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@ -17,8 +17,9 @@ OptionsStruct.CutoffType = 'Cylindrical';
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OptionsStruct.TrapPotentialType = 'Harmonic';
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OptionsStruct.SimulationMode = 'ImaginaryTimeEvolution'; % 'ImaginaryTimeEvolution' | 'RealTimeEvolution'
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OptionsStruct.TimeStep = 50e-06; % in s
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OptionsStruct.SimulationTime = 4e-03; % in s
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OptionsStruct.TimeStep = 50E-6; % in s
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OptionsStruct.SimulationTime = 2E6; % in s
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OptionsStruct.EnergyTolerance = 5E-10;
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OptionsStruct.SaveData = true;
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OptionsStruct.SaveDirectory = './Data';
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@ -8,10 +8,12 @@ classdef DipolarGas < handle & matlab.mixin.Copyable
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TrapFrequencies;
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NumberOfGridPoints;
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Dimensions;
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SimulationMode;
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TimeStep;
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SimulationTime;
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EnergyTolerance;
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MinimumTimeStep;
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%Flags
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@ -46,8 +48,12 @@ classdef DipolarGas < handle & matlab.mixin.Copyable
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@(x) any(strcmpi(x,{'ImaginaryTimeEvolution','RealTimeEvolution'})));
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addParameter(p, 'TimeStep', 5E-4,...
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@(x) assert(isnumeric(x) && isscalar(x) && (x > 0)));
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addParameter(p, 'SimulationTime', 3,...
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addParameter(p, 'SimulationTime', 2e6,...
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@(x) assert(isnumeric(x) && isscalar(x) && (x > 0)));
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addParameter(p, 'EnergyTolerance', 1e-10,...
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@(x) assert(isnumeric(x) && isscalar(x) && (x > 0)));
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addParameter(p, 'MinimumTimeStep', 1e-6,...
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@(x) assert(isnumeric(x) && isscalar(x) && (x > 0)));
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addParameter(p, 'DebugMode', false,...
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@islogical);
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addParameter(p, 'SaveData', false,...
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@ -68,6 +74,8 @@ classdef DipolarGas < handle & matlab.mixin.Copyable
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this.SimulationMode = p.Results.SimulationMode;
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this.TimeStep = p.Results.TimeStep;
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this.SimulationTime = p.Results.SimulationTime;
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this.EnergyTolerance = p.Results.EnergyTolerance;
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this.MinimumTimeStep = p.Results.MinimumTimeStep;
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this.DebugMode = p.Results.DebugMode;
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this.DoSave = p.Results.SaveData;
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@ -1,34 +1,34 @@
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function [Params] = setupParameters(this)
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CONSTANTS = Helper.PhysicsConstants;
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hbar = CONSTANTS.PlanckConstantReduced; % [J.s]
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kbol = CONSTANTS.BoltzmannConstant; % [J/K]
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mu0 = CONSTANTS.VacuumPermeability; % [N/A^2]
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muB = CONSTANTS.BohrMagneton; % [J/T]
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a0 = CONSTANTS.BohrRadius; % [m]
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m0 = CONSTANTS.AtomicMassUnit; % [kg]
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w0 = 2*pi*100; % Angular frequency unit [s^-1]
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mu0factor = 0.3049584233607396; % =(m0/me)*pi*alpha^2 -- me=mass of electron, alpha=fine struct. const.
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CONSTANTS = Helper.PhysicsConstants;
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hbar = CONSTANTS.PlanckConstantReduced; % [J.s]
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kbol = CONSTANTS.BoltzmannConstant; % [J/K]
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mu0 = CONSTANTS.VacuumPermeability; % [N/A^2]
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muB = CONSTANTS.BohrMagneton; % [J/T]
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a0 = CONSTANTS.BohrRadius; % [m]
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m0 = CONSTANTS.AtomicMassUnit; % [kg]
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w0 = 2*pi*100; % Angular frequency unit [s^-1]
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mu0factor = 0.3049584233607396; % =(m0/me)*pi*alpha^2 -- me=mass of electron, alpha=fine struct. const.
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% mu0=mu0factor *hbar^2*a0/(m0*muB^2)
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% Number of points in each direction
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Params.Nx = this.NumberOfGridPoints(1);
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Params.Ny = this.NumberOfGridPoints(2);
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Params.Nz = this.NumberOfGridPoints(3);
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Params.Nx = this.NumberOfGridPoints(1);
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Params.Ny = this.NumberOfGridPoints(2);
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Params.Nz = this.NumberOfGridPoints(3);
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% Dimensions (in units of l0)
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Params.Lx = this.Dimensions(1);
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Params.Ly = this.Dimensions(2);
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Params.Lz = this.Dimensions(3);
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Params.Lx = this.Dimensions(1);
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Params.Ly = this.Dimensions(2);
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Params.Lz = this.Dimensions(3);
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% Masses
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Params.m = CONSTANTS.Dy164Mass;
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l0 = sqrt(hbar/(Params.m*w0)); % Defining a harmonic oscillator length
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Params.m = CONSTANTS.Dy164Mass;
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l0 = sqrt(hbar/(Params.m*w0)); % Defining a harmonic oscillator length
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% Atom numbers
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Params.N = this.NumberOfAtoms;
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% Dipole angle
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Params.theta = this.DipolarPolarAngle; % pi/2 dipoles along x, theta=0 dipoles along z
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Params.theta = this.DipolarPolarAngle; % pi/2 dipoles along x, theta=0 dipoles along z
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Params.phi = this.DipolarAzimuthAngle;
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% Dipole lengths (units of muB)
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@ -38,35 +38,34 @@ Params.mu = CONSTANTS.DyMagneticMoment;
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Params.as = this.ScatteringLength*a0;
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% Trapping frequencies
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Params.wx = 2*pi*this.TrapFrequencies(1);
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Params.wy = 2*pi*this.TrapFrequencies(2);
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Params.wz = 2*pi*this.TrapFrequencies(3);
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Params.wx = 2*pi*this.TrapFrequencies(1);
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Params.wy = 2*pi*this.TrapFrequencies(2);
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Params.wz = 2*pi*this.TrapFrequencies(3);
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% Stochastic GPE
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Params.gamma_S = 7.5*10^(-3); % gamma for the stochastic GPE
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Params.muchem = 12.64*Params.wz/w0; % fixing the chemical potential for the stochastic GPE
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Params.Etol = 5e-10; % Tolerances
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Params.rtol = 1e-5;
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Params.cut_off = 2e6; % sometimes the imaginary time gets a little stuck
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% even though the solution is good, this just stops it going on forever
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Params.mindt = 1e-6; % Minimum size for a time step using adaptive dt
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Params.gamma_S = 7.5*10^(-3); % gamma for the stochastic GPE
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Params.muchem = 12.64*Params.wz/w0; % fixing the chemical potential for the stochastic GPE
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Params.Etol = this.EnergyTolerance; % Tolerances
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Params.cut_off = this.SimulationTime; % sometimes the imaginary time gets a little stuck
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% even though the solution is good, this just stops it going on forever
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Params.mindt = this.MinimumTimeStep; % Minimum size for a time step using adaptive dt
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% ================ Parameters defined by those above ================ %
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% Contact interaction strength (units of l0/m)
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Params.gs = 4*pi*Params.as/l0;
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Params.gs = 4*pi*Params.as/l0;
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% Dipole lengths
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Params.add = mu0*Params.mu^2*Params.m/(12*pi*hbar^2);
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Params.add = mu0*Params.mu^2*Params.m/(12*pi*hbar^2);
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% DDI strength
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Params.gdd = 12*pi*Params.add/l0; %sometimes the 12 is a 4 --> depends on how Vdk (DDI) is defined
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Params.gdd = 12*pi*Params.add/l0; %sometimes the 12 is a 4 --> depends on how Vdk (DDI) is defined
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% Trap gamma
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Params.gx=(Params.wx/w0)^2;
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Params.gy=(Params.wy/w0)^2;
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Params.gz=(Params.wz/w0)^2;
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Params.gx = (Params.wx/w0)^2;
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Params.gy = (Params.wy/w0)^2;
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Params.gz = (Params.wz/w0)^2;
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% == Calculate LHY correction == %
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eps_dd = Params.add/Params.as;
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@ -83,6 +82,11 @@ end
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Params.gammaQF = 128/3*sqrt(pi*(Params.as/l0)^5)*Q5;
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% Loading the rest into Params
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Params.hbar = hbar; Params.kbol = kbol; Params.mu0 = mu0; Params.muB = muB; Params.a0 = a0;
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Params.w0 = w0; Params.l0 = l0;
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Params.hbar = hbar;
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Params.kbol = kbol;
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Params.mu0 = mu0;
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Params.muB = muB;
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Params.a0 = a0;
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Params.w0 = w0;
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Params.l0 = l0;
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end
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