Code:
//This is a java program to perform the DFT using naive approach
import java.util.Scanner;
public class DFT_Naive_Approach
{
double real, img;
public DFT_Naive_Approach()
{
this.real = 0.0;
this.img = 0.0;
}
public static void main(String args[])
{
int N = 10;
Scanner sc = new Scanner(System.in);
System.out.println("Disd=crete Fourier Transform using naive method");
System.out.println("Enter the coefficient of simple linear funtion:");
System.out.println("ax + by = c");
double a = sc.nextDouble();
double b = sc.nextDouble();
double c = sc.nextDouble();
double []function = new double[N];
for(int i=0; i
{
function[i] = (((a*(double)i) + (b*(double)i)) - c);
}
System.out.println("Enter the max K value: ");
int k = sc.nextInt();
DFT_Naive_Approach []dft_val = new DFT_Naive_Approach[k];
System.out.println("The coefficients are: ");
for(int j=0; j
{
dft_val[j] = new DFT_Naive_Approach();
for(int i=0; i
{
dft_val[j].real += function[i] * Math.cos((2 * i * j * Math.PI) / N);;
dft_val[j].img += function[i] * Math.sin((2 * i * j * Math.PI) / N);;
}
System.out.println("("+dft_val[j].real + ") - " + "("+dft_val[j].img + " i)");
}
sc.close();
}
}
Output:
Discrete Fourier Transform using naive method
Enter the coefficient of simple linear funtion:
ax + by = c
1 2 3
Enter the max K value:
20
The coefficients are:
(105.0) - (0.0 i)
(-15.00000000000001) - (-46.1652530576288 i)
(-15.00000000000001) - (-20.6457288070676 i)
(-15.000000000000005) - (-10.898137920080407 i)
(-15.000000000000004) - (-4.873795443493586 i)
(-15.0) - (1.4695761589768243E-14 i)
(-14.999999999999996) - (4.873795443493611 i)
(-15.000000000000103) - (10.898137920080355 i)
(-14.999999999999968) - (20.64572880706762 i)
(-14.999999999999922) - (46.16525305762871 i)
(105.0) - (-1.7634913907721884E-13 i)
(-15.00000000000012) - (-46.16525305762882 i)
(-15.000000000000053) - (-20.645728807067577 i)
(-14.999999999999911) - (-10.898137920080416 i)
(-15.000000000000037) - (-4.87379544349373 i)
(-15.0) - (1.0803613098771371E-13 i)
(-14.999999999999984) - (4.873795443493645 i)
(-14.99999999999996) - (10.89813792008029 i)
(-14.999999999999677) - (20.645728807067492 i)
(-14.999999999999769) - (46.16525305762875 i)
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