k = 85 * W / (m * K)
print "thermal conductivity", k
#this is the density
rho = 8.7 * g / cm**3
print "density", rho
print k / (rho * C) * SI(1, ["K", 1, "m", -2])
print 1 / (rho * C * sigma) * (SI(1, ["A", 1, "m", -2]))**2
c_heat = C * rho #should it be the other way round?
print "Heat capacity is", c_heat
from nsim.su_units import SimulationUnits
su = SimulationUnits(scales={'A': 1e-3, 'kg': 1e-27, 'm': 1e-9, 's': 1e-12})
print "Simulation units are\n", su
T_initial = SI(0, "K")
#work out expected voltage:
j = 1e12 * SI("A/m^2")
#length
l = 1000 * nm
#width
w = 50 * nm
#height
h = 20 * nm
k = 85*W/(m*K)
print "thermal conductivity",k
#this is the density
rho = 8.7*g/cm**3
print "density",rho
print k/(rho*C)*SI(1,["K",1,"m",-2])
print 1/(rho*C*sigma)*(SI(1,["A",1,"m",-2]))**2
c_heat = C*rho #should it be the other way round?
print "Heat capacity is",c_heat
from nsim.su_units import SimulationUnits
su = SimulationUnits(scales={'A': 1e-3,'kg': 1e-27,'m': 1e-9,'s': 1e-12})
print "Simulation units are\n",su
T_initial=SI(0,"K")
#work out expected voltage:
j=1e12*SI("A/m^2")
#length
l = 1000*nm
#width
import logging
import nsim.logtools
import nfem.visual
import ocaml,math
from nsim import linalg_machine as nlam
import nmesh
#nsim.logtools.setGlobalLogLevel("debug")
#the constants
from nsim.si_units import SI
from nsim.su_units import SimulationUnits
su = SimulationUnits(scales={'A': 1e-3,'kg': 1e-27,'m': 1e-9,'s': 1e-12})
uOhm_cm = SI(1e-6*1e-2,"Ohm m")
J_per_gK = SI(1e3,"J/ kg K")
W_per_mK = SI(1,"W/ m K")
g_per_cm3 = SI(1e3,"kg / m^3")
# Material parameters
#
# Note that we assume the electrical resistivity of the substrate
# to be "infinite", hence, we do not associate electrical degrees
# of freedom to it.
rho_el_Py = 30e-6*uOhm_cm # "12-45"
rho_el_Au = 2.44e*uOhm_cm
# this is the density
rho = 8.7 * g / cm ** 3
print "density", rho
print k / (rho * C) * SI(1, ["K", 1, "m", -2])
print 1 / (rho * C * sigma) * (SI(1, ["A", 1, "m", -2])) ** 2
c_heat = C * rho # should it be the other way round?
print "Heat capacity is", c_heat
from nsim.su_units import SimulationUnits
su = SimulationUnits(scales={"A": 1e-3, "kg": 1e-27, "m": 1e-9, "s": 1e-12})
print "Simulation units are\n", su
T_initial = SI(0, "K")
def jT_lam(
name="jT",
sigma_el=1.0, # electrical conductivity
sigma_th=0.1, # thermal conductivity
c_heat=1.0 / 10.0, # heat capacity
T_initial=300.0,
mesh=None,
ksp_tolerances={},
):
k = 85*W/(m*K)
print "thermal conductivity",k
#this is the density
rho = 8.7*g/cm**3
print "density",rho
print k/(rho*C)*SI(1,["K",1,"m",-2])
print 1/(rho*C*sigma)*(SI(1,["A",1,"m",-2]))**2
c_heat = C*rho #should it be the other way round?
print "Heat capacity is",c_heat
from nsim.su_units import SimulationUnits
su = SimulationUnits(scales={'A': 1e-3,'kg': 1e-27,'m': 1e-9,'s': 1e-12})
print "Simulation units are\n",su
T_initial=SI(0,"K")
#work out expected voltage:
j=1e12*SI("A/m^2")
#length
l = 1000*nm
#width