Generating and using truly random quantum states in \texttt{Mathematica}

DOI10.1016/j.cpc.2011.08.002zbMath1263.81116OpenAlexW2125068982WikidataQ62582443 ScholiaQ62582443MaRDI QIDQ1947072

Jarosław Adam Miszczak

Publication date: 12 April 2013

Published in: Computer Physics Communications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.cpc.2011.08.002

zbMATH Keywords

quantum information\texttt{Mathematica}random density matricesquantum random number generators

Mathematics Subject Classification ID

Quantum computation (81P68) Computational methods for problems pertaining to quantum theory (81-08) Random number generation in numerical analysis (65C10) Mathematical aspects of software engineering (specification, verification, metrics, requirements, etc.) (68N30) Quantum information, communication, networks (quantum-theoretic aspects) (81P45) Quantum algorithms and complexity in the theory of computing (68Q12)

Related Items (7)

Optimal and two-step adaptive quantum detector tomography ⋮ On the regularization and optimization in quantum detector tomography ⋮ States and Channels in Quantum Mechanics Without Complex Numbers ⋮ Approximation of quantum control correction scheme using deep neural networks ⋮ Generating random density matrices ⋮ Geometrical versus time-series representation of data in quantum control learning ⋮ MUB-like structures and tomographic reconstruction for N-ququart systems

Uses Software

• Mathematica
• QWalk
• QCMPI
• QDENSITY
• CUDA
• QCWAVE
• QDENSpalette
• QRNG
• QC-lib
• QI
• QC simulators
• QPL

Cites Work

• QCMPI: A parallel environment for quantum computing
• Quantum computer simulation using the CUDA programming model
• Random quantum operations
• QDENSITY -- a Mathematica quantum computer simulation
• Massively parallel quantum computer simulator
• The QWalk simulator of quantum walks
• QCWAVE - A Mathematica quantum computer simulation update
• Average fidelity between random quantum states
• Hilbert–Schmidt volume of the set of mixed quantum states
• SINGULAR VALUE DECOMPOSITION AND MATRIX REORDERINGS IN QUANTUM INFORMATION THEORY
• Generating random density matrices
• Random Bures mixed states and the distribution of their purity
• Parallel Processing and Applied Mathematics
• Geometry of Quantum States

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