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Output file about band structure, carrier distribution and recombination. '''<big><big>Format</big></big>''' <math>Position</math> <math>E_{c}</math> <math>E_{v}</math> <math>E_{fn}</math> <math>E_{fp}</math> <math>n</math> <math>p</math> <math>J_{n}</math> <math>J_{p}</math> <math>R_{rad}</math> <math>R_{non}</math> <math>R_{auger}</math> <math>E_{b}</math> <math>E_{bh}</math> <math>G_{gen}</math> <math>{N_{d}}^+</math> <math>{N_{a}}^{-}</math> <math>R_{impact}</math> <math> 1/u_{c}</math> <math> 1/u_{hh}</math> <math> 1/u_{lh}</math> <math> \vec{E}</math> <math> \mu_{n}</math> <math> \mu_{p} </math> <math> u_{c}</math> <math> u_{lh}</math> <math> u_{hh}</math> <math> N_{trap,effective}</math> <math> R_{stim}</math> <math> layer_num</math> <math> 1/u_{c2}</math> <math> u_{lh}</math> <math> n_{1st}</math> <math> n_{2nd}</math> <math> p_{1st/hh}</math> <math> p_{2nd/lh}</math> <math> Rad_{1st/hh}</math> <math> Rad_{2nd/lh}</math> <math> Ec_{1st, modified}</math> <math> Ec_{2nd, modified}</math> <math> Ev_{hh/1st, modified}</math> <math> Ev_{lh/2nd, modified}</math> <big><big>'''Parameter Explanation'''</big></big> *<math>Position</math> : Applied Voltage. <math>(cm)</math> *<math>E_{c}</math> : Energy of conduction band. <math>(eV)</math> *<math>E_{v}</math> : Energy of valance band. <math>(eV)</math> *<math>E_{fn}</math> : Fermi lever of electron. <math>(eV)</math> *<math>E_{fp}</math> : Fermi lever of electron. <math>(eV)</math> *<math>n</math> : Carrier density of electron. <math>(cm^{-3})</math> *<math>p</math> : Carrier density of hole. <math>(cm^{-3})</math> *<math>J_{n}</math> : Current density of electron.<math>(Acm^{-2})</math> *<math>J_{p}</math> : Current density of hole.<math>(Acm^{-2})</math> *<math>R_{rad}</math> : Radiative recombination rate.<math>(cm^{-3}s^{-1})</math> *<math>R_{non}</math> : Non-radiative recombination rate.<math>(cm^{-3}s^{-1})</math> *<math>R_{auger}</math> : Auger recombination rate.<math>(cm^{-3}s^{-1})</math> *<math>E_{b}</math> : Work with Schrodinger solver, shows the highest position of confined eigen state.<math>(eV)</math> *<math>E_{bh}</math> : work with Schrodinger solver, shows the lowest position of confined eigen state.<math>(eV)</math> *<math>G_{gen}</math> : Generation.<math>(cm^{-3}s^{-1})</math> *<math>{N_{d}}^+</math> : Activated donor dopant.<math>(cm^{-3})</math> *<math>{N_{a}}^{-}</math> : Activated accept dopant.<math>(cm^{-3})</math> *<math>R_{impact}</math> : Impact ionization rate.<math>(cm^{-3}s^{-1})</math> <math> 1/u_{c}</math> : effective electron quantum potential <math> 1/u_{c2}</math> : effective electron quantum potential of the 2nd valley <math> 1/u_{hh}</math> : effective heavy hole quantum potential <math> 1/u_{lh}</math> : effective light hole quantum potential <math> \vec{E}</math> : electrical field <math> \mu_{n}</math> : electron mobility <math> \mu_{p} </math> : hole mobility <math> u_{c}</math> : u of electron solved by localized landscape theory <math> u_{c2}</math> : u of electron solved by localized landscape theory <math> u_{lh}</math> : u of heavy hole solved by localized landscape theory <math> u_{hh}</math> : u of light hole solved by localized landscape theory <math> N_{trap,effective}</math>: net trapped charges <math> R_{stim}</math> :Stimulate emission rate <math>1/cm^{3}/s</math> <math> layer_num</math>: layer number <math> n_{1st}</math> : electron density of the 1st band <math> n_{2nd}</math> : electron density of the 2nd band <math> p_{1st/hh}</math> : hole density of the 1st band or HH hole band if the user defines it is HH <math> p_{2nd/lh}</math> : hole density of the 2nd band or LH hole band if the user defines it is LH <math> Rad_{1st/hh}</math> : radiative recombination of the 1st band or HH hole band if the user defines it is HH <math> Rad_{2nd/lh}</math> : radiative recombination of the 2nd band or LH hole band if the user defines it is LH <math> Ec_{1st, modified}</math> : <math> Ec + \Delta Ec_{1st}</math> <math> Ec_{2nd, modified}</math> : <math> Ec + \Delta Ec_{2nd}</math> <math> Ev_{hh/1st, modified}</math> : <math> Ev + \Delta Ev_{hh}</math> <math> Ev_{lh/2nd, modified}</math> : <math> Ev + \Delta Ev_{lh}</math>
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