Quantification of non-realistic features and applications to quantum information processing
碩士 === 國立成功大學 === 工程科學系 === 104 === Quantum states are not completely described by the classical theory of realism. Such quantum non-realistic features provide tools to detect quantum effects and have applications to quantum information processing. There is, however, no scheme for quantifying non-re...
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ndltd-TW-104NCKU50280752017-09-24T04:40:42Z http://ndltd.ncl.edu.tw/handle/15822950086967056080 Quantification of non-realistic features and applications to quantum information processing 量子非實在性量度與其在量子資訊上的應用 Chien-TingChen 陳建廷 碩士 國立成功大學 工程科學系 104 Quantum states are not completely described by the classical theory of realism. Such quantum non-realistic features provide tools to detect quantum effects and have applications to quantum information processing. There is, however, no scheme for quantifying non-realistic features. Here we first define a reference state that can be described by the classical realistic theory. A quantum process that changes any states into this reference state is also introduced. We then further propose two measures to quantify the non-realistic features of quantum state and quantum process. With these two novel quantifiers, we show that any pure states and any unitary transformations are the states and the processes of maximal non-realistic features, respectively. Furthermore, we also apply these quantifiers to quantum information processing, such as quantifying non-realistic features of quantum channels and evaluating the performance of quantum gates. Finally, we compare our measures with a quantum coherence quantifier in detail. Che-Ming Li 李哲明 2016 學位論文 ; thesis 98 en_US |
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碩士 === 國立成功大學 === 工程科學系 === 104 === Quantum states are not completely described by the classical theory of realism. Such quantum non-realistic features provide tools to detect quantum effects and have applications to quantum information processing. There is, however, no scheme for quantifying non-realistic features. Here we first define a reference state that can be described by the classical realistic theory. A quantum process that changes any states into this reference state is also introduced. We then further propose two measures to quantify the non-realistic features of quantum state and quantum process. With these two novel quantifiers, we show that any pure states and any unitary transformations are the states and the processes of maximal non-realistic features, respectively. Furthermore, we also apply these quantifiers to quantum information processing, such as quantifying non-realistic features of quantum channels and evaluating the performance of quantum gates. Finally, we compare our measures with a quantum coherence quantifier in detail.
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Che-Ming Li |
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Che-Ming Li Chien-TingChen 陳建廷 |
author |
Chien-TingChen 陳建廷 |
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Chien-TingChen 陳建廷 Quantification of non-realistic features and applications to quantum information processing |
author_sort |
Chien-TingChen |
title |
Quantification of non-realistic features and applications to quantum information processing |
title_short |
Quantification of non-realistic features and applications to quantum information processing |
title_full |
Quantification of non-realistic features and applications to quantum information processing |
title_fullStr |
Quantification of non-realistic features and applications to quantum information processing |
title_full_unstemmed |
Quantification of non-realistic features and applications to quantum information processing |
title_sort |
quantification of non-realistic features and applications to quantum information processing |
publishDate |
2016 |
url |
http://ndltd.ncl.edu.tw/handle/15822950086967056080 |
work_keys_str_mv |
AT chientingchen quantificationofnonrealisticfeaturesandapplicationstoquantuminformationprocessing AT chénjiàntíng quantificationofnonrealisticfeaturesandapplicationstoquantuminformationprocessing AT chientingchen liàngzifēishízàixìngliàngdùyǔqízàiliàngzizīxùnshàngdeyīngyòng AT chénjiàntíng liàngzifēishízàixìngliàngdùyǔqízàiliàngzizīxùnshàngdeyīngyòng |
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1718540068271947776 |