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_c33128 _d33128 |
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008 | 240404b xxu||||| |||| 00| 0 eng d | ||
020 |
_a9789811201547 _chbk. |
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082 |
_a003 _bMAN |
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100 | _aMancini, Stefano | ||
245 | _aA quantum leap in information theory | ||
260 |
_bWorld Scientific, _c2020 _aNew Jersey : |
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300 |
_axiv, 231 p. ; _bill., _c24 cm. |
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365 |
_b88.00 _c$ _d86.30 |
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504 | _aIncludes bibliographical references and index. | ||
520 | _a"This is an introductory textbook at graduate or advanced undergraduate level. Students with diverse backgrounds, in mathematics, physics and computer science, can use it to become acquainted with the quantum theory of information. Its scope is deliberately chosen to be not too broad, while being self-consistent and usable for a semester-long course for beginners. The subject is presented using a balanced mix of intuitive arguments and rigorous formalism. The emphasis is not on the physical information but rather in the formal and mathematical features of quantum information theory. Only a basic knowledge of algebra is required to understand the contents of this book. In particular, a background in quantum mechanics is not needed, since quantum theory is used as a mere mathematical framework without entering into physical interpretations. The book introduces all necessary concepts from quantum theory and classical information theory, to cover the elements of quantum Shannon theory: quantum states and channels, data compression and entropy, error correcting codes and channel capacities, as well as the basics of entanglement theory and quantum cryptography. Examples are provided to help the reader in understanding the different concepts, together with exercises at the end of each chapter". | ||
650 | _avon Neumann entropy | ||
650 | _aShannon entropy | ||
650 | _aRandom variable | ||
650 | _aParity-check matrix | ||
650 | _aMutual information | ||
650 | _aHilbert space | ||
650 | _aHermitian operator | ||
650 | _aFisher information | ||
650 | _aEntanglement theory | ||
650 | _aQuantum cryptography | ||
650 | _aDensity operator | ||
650 | _aCoding theorem | ||
942 |
_2ddc _cBK |