B FOR 204 Lecture Notes - Lecture 9: Public Key Infrastructure, Digital Signature, Public-Key Cryptography

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BFOR 204
Fundamentals Information and Cybersecurity
Cryptography - II
One-way Functions
Easy to compute, hard to reverse
Example: f (A) = YA (mod p) f -1(YA) is called “discrete log”
Hard to compute
Could always do exhaustive search to find p and Y
Here, there are p -1 choices
Symmetric Encryption/Decryption Model
Requirements:
There are two requirements for secure use of symmetric encryption:
o A strong encryption algorithm
o Sender and receiver must have obtained copies of the secret key in a secure
fashion and must keep the key secure
The security of symmetric encryption depends on the secrecy of the key, not the
secrecy of the algorithm
o This makes it feasible for widespread use
o Manufacturers can and have developed low-cost chip implementations of
data encryption algorithms
o These chips are widely available and incorporated into a number of products
Symmetric Key Distribution using symmetric encryption
For symmetric encryption to work, the two parties to an exchange must share the
same key, and that key must be protected from access by others
Frequent key changes are usually desirable to limit the amount of data compromised
if an attacker learns the key
Key distribution technique
o The means of delivering a key to two parties that wish to exchange data,
without allowing others to see the key
Problems with Diffie Hellman Key Exchange and Symmetric Encryption
If you have 1000 friends with whom you wish to exchange secret messages, then
you will need to first exchange keys with each of the 1000 friends and then
exchange messages.
You will need to remember 1000 secret keys!
Not very feasible.
Symmetric Encryption and Diffie Hellman Key Exchange work the best when the
number of parties involved are fewer.
o Fewer keys to exchange
o More efficient
Asymmetric algorithms
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