update

README.md

@@ -67,7 +67,23 @@ Explicit formulas:
       G = Z3^2
       X3 = a2*G+F*I+E*E^S2
       Y3 = I*X3+G*H
+	  
+	  
 
+Point Multiplication
+
+In point multiplication a point P on the elliptic curve is multiplied with a scalar k using elliptic curve equation to
+obtain another point Q on the same elliptic curve i.e. KP=Q.
+Point multiplication is achieved by two basic Elliptic curve operations
+• Point addition, adding two points J and K to obtain another point L i.e., L = J + K.
+• Point doubling, adding a point J to itself to obtain another point L i.e. L = 2J.
+Eg : k = 23 then kP = 23.P = 2(2(2(2P) + P) + P) + P.
+Input: Binary representation of k and point P
+k = (kn-1….k1k0)2
+Output: kP
+
+
+Return R
 point Validation
 
 The validation of the elliptic curve domain parameters can be simplified into two categories; validating an Elliptic Curve, and validating a Base Point.