Hyperfine spin qubits in irradiated malonic acid: heat-bath algorithmic cooling
Daniel K. Park, Guanru Feng, Robabeh Rahimi, Stephane Labruyere, Taiki, Shibata, Shigeaki Nakazawa, Kazunobu Sato, Takeji Takui, Raymond Laflamme and, Jonathan Baugh

TL;DR
This paper demonstrates the potential of heat-bath algorithmic cooling using hyperfine spin qubits in irradiated malonic acid, showing feasibility for surpassing the Shannon bound in quantum error correction.
Contribution
It introduces a method to implement heat-bath algorithmic cooling in a 3- and 5-qubit hyperfine spin system in malonic acid, with realistic simulations indicating experimental viability.
Findings
Feasibility of cooling beyond Shannon bound in 3- and 5-qubit systems
Strong hyperfine coupling enables control of nuclei via ENDOR techniques
Simulations suggest practical implementation in molecular systems
Abstract
The ability to perform quantum error correction is a significant hurdle for scalable quantum information processing. A key requirement for multiple-round quantum error correction is the ability to dynamically extract entropy from ancilla qubits. Heat-bath algorithmic cooling is a method that uses quantum logic operations to move entropy from one subsystem to another, and permits cooling of a spin qubit below the closed system (Shannon) bound. Gamma-irradiated, C-labeled malonic acid provides up to 5 spin qubits: 1 spin-half electron and 4 spin-half nuclei. The nuclei are strongly hyperfine coupled to the electron and can be controlled either by exploiting the anisotropic part of the hyperfine interaction or by using pulsed electron-nuclear double resonance (ENDOR) techniques. The electron connects the nuclei to a heat-bath with a much colder effective temperature determined by…
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