Geometric superinductance qubits: Controlling phase delocalization across a single Josephson junction
Matilda Peruzzo, Farid Hassani, Gregory Szep, Andrea Trioni, Elena, Redchenko, Martin \v{Z}emli\v{c}ka, Johannes Fink

TL;DR
This paper introduces a new type of superconducting qubit based on a geometric superinductor, enabling precise control of phase delocalization and energy scales, with potential for quantum sensing and protected qubits.
Contribution
It demonstrates the implementation of a fluxonium qubit using a linear superinductor, offering high precision and new qubit variants with enhanced properties.
Findings
Realized fluxonium qubits with a single aluminum wire superinductor
Achieved high precision in inductive and capacitive energies
Demonstrated qubits with large magnetic dipole moments
Abstract
There are two elementary superconducting qubit types that derive directly from the quantum harmonic oscillator. In one the inductor is replaced by a nonlinear Josephson junction to realize the widely used charge qubits with a compact phase variable and a discrete charge wavefunction. In the other the junction is added in parallel, which gives rise to an extended phase variable, continuous wavefunctions and a rich energy level structure due to the loop topology. While the corresponding rf-SQUID Hamiltonian was introduced as a quadratic, quasi-1D potential approximation to describe the fluxonium qubit implemented with long Josephson junction arrays, in this work we implement it directly using a linear superinductor formed by a single uninterrupted aluminum wire. We present a large variety of qubits all stemming from the same circuit but with drastically different characteristic energy…
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