📄 iird.c
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(b1+1)->real = 1.0; (b1+1)->imag = 0.0;
if(*n!=1) {
for(i=1; i < *n;i++) {
for(k=0;k<i;k++) {
cs1=(b1+k)->real-(b1+k+1)->real * (b+i)->real;
cs2=(b1+k)->imag-(b1+k+1)->real * (b+i)->imag;
(b2+k+1)->real = cs1+ (b1+k+1)->imag * (b+i)->imag;
(b2+k+1)->imag = cs2- (b1+k+1)->imag * (b+i)->real;
}
b2->real = -(b1->real*(b+i)->real - b1->imag*(b+i)->imag);
b2->imag = -(b1->real*(b+i)->imag + b1->imag*(b+i)->real);
(b2+i+1)->real = (b1+i)->real;
(b2+i+1)->imag = (b1+i)->imag;
for(k=0;k<=i+1;k++) {
(b1+k)->real = (b2+k)->real;
(b1+k)->imag = (b2+k)->imag;
(b2+k)->real = 0.0;
(b2+k)->imag = 0.0;
}
}
}
for(i=0;i <= *n;i++)
h[i] = (b1+i)->real / a;
free(b);
free(b1);
free(b2);
return h;
}
/************************************************************************
bsf - 有理分式变换子程序
有理分式格式为 H(s)=1/(a0+a1s+a2s^2+...+ans^n), 用 s=F1(Z)/F2(Z)
来代换 s, 得到输出分式 H(Z);
输入参数:
double *c : H(s)的系数指针;
int ni : H(s)的阶数;
double *f1,*f2: F1(Z)的系数和F2(Z)的系数;
int nf : S=F1(Z)/F2(Z) 的阶数;
输出参数:
struct ptr (*a,*b): 输出H(Z)的分子和分母系数, 均为升幂排列;
int *no : H(Z)的阶数;
*************************************************************************/
struct rptr* bsf(double *c,int ni,double *f1,double *f2,int nf,struct rptr* ptr,int *no)
{
int i,j,ii,nd,ne,ng;
double *d=NULL,*e=NULL,*g=NULL;
ptr->a=pnpe(f2,nf,ni,ptr->a,no); /* calculate the numerator coefficients */
ptr->b=(double *)calloc(*no+2,sizeof(double));
if(ptr->b==NULL) {
printf("\nNot enough memory to allocate!");
exit(0);
}
for(i=0;i<= ni;i++) { /* calculate the denominator coefficients */
d=pnpe(f1,nf,i,d,&nd);
e=pnpe(f2,nf,ni-i,e,&ne);
g=ypmp(d,nd,e,ne,g,&ng);
for(j=0;j<=ng;j++)
ptr->b[j] += c[i]*g[j];
free(d);
free(e);
free(g);
}
return ptr;
}
/************************************************************************
pnpe - 多项式乘方展开函数, 将 (a0+a1x+a2x^2+...+amx^m)^n 展开为
b0+b1x+...+bmnx^mn, 输入和结果均为升幂顺序.
输入参数:
double *a : 输入多项式系数指针;
int m,n : 输入多项式的乘方阶数;
输出参数:
double *b : 输出多项式系数指针;
int *mn : 输出多项式阶数;
*************************************************************************/
double *pnpe(double *a,int m,int n,double *b,int *mn)
{
int i,j,k,nk;
double *c;
*mn=m*n;
c=(double *)calloc(*mn+1,sizeof(double));
b=(double *)calloc(*mn+1,sizeof(double));
if(b==NULL) {
printf("\nNot enough memory to allocate!");
exit(0);
}
if (n==0) {*b=1.00; free(c); return b;}
else {
for(i=0;i<=m;i++) b[i]=a[i];
if(n==1) {free(c); return b;}
else {
nk=m+1;
for(i=1;i<n;i++) {
for(j=0;j<=m;j++)
for(k=0;k<nk;k++) c[k+j] += a[j]*b[k];
nk += m;
for(k=0;k<nk;k++) {b[k]=c[k]; c[k]=0;}
}
}
free(c);
}
return b;
}
/************************************************************************
ypmp - 多项式相乘函数, 将(a0+a1x+a2x^2+...+amx^m)(b0+b1x+...+bnx^n)
展开为 c0+c1x+...+c(m+n)x^(m+n), 输入和输出均为升幂顺序.
输入参数:
double *a : 输入多项式 a 系数指针;
int m : 输入多项式 a 阶数;
double *b : 输入多项式 b 系数指针;
int n : 输入多项式 b 阶数;
输出参数:
double *c : 输出多项式系数指针;
int *mn : 输出多项式阶数;
*************************************************************************/
double *ypmp(double *a,int m,double *b,int n,double *c,int *mn)
{
int i,j;
*mn=m+n;
c=(double *)calloc(*mn+1,sizeof(double));
if(c==NULL) {
printf("\nNot enough memory to allocate!");
exit(0);
}
for(i=0;i<=m;i++)
for(j=0;j<=n;j++)
c[i+j] += a[i]*b[j];
return c;
}
/************************************************************************
draw_image - 将输入数据的幅度画出图形。该函数可自动调整显示的比例, 使图形
充满整个屏幕。
输入参数: double *x - 输入数据序列的指针;
int m - 输入数据序列的长度;
char *title1 - 显示图形的上标题字符串指针;
char *xdis1 - X 坐标左边显示标题字符串指针.
char *title2 - 显示图形的左标题字符串指针.
char *xdis2 - X 坐标右边显示标题字符串指针.
int dis_type - 显示类型, 0:连线 1:直线.
输出参数: 无
*************************************************************************/
void draw_image(double *x,int m,char *title1,char *title2,
char *xdis1,char *xdis2,int dis_type)
{
int gdriver=DETECT, gmode,errorcode;
int i,scx,scy,y0,signa,signb;
int style, userpat;
int start_x=40,start_y=40,end_x=10,end_y=60;
long tlen;
double ys,xs,ym;
char dis[40];
/*initializes the graphics mode */
initgraph(&gdriver,&gmode,"");
errorcode=graphresult();
if (errorcode != grOk) {
printf("Graphics error: %s\n",grapherrormsg(errorcode));
printf("Press any key to halt!\n");
getch();
exit(1);
}
scx=getmaxx();
scy=getmaxy();
ym=1.e-90;
signa=0;
signb=0;
for(i=0;i<m;i++) {
if ((*(x+i)>0)&&(*(x+i)>ym)) ym = *(x+i);
if ((*(x+i)<0)&&(- *(x+i)>ym)) ym = - *(x+i);
}
for(i=0;i<m;i++) {
if (*(x+i)>fabs(ym/20)) signa=1;
if (*(x+i)<-fabs(ym/20)) signb=1;
}
if ((signa==1)&&(signb==1)) ys=(double)((scy - start_y - end_y)>>1)/ym;
else ys=(double)((scy - start_y - end_y)/ym);
xs=(double)(scx - start_x - end_x)/m;
y0=((scy - start_y - end_y)>>1)+start_y;
/* draw the frame */
setcolor(LIGHTGREEN);
rectangle(start_x-1,start_y-20,scx-end_x+1,scy-end_y+20);
setcolor(DARKGRAY);
/* select the line style */
style=DASHED_LINE;
userpat = 1;
setlinestyle(style, userpat, 1);
/* a user defined line pattern */
/* binary: "0000000000000001" */
for(i=0;i<=10;i++)
line(start_x,start_y+(scy-start_y-end_y)*i/10,scx-end_x,start_y+(scy-start_y-end_y)*i/10);
for(i=0;i<=10;i++)
line(start_x+(scx-start_x-end_x)*i/10,start_y,start_x+(scx-start_x-end_x)*i/10,scy-end_y);
setcolor(GREEN);
style=SOLID_LINE;
userpat = 1;
setlinestyle(style, userpat, 1);
rectangle(start_x,start_y,scx-end_x,scy-end_y);
setcolor(YELLOW);
for(i=0;i<=10;i++)
line(start_x,start_y+(scy-start_y-end_y)*i/10,start_x+5,start_y+(scy-start_y-end_y)*i/10);
for(i=0;i<=10;i++)
line(start_x+(scx-start_x-end_x)*i/10,scy-end_y+15,start_x+(scx-start_x-end_x)*i/10,scy-end_y+20);
settextstyle(DEFAULT_FONT,HORIZ_DIR,1);
setcolor(YELLOW);
if((signa==1)&&(signb==0)) {
strcpy(dis,"0");
outtextxy(start_x+2,scy-end_y+4,dis);
gcvt(ym,5,dis);
outtextxy(start_x+1,start_y-10,dis);
outtextxy(start_x-10,scy-end_y+24,xdis1);
outtextxy(scx-2-strlen(xdis2)*8,scy-end_y+24,xdis2);
}
else if((signb==1)&&(signa==0)) {
strcpy(dis,"0");
outtextxy(start_x+2,start_y-10,dis);
gcvt(ym,5,dis);
outtextxy(start_x+2,scy-end_y+4,"-");
outtextxy(start_x+10,scy-end_y+4,dis);
outtextxy(start_x-10,scy-end_y+24,xdis1);
outtextxy(scx-2-strlen(xdis2)*8,scy-end_y+24,xdis2);
}
else {
line(start_x,y0,scx-end_x,y0);
strcpy(dis,"0");
outtextxy(start_x-10,y0,dis);
gcvt(ym,5,dis);
outtextxy(start_x+2,start_y-10,dis);
outtextxy(start_x+2,scy-end_y+4,"-");
outtextxy(start_x+10,scy-end_y+4,dis);
outtextxy(start_x-10,scy-end_y+24,xdis1);
outtextxy(scx-2-strlen(xdis2)*8,scy-end_y+24,xdis2);
}
strcpy(dis,"Press any key to continue...");
setcolor(LIGHTRED);
outtextxy((scx-28*8)>>1,scy-16,dis);
settextstyle(DEFAULT_FONT,HORIZ_DIR,2);
tlen=strlen(title1);
if ((tlen<<4)<scx) {
setcolor(LIGHTGREEN);
outtextxy((start_x+scx-end_x-(tlen<<4))>>1,start_y-40,title1);
}
settextstyle(DEFAULT_FONT,VERT_DIR,1);
tlen=strlen(title2);
if ((tlen<<4)<scy) {
setcolor(LIGHTGREEN);
outtextxy(start_x-20,(scy-end_y-(tlen<<3))>>1,title2);
}
/*draw the amplitude image*/
setcolor(WHITE);
if((signa==1)&&(signb==0)) y0=scy-end_y;
else if((signb==1)&&(signa==0)) y0=start_y;
if (dis_type == 0) {
for(i=0;i<m-1;i++)
line(xs*i+start_x,y0-*(x+i)*ys,xs*(i+1)+start_x,y0-*(x+i+1)*ys);
}
else if (dis_type == 1) {
for(i=0;i<=m;i++)
line(xs*i+start_x,y0-*(x+i)*ys,xs*i+start_x,y0);
}
getch();
closegraph();
}
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