Generalized time-dependent Ginzburg-Landau formalism; numerical solution of current-voltage characteristics including phase slips and dissipative current coupling to valley polarization.
Settings
limitgamma >> 1
drivingDC current
equationtime-dependent Ginzburg-Landau
geometryone-dimensional
magnetic fieldabsent
vector potentialA=0
phenomena includedphase slips, resistive current, valley polarization back-action
current voltage responsenumerical
Conditions
context:theoretical study of non-reciprocal superconductivity
Generalized time-dependent Ginzburg-Landau formalism; numerical solution of current-voltage characteristics including phase slips and dissipative current coupling to valley polarization.
Settings
limitgamma >> 1
drivingDC current
equationtime-dependent Ginzburg-Landau
geometryone-dimensional
magnetic fieldabsent
vector potentialA=0
phenomena includedphase slips, resistive current, valley polarization back-action
current voltage responsenumerical
Conditions
context:theoretical study of non-reciprocal superconductivity
Generalized time-dependent Ginzburg-Landau formalism; numerical solution of current-voltage characteristics including phase slips and dissipative current coupling to valley polarization.
Settings
limitgamma >> 1
drivingDC current
equationtime-dependent Ginzburg-Landau
geometryone-dimensional
magnetic fieldabsent
vector potentialA=0
phenomena includedphase slips, resistive current, valley polarization back-action
current voltage responsenumerical
Conditions
context:theoretical study of non-reciprocal superconductivity
Generalized time-dependent Ginzburg-Landau formalism; numerical solution of current-voltage characteristics including phase slips and dissipative current coupling to valley polarization.
Settings
limitgamma >> 1
drivingDC current
equationtime-dependent Ginzburg-Landau
geometryone-dimensional
magnetic fieldabsent
vector potentialA=0
phenomena includedphase slips, resistive current, valley polarization back-action
current voltage responsenumerical
Conditions
context:theoretical study of non-reciprocal superconductivity