Introduction to Quantum Computing and Art

Photo: Karl Jansen & Miriam Goldack

Introduction to Quantum Computing and Art

Arianna Crippa (IT), Yahui Chai (CN), Omar Costa Hamido (PT), Paulo Itaborai (BR), Karl Jansen (DE), Heike Riel (DE)

Introduction to Quantum Computing and Art covers scientific and computational details of the implementations of quantum computing algorithms for music and art. This serves as a companion to the Quantum Computers & Art Deep Space presentation, and quantum computer music event. It dives deeper into the technical aspects of using quantum computing in Art, with demos and programming examples. The QAC Toolkit (quantum-computing aided composition) shows how quantum circuits can be integrated into creative programming environments.

Sprache //

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  • from left to right: Arianna Crippa, Yahui Chai, Omar Costa Hamido - Photo: OCH, Paulo Itaborai, Karl Jansen

    QC-PAINT

    QC-PAINT is a collective composed of both artist-researchers and physicists with the common interest of exploring Art and Science with quantum computing. Their work emerges from the intersection of physics, quantum computer science, music, interactive installation, and traditional oil painting. QC-PAINT members are Arianna Crippa (IT physicist, painter) Yahui Chai (CN physicist) Omar Costa Hamido / OCH (PT artist, technologist) Paulo Itaborai (BR physicist, artist) Karl Jansen (DE physicist).

Credits

We acknowledge the use of IBM Quantum services for this work. This work is supported with funds from the Ministry of Science, Research and Culture of the State of Brandenburg within the Centre for Quantum Technologies and Applications (CQTA). This work is funded by the European Union’s Horizon Europe Frame-work Programme (HORIZON) under the ERA Chair scheme with grant agreement no. 101087126. A.C. was supported in part by the Helmholtz Association — “Innopool Project Variational Quantum Computer Simulations (VQCS).” O.C.H. was supported by the European Project IIMPAQCT, under grant agreement Nr. 101109258 (DOI 10.3030/101109258).