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Nonlinear-response theory for lossy superconducting quantum circuits
V. Vadimov
*
, M. Xu
, J. T. Stockburger
, J. Ankerhold
, M. Möttönen
*
Corresponding author for this work
BA62 Microelectronics and quantum technology
Aalto University
University of Ulm
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Keyphrases
Accurate Model
50%
Circuit-based
50%
Degrees of Freedom
50%
Dispersive Readout
50%
Explicit Formula
50%
Extended State Space
50%
Finite Temperature
50%
Harmonic Modes
50%
High Temperature
50%
Influence Functional
50%
Input-output Theory
50%
Josephson Junction
50%
Linear Elements
50%
Linear Response
50%
Lossy
100%
Markovian
50%
Mechanical Treatment
50%
Nonlinear Element
100%
Nonlinear Response
100%
Nonlocal Influence
50%
Open Quantum Systems
50%
Path Integral Formalism
50%
Quantum Circuit
50%
Quantum Devices
50%
Quantum Dissipation
50%
Quantum Measurement
50%
Quantum Mechanical
50%
Quantum Phase Transition
50%
Quasiprobability Distributions
50%
Response Theory
100%
Richard Feynman
50%
Superconducting Quantum Circuits
100%
Superconducting Transmon Qubit
50%
Time Concepts
50%
Time Observable
50%
Weak Coupling
50%
Weak Dissipation
50%
Physics
Degree of Freedom
100%
Finite-Temperature
100%
Harmonics
100%
Josephson Junction
100%
Open Quantum Systems
100%
Quantum Device
100%
Quantum Dot
100%
Quantum Measurement
100%
INIS
coupling
20%
degrees of freedom
20%
devices
20%
distribution
20%
environment
20%
harmonics
20%
high temperature
20%
input-output
20%
josephson junctions
20%
markov process
20%
mechanics
20%
nonlinear problems
100%
path integrals
20%
phase transformations
20%
quantum mechanics
20%
quantum systems
20%
qubits
20%
readout systems
20%
space
20%
tools
20%