Analytical modeling of participation reduction in superconducting
coplanar resonator and qubit designs through substrate trenching
- URL: http://arxiv.org/abs/2001.11451v2
- Date: Tue, 25 Aug 2020 17:32:07 GMT
- Title: Analytical modeling of participation reduction in superconducting
coplanar resonator and qubit designs through substrate trenching
- Authors: Conal E. Murray
- Abstract summary: Strategy aimed at decreasing dielectric loss in coplanar waveguides and qubits.
Conformal mapping techniques produce transformed CPW and qubit geometries without substrate trenching.
- Score: 0.0
- License: http://arxiv.org/licenses/nonexclusive-distrib/1.0/
- Abstract: A strategy aimed at decreasing dielectric loss in coplanar waveguides (CPW)
and qubits involves the creation of trenches in the underlying substrate within
the gaps of the overlying metallization. Participation of contamination layers
residing on surfaces and interfaces in these designs can be reduced due to the
change in the effective dielectric properties between the groundplane and
conductor metallization. Although finite element method approaches have been
previously applied to quantify this decrease, an analytical method is presented
that can uniquely address geometries possessing small to intermediate substrate
trench depths. Conformal mapping techniques produce transformed CPW and qubit
geometries without substrate trenching but a non-uniform contamination layer
thickness. By parametrizing this variation, one can calculate surface
participation through the use of a two-dimensional, analytical approximation
that properly captures singularities in the electric field intensity near the
metallization corners and edges. Examples demonstrate two regimes with respect
to substrate trench depth that capture an initial increase in substrate-to-air
surface participation due to the trench sidewalls and an overall decrease in
surface participation due to the reduction in the effective dielectric
constant, and are compared to experimental measurements to extract loss
tangents on this surface.
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