Quantum Money: Difference between revisions
| Line 23: | Line 23: | ||
=== Public Key with Quantum Verification === | === Public Key with Quantum Verification === | ||
For verification, Merchant performs local quantum operations depending on the public key of the money to reject or accept the money. | |||
== Properties == | == Properties == | ||
Revision as of 11:05, 25 April 2019
Functionality Description
Quantum Money is a quantum cryptographic scheme that was first introduced by Wiesner [Wie83] in 1983. Informally, a quantum money is a unique (e.g. has a serial number) and unforgeable (e.g. unclonable) physical object that is created by a third party called Mint (that could be trusted or not trusted). Then, it is circulated among potentially untrusted parties, Holder, who might attempt to forge it for double spending. However a Merchant, upon receiving it, should be able to verify the money has not been forged and originated from Mint. There are various verification schemes based on different types of communication they use and type of key encryption used by Mint see Protocols.
Protocols
Private Key with Quantum Verification
It involves a trusted party called Bank, who shares secrete key with Mint for all distributed money. For verification, Merchant sends quantum money to Bank through a quantum channel. Bank performs local quantum operations depending on the secret key they hold to reject or accept the money.
Private Key with Classical Verification
It involves a trusted party called Bank, who shares secrete key with Mint for all distributed money. For verification, Merchant performs local quantum operations on the money and sends classical data to Bank who accepts or rejects based on the secret key they holds.
Public Key with Quantum Verification
For verification, Merchant performs local quantum operations depending on the public key of the money to reject or accept the money.
Properties
reusable correctness Transferability Unforgeability verifiability Security Authenticity