Question: Elliptic Curve Diffie-Hellman Key Exchange (ECDH) Let E 5 ( 0 , 1 ) be an elliptic curve defined over Z 5 y 2 m
Elliptic Curve Diffie-Hellman Key Exchange (ECDH)
LetE5(0,1) be an elliptic curve defined overZ5
y2mod5=x3+1mod5
1. Try to find all points onE5
Points onE5 are(0,1),(0,4),(2,2),(2,3),(4,0),()
2. Validate whether (2,2) is the generator ofE5(0,1)
Validated P+2P+3P+4P+5P have matching values of points given above.
3. Assume two people A and B want to exchange a secret key using Elliptic Curve Diffie-Hellman Key Exchange method.
Given
nA=3,nB=2are the private keys of each person
Calculate the public keysPAandPB and the secret keyK
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