[凸包最大内接圆 二分 半平面交] POJ 3525 Most Distant Point from the Sea
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二分答案 然后半平面向内缩 判断是否有交
#include<cstdio>#include<cstdlib>#include<algorithm>#include<cmath>using namespace std;typedef double ld;const double eps=1e-7;inline int sgn(ld a){ if (fabs(a)<eps) return 0; if (a<0) return -1; return 1;}const int N=105;const double PI=acos(-1.0);struct P{ ld x,y; P(ld x=0,ld y=0):x(x),y(y) { } ld dist(){ return sqrt(x*x+y*y); } P rot(double A){ return P(x*cos(A)-y*sin(A),x*sin(A)+y*cos(A)); } friend P operator + (P A,P B) { return P(A.x+B.x,A.y+B.y); } friend P operator - (P A,P B) { return P(A.x-B.x,A.y-B.y); } friend ld operator * (P A,P B) { return A.x*B.y-B.x*A.y; } friend P operator * (P A,ld B) { return P(A.x*B,A.y*B); } friend P operator / (P A,ld B) { return P(A.x/B,A.y/B); }}p[N]; int n;struct Tl{ P p1,p2; ld ang; Tl() { } Tl(P _p1,P _p2){ p1=_p1,p2=_p2; ang=atan2(p2.y-p1.y,p2.x-p1.x); } friend bool operator < (const Tl &A,const Tl &B){ return !sgn(A.ang-B.ang)?((A.p1-B.p1)*(B.p2-B.p1)<0):sgn(A.ang-B.ang)<0; } friend P cross(const Tl &A,const Tl &B){ ld ta=(A.p1-B.p1)*(A.p2-B.p1),tb=(A.p2-B.p2)*(A.p1-B.p2); return (B.p1*tb+B.p2*ta)/(ta+tb); }}L[N]; int tot;inline bool onleft(Tl A,Tl B,Tl C){ P p=cross(A,B); return sgn((p-C.p1)*(C.p2-C.p1))<0;}int Q[N],l,r;inline bool hpi(){ sort(L+1,L+tot+1); int p=1; for (int i=2;i<=tot;i++) if (sgn(L[i].ang-L[i-1].ang)) L[++p]=L[i]; tot=p; l=1; r=0; Q[++r]=1; for (int i=2;i<=tot;i++){ while (l<r && !onleft(L[Q[r]],L[Q[r-1]],L[i])) r--; while (l<r && !onleft(L[Q[l]],L[Q[l+1]],L[i])) l++; Q[++r]=i; } while (l<r && !onleft(L[Q[r]],L[Q[r-1]],L[Q[l]])) r--; while (l<r && !onleft(L[Q[l]],L[Q[l+1]],L[Q[r]])) l++; return r-l>=2;}inline bool check(ld mid){ tot=0; for (int i=1;i<n;i++) L[++tot]=Tl(p[i],p[i+1]); L[++tot]=Tl(p[n],p[1]); for (int i=1;i<=tot;i++){ P tmp=L[i].p2-L[i].p1; tmp=tmp.rot(PI/2); tmp=tmp/tmp.dist()*mid; L[i].p1=L[i].p1+tmp; L[i].p2=L[i].p2+tmp; } return hpi();}int main(){ double x,y; freopen("t.in","r",stdin); freopen("t.out","w",stdout); while (1){ scanf("%d",&n); if (!n) break; for (int i=1;i<=n;i++) scanf("%lf%lf",&x,&y),p[i].x=x,p[i].y=y; ld L=0,R=50000,MID; while (R-L>eps) if (check(MID=(L+R)/2)) L=MID; else R=MID; printf("%.6lf\n",(double)(L+R)/2); } return 0;}
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