ADS实验教程程序.docx

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ADS实验教程程序.docx

ADS实验教程程序

程序中要调用的一些函数

画等Q线的程序

functionQn_contours(Qn,figure_number)

%Usage:

Qn_contours(Qn,figure_number)

%

%Purpose:

plotsconstantnodalqualityfactor

%contoursintheSmithChart

%

%Inputparameters:

%Qn-setofnodalqualityfactorsforwhich

%contourswillbeplotted

%figure_number-optionalparameterspecifying

%thereferencetothefigurecontainingSmith

%Chart.Ifthisparameterisnotspecifiedthen

%currentlyactivefigurewillbeused

%

ifnargin>1

figure(figure_number);

end;

holdon;

N=length(Qn);

M=50;%thenumberofsteps

forn=1:

N

r=sqrt(1+1/Qn(n)^2);

y=1/Qn(n);

alpha=atan(Qn(n));

a=(-M:

M)/M*alpha;

plot(r*sin(a),-y+r*cos(a));

plot(r*sin(a),y-r*cos(a));

end;

画Smith圆的程序

functionfigNumber=smith_chart(option)

%Usage:

smith(option)

%

%Purpose:

createsSmithchartdisplay

%

%Parameters:

%option=0<--Z-SmithChartiscreated(blackcolor,solidline)

%option=1<--Y-SmithChartiscreated(blackcolor,solidline)

%option=2<--ZY-SmithChartiscreated(blackcolor,

%Z-Chart-solidline,Y-Chart-dashedline)

figNumber=figure;

%defineXandRcircles

X=[0.20.5125];

R=[0.20.5125];

%wewanttoplotsmoothcirlceswith101points

alpha=2*pi*(0:

0.01:

1);

%ifnoargumentsarenotspecifiedweassumeZ-chart

ifnargin<1

option=0;

end;

%drawawhitecircle

chart_color=[0.50.50.5];

patch(cos(alpha),sin(alpha),'-','edgecolor',chart_color,'facecolor',get(gca,'color'));

holdon;

plot([-11],[00],'color',chart_color);

forrr=R

xc=rr/(1+rr);%xpositionofthecenter

rd=1/(1+rr);%radiusofthecircle

%plotcircles

if(option==0|option==2)

plot(xc+rd*cos(alpha),rd*sin(alpha),'-','color',chart_color);

end;

ifoption==1

plot(-xc-rd*cos(alpha),rd*sin(alpha),'-','color',chart_color);

end;

ifoption==2

plot(-xc-rd*cos(alpha),rd*sin(alpha),'-','color',chart_color);

end;

end;

forxx=X

xc=1;%xpositionofthecenter

yc=1/xx;%ypositionofthecenter

rd=1/xx;%radiusofthecircle

alpha_xx=2*atan(xx)*(0:

0.01:

1);

if(option==0|option==2)

plot(xc-rd*sin(alpha_xx),yc-rd*cos(alpha_xx),'-','color',chart_color);

plot(xc-rd*sin(alpha_xx),-yc+rd*cos(alpha_xx),'-','color',chart_color);

end;

if(option==1)

plot(-xc+rd*sin(alpha_xx),yc-rd*cos(alpha_xx),'-','color',chart_color);

plot(-xc+rd*sin(alpha_xx),-yc+rd*cos(alpha_xx),'-','color',chart_color);

end;

if(option==2)

plot(-xc+rd*sin(alpha_xx),yc-rd*cos(alpha_xx),':

','color',chart_color);

plot(-xc+rd*sin(alpha_xx),-yc+rd*cos(alpha_xx),':

','color',chart_color);

end;

end

%annotatesmithchart

Z_text_color=[0.500];

Y_text_color=[000.5];

ifoption==0

forrr=R

xc=rr/(1+rr);%xpositionofthecenter

rd=1/(1+rr);%radiusofthecircle

text(xc-rd,0,num2str(rr,'%.1f'),...

'horizontalalignment','left','VerticalAlignment','bottom',...

'color',Z_text_color,'Rotation',90);

end;

forxx=X

alpha_xx=2*atan(1/xx);

text(1.1*cos(alpha_xx),1.1*sin(alpha_xx),num2str(xx,'+%.1f'),...

'horizontalalignment','center','VerticalAlignment','middle',...

'color',Z_text_color);

text(1.1*cos(alpha_xx),-1.1*sin(alpha_xx),num2str(xx,'-%.1f'),...

'horizontalalignment','center','VerticalAlignment','middle',...

'color',Z_text_color);

end;

text(-1.1,0,'0.0',...

'horizontalalignment','center','VerticalAlignment','middle',...

'color',Z_text_color);

text(1.1,0,'\infty',...

'horizontalalignment','center','VerticalAlignment','middle',...

'color',Z_text_color);

end;

ifoption==1

forrr=R

xc=-rr/(1+rr);%xpositionofthecenter

rd=-1/(1+rr);%radiusofthecircle

text(xc-rd,0,num2str(rr,'%.1f'),...

'horizontalalignment','right','VerticalAlignment','top',...

'color',Y_text_color,'Rotation',90);

end;

forxx=X

alpha_xx=2*atan(1/xx);

text(-1.1*cos(alpha_xx),-1.1*sin(alpha_xx),num2str(xx,'+%.1f'),...

'horizontalalignment','center','VerticalAlignment','middle',...

'color',Y_text_color);

text(-1.1*cos(alpha_xx),+1.1*sin(alpha_xx),num2str(xx,'-%.1f'),...

'horizontalalignment','center','VerticalAlignment','middle',...

'color',Y_text_color);

end;

text(1.1,0,'0.0',...

'horizontalalignment','center','VerticalAlignment','middle',...

'color',Y_text_color);

text(-1.1,0,'\infty',...

'horizontalalignment','center','VerticalAlignment','middle',...

'color',Y_text_color);

end;

holdoff;

axisimage;

axisoff;

ABCD矩阵转化为S矩阵的程序

functionS=ABCD_to_S(abcd_param,Z0);

dim=size(abcd_param);

S=zeros(dim);

if(length(dim)<3)

N=1;

else

N=dim(3);

end;

for(n=1:

N)

a=abcd_param(1,1,n);

b=abcd_param(1,2,n)/Z0;

c=abcd_param(2,1,n)*Z0;

d=abcd_param(2,2,n);

delta=a+b+c+d;

s11=a+b-c-d;

s12=2*(a*d-b*c);

s21=2;

s22=-a+b-c+d;

S(:

:

n)=[s11,s12;s21,s22]/delta;

end;

计算稳定性的程序

function[k,delta]=K_factor(s_param)

%Usage:

[k,delta]=K_factor(s_param)

%

%Purpose:

returnskfactorforagivens-parametermat

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