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  4. Quantum Algorithms and its Application in Cryptography
 
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Quantum Algorithms and its Application in Cryptography

Date Issued
2005-07-31
Date
2005-07-31
Author(s)
雷欽隆  
DOI
932218E002103
URI
http://ntur.lib.ntu.edu.tw//handle/246246/8054
Abstract
Even since the introduction of quantum computation to the computing world, many practical quantum experiments have been successfully carried out. By taking advantage of the tremendous computing power of quantum computers, Peter Shor has shown that factor large numbers can be done in polynomial time. Public key cryptosystems, digital signature schemes as well as many other schemes that depended on this difficulty of factoring large numbers would become vulnerable. On the other hand,perfect secure cryptographic key distribution scheme based on quantum computing has been developed. Indeed, quantum computing will threaten the security of many classical cryptographic schemes, but it can also make classically infeasible computing tasks become feasible. Quantum computing has attracts the attentions of most leading scholars and research institute in the world. The main research targets of this project are quantum automata theory, quantum algorithms and quantum cryptography. By studying the theoretical foundations of quantum computing, we hope we can have a better understanding of the power of quantum computing and can design practical and effective quantum algorithms. In particular, we shall focus on what classically infeasible cryptographic tasks might become feasible using quantum computers. For example, can we break AES (Advanced Encryption Standard) efficiently using quantum computers? We still do not know. In particular, can we solve any NP-hard problem with polynomial-time quantum computation? (I.e., is NP a subset of QP?) Next, we are also interested in what new quantum objects might be created and adopted to construct secure cryptographic protocols that are impossible using classical computation models. We will investigate the possibility of adopting quantum parallelism for fast cryptanalysis. We will also study the possibility of adopting the non-cloning feature of quantum objects to design efficient algorithms for quantum money. In addition, we shall study what other quantum phenomena (such as superposition, entanglement, reversibility, etc.) might be useful for quantum algorithm design. Under this project, we expect to integrate the research potential in the nation and collaborate with leading researchers in the world.
Subjects
Quantum Computing
Quantum
Algorithm
Quantum Automata
Quantum
Cryptography
Publisher
臺北市:國立臺灣大學電機工程學系暨研究所
Type
report
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