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QICS: Quantum Information Conic Solver

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arxiv 2410.17803 v3 pith:4XS3G3XD submitted 2024-10-23 math.OC quant-ph

classification math.OCquant-ph
keywords qicsquantumsolverinformationoptimizationprogrammingconicentropy
verification ladder T0 review T1 audit T2 compute T3 formal
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We introduce QICS (Quantum Information Conic Solver), an open-source primal-dual interior point solver fully implemented in Python, which is focused on solving optimization problems arising in quantum information theory. QICS has the ability to solve optimization problems involving the quantum relative entropy, noncommutative perspectives of operator convex functions, and related functions. It also includes an efficient semidefinite programming solver which exploits sparsity, as well as support for Hermitian matrices. QICS is also currently supported by the Python optimization modelling software PICOS. This paper aims to document the implementation details of the algorithm and cone oracles used in QICS, and serve as a reference guide for the software. Additionally, we showcase extensive numerical experiments which demonstrate that QICS outperforms state-of-the-art quantum relative entropy programming solvers, and has comparable performance to state-of-the-art semidefinite programming solvers.

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Cited by 3 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. Device-independent Quantum Key Distribution in the commuting operator framework

    quant-ph 2026-07 accept novelty 7.0 of 10

    DIQKD key rates are rigorously computable via NPA hierarchies in the commuting-operator framework after a POVM-to-PVM dilation and a von Neumann-algebra Frenkel integral for relative entropy.

  2. Operator convexity along lines, self-concordance, and sandwiched R\'enyi entropies

    math.OC 2025-02 accept novelty 7.0 of 10

    If a convex function is operator convex along every line, its epigraph's natural log-barrier is self-concordant, giving optimal barriers for sandwiched Rényi entropies.

  3. Unifying quantum measurement constructions via a relative-entropy minimum change principle

    quant-ph 2026-08 conditional novelty 6.0 of 10

    A relative-entropy minimum change principle yields a unified closed-form family of optimal measurements, including pretty good, Fermi-Dirac thermal, and new softmin thermal measurements.

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