∎ model parameters (a^s-d^s)

a^s = b^s = c^s = d^s=

∎ model parameters (a^s-d^s) for W-shaped F (replacing the above, if nonzero)

ΔF = p = p ∊ [0,1]

∎ model parameters (rest)

e^s = β^s = k = μ_eq = T = R =

∎ other settings

start configuration no. 0 012 (0) isotropic (1) Y_1,-1=0.1 (2) Y_4,4=0.1
continue from latest final configuration?
quicker computation with minimum graphical output?

Δa/Δt_max =   steps_max = AND t_max =

∎ optional movie parameters:

fixed plot range - rotating sphere convert-delay 10none51050 flat contrast 0.20 0.10.20.30.40.50.6

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SINGLE MODE ANALYSIS YIELDS: STABLE

(d/dt) a^0,0 = -198.51483276773 x a^0,0
(d/dt) a^1,0 = -384.875493439999 x a^1,0
(d/dt) a^2,0 = -984.607507963319 x a^2,0
(d/dt) a^1,-1 = -378 x a^1,-1 steady state Psi = 2.25831822859536 [+ c^s correction] when μ_eq=a^s+d^s

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Psi: mean rho
islands recognized from disconnected regions with rho > Psi (black) or rho < Psi (white)

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19 May 2024 mk

as=1
bs=-10
cs=0
ds=1
es=-5

beta = 1 , k=0
beta = 0.5, k=0.5
beta = 0, k= 1

For movies see »»

Note that for mu^s_eq we should be able to specify two values: one for the condensed 
phase and one for the dilute phase (see bottom of the first column on page 2 of the manuscript).