Wiesner Quantum Money: Difference between revisions

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A classical money/banknote has a unique serial number and the bank can provide a verification according to these serial numbers. However, Wiesner suggests that a quantum money has also a number of isolated two-state quantum system and the two-state systems are located in one of four states.
The classical money scheme involves the Bank distributing the notes to the untrusted users. Each note has a unique serial number attached to it and this number provides a basis for the verification of the note when the user wants to use it for transaction. However in the classical world, nothing prevents a user with sufficient resources to be able to forge the note and create more notes than what he originally had in possession. In the 1980s, Wiesner proposed the idea of quantum money to create unforgeable bank notes. The unforgeability of the note relied on the no-cloning property of quantum mechanics. In the Wiesner scheme, the bank notes are several
BB84 states prepared by the Bank, who then distributes them to the untrusted users. When the user needs to carry out a transaction with his note, he sends it to the Bank for verification, who then authenticates the validity of the note. Based on the no-cloning property of quantum mechanics, Wiesner showed an information theoretic security against a note forger.  


'''Tags:''' [[:Category: Multi Party Protocols|Multi Party Protocols]], non-local games, [[:Category: Quantum Enhanced Classical Functionality|Quantum Enhanced Classical Functionality]], [[:Category: Specific Task|Specific Task]]  
'''Tags:''' [[:Category: Multi Party Protocols|Multi Party Protocols]], non-local games, [[:Category: Quantum Enhanced Classical Functionality|Quantum Enhanced Classical Functionality]], [[:Category: Specific Task|Specific Task]]  
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