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  5. Synthesis of Quantum Circuits vs. Synthesis of Classical Reversible Circuits

Synthesis of Quantum Circuits vs. Synthesis of Classical Reversible Circuits

af Alexis De Vos, Stijn De Baerdemacker, Yvan Van Rentergem

indgår i Synthesis Lectures on Digital Circuits & Systems serien

Synthesis of Quantum Circuits vs. Synthesis of Classical Reversible Circuits af Alexis De Vos
Bag om Synthesis of Quantum Circuits vs. Synthesis of Classical Reversible Circuits

At first sight, quantum computing is completely different from classical computing. Nevertheless, a link is provided by reversible computation. Whereas an arbitrary quantum circuit, acting on ?? qubits, is described by an ?? × ?? unitary matrix with ??=2??, a reversible classical circuit, acting on ?? bits, is described by a 2?? × 2?? permutation matrix. The permutation matrices are studied in group theory of finite groups (in particular the symmetric group ????); the unitary matrices are discussed in group theory of continuous groups (a.k.a. Lie groups, in particular the unitary group U(??)). Both the synthesis of a reversible logic circuit and the synthesis of a quantum logic circuit take advantage of the decomposition of a matrix: the former of a permutation matrix, the latter of a unitary matrix. In both cases the decomposition is into three matrices. In both cases the decomposition is not unique.

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  • Sprog:
  • Engelsk
  • ISBN:
  • 9783031798948
  • Indbinding:
  • Paperback
  • Sideantal:
  • 128
  • Udgivet:
  • 3. Juli 2018
  • Størrelse:
  • 191x8x235 mm.
  • Vægt:
  • 255 g.
  • 2-3 uger.
  • 9. Oktober 2024
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Beskrivelse af Synthesis of Quantum Circuits vs. Synthesis of Classical Reversible Circuits

At first sight, quantum computing is completely different from classical computing. Nevertheless, a link is provided by reversible computation.

Whereas an arbitrary quantum circuit, acting on ?? qubits, is described by an ?? × ?? unitary matrix with ??=2??, a reversible classical circuit, acting on ?? bits, is described by a 2?? × 2?? permutation matrix. The permutation matrices are studied in group theory of finite groups (in particular the symmetric group ????); the unitary matrices are discussed in group theory of continuous groups (a.k.a. Lie groups, in particular the unitary group U(??)).

Both the synthesis of a reversible logic circuit and the synthesis of a quantum logic circuit take advantage of the decomposition of a matrix: the former of a permutation matrix, the latter of a unitary matrix. In both cases the decomposition is into three matrices. In both cases the decomposition is not unique.

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