int(f1,x,0,10),y,-10,10)
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结果:
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int(int((1029484437153*exp((76368780973521777*(x^2 + (2251799813685248*y^2)/2297649917499219)^3)/922337203685477580800 - (17623564840043487*(x^2 + (2251799813685248*y^2)/2297649917499219)^2)/9223372036854775808 - (546330510041348097*(x^2 + (2251799813685248*y^2)/2297649917499219)^4)/590295810358705651712000 - (3488543873076974433998624506509*x^2)/81129638414606681695789005144064 - (1162847957692324811332874835503*y^2)/27593854166072889506733609713664))/34359738368, x, 0, 10), y, -10, 10)
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