Abstract

Sealed-bid auction is an important tool in modern economic especially concerned with networks. However, the bidders still lack the privacy protection in previously proposed sealed-bid auction schemes. In this paper, we focus on how to further protect the privacy of the bidders, especially the non-winning bidders. We first give a new privacy-preserving model of sealed-bid auction and then present a quantum sealed-bid auction scheme with stronger privacy protection. Our proposed scheme takes a general state in N-dimensional Hilbert space as the message carrier, in which each bidder privately marks his bid in an anonymous way, and further utilizes Grover’s search algorithm to find the current highest bid. By O(lnn) iterations, it can get the highest bid finally. Compared with any classical scheme in theory, our proposed quantum scheme gets the lower communication complexity.

Highlights

  • Sealed-bid auction is an important tool in modern economic especially concerned with networks

  • 70s in the last century, Stephen Wiesner first presented the idea of quantum cryptography

  • The security of quantum cryptography is guaranteed by the physical principles of quantum mechanics, so it can provide unconditional security in theory

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Summary

Introduction

Sealed-bid auction is an important tool in modern economic especially concerned with networks. We first present our system model for privacy-preserving quantum sealed-bid auction (PQSA), in which there are two kinds of participants, i.e., an auctioneer (Alice) who wants to sell an item at the highest possible price and n bidders (Bob[1], Bob2, ..., Bobn) who want to buy the item alone at the lowest possible price. (1.5) the bidder Bobn sends all remaining qubits of the marked state |ψn〉 back to the auctioneer Alice through the quantum channel.

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