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Fully homomorphic encryption: A privacy-preserving scheme for computations on ciphertext.
Introduction to Fully Homomorphic Encryption Technology and Application Scenarios
Fully homomorphic encryption ( FHE ) is a special encryption scheme that allows function computation on ciphertext without decryption, obtaining the encrypted result of the function output, thus protecting data privacy. Unlike traditional static encryption and encryption in transit, FHE can perform complex computation operations on ciphertext.
A typical application scenario of FHE is online voting systems. Voters can encrypt their voting results and submit them, while an intermediary collects all the encrypted votes, counts the votes, and announces the final result without needing to decrypt each individual's specific voting content. This avoids the problem in traditional encryption schemes where the intermediary must decrypt all data to count it, better protecting privacy.
FHE systems typically include the following types of keys:
Decryption Key: The system's master key, used to decrypt FHE ciphertext, typically kept locally by the key holder.
Encryption key: used to convert plaintext into ciphertext, can be made public in public key mode.
Calculate the key: used for homomorphic operations on ciphertext, it can be made public but cannot be used to crack the ciphertext.
There are several common application patterns for FHE:
The advantage of FHE is that its security is based on cryptographic algorithms rather than hardware, which can prevent side-channel attacks. However, the current computational overhead is significant, and dedicated hardware support is needed for widespread application. In the future, with technological advancements, FHE is expected to play a greater role in the field of privacy computing.