java实现开根号算法
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public static void main(String[] args) { long start = System.currentTimeMillis(); double target=9876543212345d; double result =sqrt(target); System.out.println("sqrt耗时:"+(System.currentTimeMillis()-start)+",result:"+result); start=System.currentTimeMillis(); result =SqrtByBisection(target, 0); System.out.println("SqrtByBisection耗时:"+(System.currentTimeMillis()-start)+",result:"+result); start=System.currentTimeMillis(); result = SqrtByNewton(target, 0); System.out.println("SqrtByNewton耗时:"+(System.currentTimeMillis()-start)+",result:"+result); } //牛顿迭代法 public static double SqrtByNewton(double target,double eps){ double Xa=target,Xb; do { Xb = Xa; Xa = (Xa+target/Xa)/2; } while (fabsf(Xa,Xb)>eps); return Xa; } //二分法 精度是指两次mid值的差值 public static double SqrtByBisection(double target,double eps){ double min=1,max=target; double mid =(min+max)/2; double anMid; do { if(mid*mid>target){ max=mid; }else{ min=mid; } anMid=mid; mid=(max+min)/2; } while (fabsf(anMid,mid)>eps); return mid; } public static double sqrt(double d){ double a = 0.1; double x1,x2=0; while (a*a<=d) { a+=0.1; } x1=a; for (int i = 0; i < 10; i++) { x2=d; x2/=x1;//x2 = x2/x1; x2+=x1; x2/=2; x1=x2; } return x2; } public static double fabsf(double a,double b){ if(a>b){ return a-b; }else return b-a; }
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