Note
Click here to download the full example code
1. Critical curve
Calculate critical curve of H2O-NaCl system based on IAPS84 and IAPWS95 EOS, and compare result with [Driesner, 2007].
Key code snippet
import numpy as np
from xThermo import H2O
from xThermo import H2ONaCl
sw = H2ONaCl.cH2ONaCl("IAPS84") #IAPS84, IAPWS95
T=np.linspace(sw.Tmin(), sw.Tmax(), 200) # Temperature array
P,X=np.array(sw.P_X_Critical(T)) # calculate critical pressure and composition for given temperature
See also
The C++ member function P_X_Critical and python wrapper function xThermo.H2ONaCl.cH2ONaCl.P_X_Critical()
.
Python code
import numpy as np
import time
import linecache
import matplotlib.pyplot as plt
import matplotlib as mpl
from matplotlib import patches
import matplotlib.ticker as ticker
from matplotlib.ticker import MultipleLocator
from tabulate import tabulate
import warnings
warnings.filterwarnings("ignore", category=RuntimeWarning)
# 3d plot
import helpfunc
mpl.rcParams['font.family'] = 'Arial' # default font family
mpl.rcParams['mathtext.fontset'] = 'cm' # font for math
fmt_figs = ['pdf'] # ['svg','pdf']
figpath = '.'
result_path='../../../gallery_H2ONaCl/pT'
def savefig(figname):
for fmt_fig in fmt_figs:
figname_full = '%s/%s.%s' % (figpath, figname, fmt_fig)
plt.savefig(figname_full, bbox_inches='tight')
print('figure saved: ', figname_full)
compare = lambda a,b : float(str('%.6e'%(a)))-float(str('%.6e'%(b)))
# Import package of xThermo
from xThermo import H2O
from xThermo import H2ONaCl
sw_84 = H2ONaCl.cH2ONaCl("IAPS84")
sw_95 = H2ONaCl.cH2ONaCl("IAPWS95")
def plot_3d():
fig=plt.figure(figsize=(14,14))
ax = fig.add_subplot(111,projection='3d',facecolor='None')
helpfunc.set_axis_diagram_3D(ax)
# calculate critical curve
sw=H2ONaCl.cH2ONaCl('IAPS84')
T=np.linspace(sw.Tmin(), sw.Tmax(), 200)
P,X=np.array(sw.P_X_Critical(T))
# plot
ax.plot(X*100, T-273.15, P/1E5, label='Critical curve', color='r')
savefig('CriticalCurve_3D')
def benchmark_CriticalCurve(sw,mmc2='../Driesner2007b/1-s2.0-S0016703707002955-mmc2.txt'):
T=np.linspace(sw.Tmin(), sw.Tmax(), 200)
P,X=np.array(sw.P_X_Critical(T))
T0,P0,X0=[],[],[]
# try to open Driesner's result file
data=np.loadtxt(mmc2,skiprows=6)
T0,P0,X0,Rho0,H0=data[:,0],data[:,1],data[:,2],data[:,3],data[:,4]
P_,X_wt_=np.array(sw.P_X_Critical(T0+273.15))
X_=np.array(sw.Wt2Mol(X_wt_))
Rho_=np.array(sw.Rho_phase(T0+273.15, P_, X_wt_, H2ONaCl.Liquid))
H_=np.array(sw.H_phase(T0+273.15, P_, X_wt_, H2ONaCl.Liquid))
Data0 = {'p':P0,'X':X0,'rho':Rho0,'h':H0}
Data_={'p':P_/1E5,'X':X_,'rho':Rho_,'h':H_}
Err,RErr={},{}
for key in Data0.keys(): Err[key],RErr[key] = Data0[key]-Data_[key], np.abs(Data0[key]-Data_[key])/(Data0[key])*100.0
# print to file and compare
fpout = open('%s/mmc2_%s.csv'%(result_path,sw.name_backend()),'w')
fpout.write('T[deg.C],P(Driesner)[bar],P(xThermo)[bar],P(diff)[bar],X(Driesner)[mol],X(xThermo)[mol],X(diff)[mol],Rho(Driesner)[kg/m3],Rho(xThermo),Rho(err),H(Driesner)[J/kg],H(xThermo),H(err)\n')
for i in range(0,len(T0)):
fpout.write('%.6e'%(T0[i]))
for key in Data0.keys():
fpout.write(',%.6e,%.6e,%.6e'%(Data0[key][i], Data_[key][i],compare(Data0[key][i],Data_[key][i])))
fpout.write('\n')
fpout.close()
# plot
fig,axes=plt.subplots(1,3, figsize=(12,3),gridspec_kw={'width_ratios':[1, 1, 1],'wspace':0.3})
axes_err=['']*len(axes)
for i,ax in enumerate(axes):
axes_err[i]=ax.inset_axes([0,1,1,0.3])
axes_err[i].set_yscale('log')
# axes_err[i].set_ylim(1E-6,5E-3)
axes_err[i].set_ylabel('RE(%)')
axes_err[i].text(-0.08,1.0,'(%s)'%(chr(97+i)),ha='right',va='bottom',fontsize=10,fontweight='bold',transform=axes_err[i].transAxes)
# 1. critical curve
ax,ax_err=axes[0],axes_err[0]
l,=ax.plot(T-273.15,P/1E5, color='r',label='xThermo',lw=4)
if(len(T0)>0): ax.plot(T0,P0,ls='dashed',color='lightgray',label='Driesner(2007b)')
ax.set_xlabel('Temperature ($^{\circ}$C)')
ax.set_ylabel('Critical pressure (bar)',color=l.get_color())
ax_err.bar(T0+2.5, RErr['p'],color=l.get_color(),width=5)
# ax.yaxis.set_minor_locator(MultipleLocator(100))
ax.legend(loc='upper left')
# ax.text(0.005,0.98,'(a)',transform=ax.transAxes,ha='left',va='top',fontsize=12,fontweight='bold')
ax_X = ax.twinx()
l,=ax_X.plot(T-273.15,X*100,label='blue',lw=4)
ax_X.set_ylim(0, ax_X.get_ylim()[1])
if(len(T0)>0): ax_X.plot(T0,np.array(sw.Mol2Wt(X0))*100,ls='dashed',color='lightgray')
ax_X.set_ylabel('Critical composition (wt.% NaCl)',color=l.get_color())
ax_err.bar(T0-2.5, RErr['X'],color=l.get_color(),width=5)
# 2. density
ax,ax_err=axes[1],axes_err[1]
ax.plot(T0, Rho_,lw=4,label='xThermo')
ax.plot(T0, Rho0, ls='dashed',color='lightgray',label='Driesner(2007b)')
ax_err.bar(T0, RErr['rho'],width=5)
ax.yaxis.set_ticks_position('right')
ax.yaxis.set_label_position('right')
ax.set_ylabel('Density (km/m$^{\mathregular{3}}$)')
ax.set_xlabel('Temperature ($^{\circ}$C)')
ax.legend()
# 3. specific enthalpy
ax,ax_err=axes[2],axes_err[2]
ax.plot(T0, H_/1E6,lw=4,label='xThermo')
ax.plot(T0, H0/1E6, ls='dashed',color='lightgray',label='Driesner(2007b)')
ax.yaxis.set_ticks_position('right')
ax.yaxis.set_label_position('right')
ax.set_ylabel('Specific enthalpy (MJ/kg)')
ax.set_xlabel('Temperature ($^{\circ}$C)')
ax_err.bar(T0, RErr['h'],width=5)
ax.legend()
# set axes
for i,ax in enumerate(axes):
axes_err[i].set_xlim(ax.get_xlim())
axes_err[i].xaxis.set_ticks([])
ax.xaxis.set_minor_locator(MultipleLocator(40))
ax.grid(which='major',lw=0.02,color='k')
ax.grid(which='minor',lw=0.01,color='gray')
# statistics of the difference
table=[]
for key,name in zip(list(Err.keys()),['Pressure (bar)','Composition (mole fraction)','Density (kg/m3)','Specific enthalpy (J/kg)']):
RErr[key] = RErr[key][~(np.isnan(RErr[key]) | np.isinf(RErr[key]))]
table.append([name,Err[key].min(),Err[key].max(),RErr[key].min(),RErr[key].max()])
print(tabulate(table, headers=['Critical property', 'Err. Min', 'Err. Max','RE. Min(%)','RE. Max(%)'],numalign="right",floatfmt=".6f"))
savefig('H2ONaCl_CriticalCurve')
return T0,P0
def plot_critpT_H2O(T_crit,P_crit,cmap='GnBu'):
T,p = np.linspace(274,T_crit.max(),100), np.linspace(1E5,P_crit.max(),100)
TT,PP = np.meshgrid(T,p)
prop = np.zeros_like(TT)
iaps84 = H2O.cIAPS84()
iapws95 = H2O.cIAPWS95_CoolProp()
for i in range(0,TT.shape[0]):
for j in range(0,TT.shape[1]):
props = iapws95.UpdateState_TPX(TT[i][j], PP[i][j])
prop[i][j] = props.Rho
fig,axes=plt.subplots(1,2,figsize=(12,4),gridspec_kw={'wspace':0.25})
ax=axes[0]
CS = ax.contourf(TT-273.15,PP/1E5, prop, levels=50, cmap=cmap)
ax_cb = ax.inset_axes([1.01, 0, 0.05, 1])
plt.colorbar(CS, cax=ax_cb, orientation='vertical',label='%s (%s)'%('Density','kg/$m^3$'))
l,=ax.plot(T_crit-273.15, P_crit/1E5,color='r',lw=2,label='Critical p,T of $H_{\mathregular{2}}$O-NaCl system')
x0,y0=T_crit[int(len(T_crit)/3*2)]-273.15, P_crit[int(len(P_crit)/3*2)]/1E5
ax.annotate("Critical p,T of\nH$_{\mathregular{2}}$O-NaCl system",
xy=(x0,y0),xytext=(x0-100,y0), ha='right',va='center',bbox={'fc':'None','ec':l.get_color()},fontsize=14,fontweight='bold',
arrowprops=dict(arrowstyle="->",connectionstyle="arc3"),)
# labels
# ax.text(0.98,0.98,water.name(),ha='right',va='top',bbox={'fc':'w','ec':'gray'}, transform=ax.transAxes)
ax.set_xlabel('Temperature ($^{\circ}$C)')
ax.set_ylabel('Pressure (bar)')
# IAPS84 - IAPWS95
rho_84,rho_95,h_84,h_95=np.zeros_like(T_crit),np.zeros_like(T_crit),np.zeros_like(T_crit),np.zeros_like(T_crit)
for i in range(0,len(T_crit)):
props_84 = iaps84.UpdateState_TPX(T_crit[i],P_crit[i])
props_95 = iapws95.UpdateState_TPX(T_crit[i],P_crit[i])
rho_84[i],rho_95[i],h_84[i],h_95[i] = props_84.Rho, props_95.Rho, props_84.H, props_95.H
ax=axes[1]
barwidth=5
ax.set_yscale('log')
ax.bar(T_crit-273.15-barwidth/2,np.abs(rho_84-rho_95)/rho_84*100,width=barwidth,label='Density')
ax.bar(T_crit-273.15+barwidth/2,np.abs(h_84-h_95)/h_84*100,width=barwidth,label='Specific enthalpy')
ax.legend(ncol=2,title='Relative difference: $\\frac{|IAPS84-IAPWS95|}{IAPS84}\\times100$')
ax.set_ylabel('Relative difference (%)')
ax.set_xlabel('Temperature ($^{\circ}$C)')
ax.yaxis.set_label_position('right')
ax.yaxis.set_ticks_position('right')
savefig('CriticalCurve_on_H2O')
Based on IAPS84 EOS
T_crit,P_crit=benchmark_CriticalCurve(sw_84)
Out:
Critical property Err. Min Err. Max RE. Min(%) RE. Max(%)
--------------------------- ---------- ---------- ------------ ------------
Pressure (bar) -0.000322 0.000713 0.000000 0.000043
Composition (mole fraction) -0.000000 0.000000 0.000000 0.000044
Density (kg/m3) -0.000203 0.003298 0.000000 0.000505
Specific enthalpy (J/kg) -1.270571 114.473760 0.000000 0.005488
figure saved: ./H2ONaCl_CriticalCurve.pdf
Based on IAPWS95 EOS
T_crit,P_crit=benchmark_CriticalCurve(sw_95)
Out:
Critical property Err. Min Err. Max RE. Min(%) RE. Max(%)
--------------------------- ------------- ----------- ------------ ------------
Pressure (bar) -0.193065 0.000713 0.000000 0.073312
Composition (mole fraction) -0.000013 0.000000 0.000000 125.840340
Density (kg/m3) -5.513025 2.734699 0.002108 1.589922
Specific enthalpy (J/kg) -33523.582505 7377.508972 0.000176 1.607075
figure saved: ./H2ONaCl_CriticalCurve.pdf
H2O properties at critical p,T condition of H2O-NaCl
plot_critpT_H2O(T_crit+273.15,P_crit*1E5)
Out:
figure saved: ./CriticalCurve_on_H2O.pdf
Result table
See also
Electronic Annex EA-2 in [Driesner, 2007] and Fig. 1,5,6 in [Driesner & Heinrich, 2007].
Result data calculated by xThermo based on both water EOS of IAPS84 and IAPWS95.
T[deg.C] |
P(Driesner)[bar] |
P(xThermo)[bar] |
P(diff)[bar] |
X(Driesner)[mol] |
X(xThermo)[mol] |
X(diff)[mol] |
Rho(Driesner)[kg/m3] |
Rho(xThermo) |
Rho(err) |
H(Driesner)[J/kg] |
H(xThermo) |
H(err) |
---|---|---|---|---|---|---|---|---|---|---|---|---|
3.739760e+02 |
2.205491e+02 |
2.205491e+02 |
0.000000e+00 |
0.000000e+00 |
0.000000e+00 |
0.000000e+00 |
3.218900e+02 |
3.218900e+02 |
0.000000e+00 |
2.086000e+06 |
2.085886e+06 |
1.140000e+02 |
3.740000e+02 |
2.206058e+02 |
2.206058e+02 |
0.000000e+00 |
1.925758e-06 |
1.925758e-06 |
0.000000e+00 |
3.220024e+02 |
3.220025e+02 |
-1.000000e-04 |
2.090401e+06 |
2.090400e+06 |
1.000000e+00 |
3.741000e+02 |
2.208416e+02 |
2.208416e+02 |
0.000000e+00 |
1.007350e-05 |
1.007350e-05 |
0.000000e+00 |
3.226283e+02 |
3.226277e+02 |
6.000000e-04 |
2.111710e+06 |
2.111711e+06 |
-1.000000e+00 |
3.742000e+02 |
2.210772e+02 |
2.210772e+02 |
0.000000e+00 |
1.842022e-05 |
1.842022e-05 |
0.000000e+00 |
3.234210e+02 |
3.234210e+02 |
0.000000e+00 |
2.127722e+06 |
2.127722e+06 |
0.000000e+00 |
3.743000e+02 |
2.213126e+02 |
2.213126e+02 |
0.000000e+00 |
2.696511e-05 |
2.696511e-05 |
0.000000e+00 |
3.243026e+02 |
3.243028e+02 |
-2.000000e-04 |
2.133951e+06 |
2.133949e+06 |
2.000000e+00 |
3.744000e+02 |
2.215478e+02 |
2.215478e+02 |
0.000000e+00 |
3.570734e-05 |
3.570734e-05 |
0.000000e+00 |
3.252234e+02 |
3.252234e+02 |
0.000000e+00 |
2.136659e+06 |
2.136659e+06 |
0.000000e+00 |
3.745000e+02 |
2.217828e+02 |
2.217828e+02 |
0.000000e+00 |
4.464610e-05 |
4.464610e-05 |
0.000000e+00 |
3.261537e+02 |
3.261538e+02 |
-1.000000e-04 |
2.137989e+06 |
2.137987e+06 |
2.000000e+00 |
3.746000e+02 |
2.220176e+02 |
2.220176e+02 |
0.000000e+00 |
5.378059e-05 |
5.378059e-05 |
0.000000e+00 |
3.270754e+02 |
3.270755e+02 |
-1.000000e-04 |
2.138636e+06 |
2.138636e+06 |
0.000000e+00 |
3.747000e+02 |
2.222522e+02 |
2.222522e+02 |
0.000000e+00 |
6.310998e-05 |
6.310998e-05 |
0.000000e+00 |
3.279778e+02 |
3.279778e+02 |
0.000000e+00 |
2.138899e+06 |
2.138899e+06 |
0.000000e+00 |
3.748000e+02 |
2.224866e+02 |
2.224866e+02 |
0.000000e+00 |
7.263348e-05 |
7.263348e-05 |
0.000000e+00 |
3.288547e+02 |
3.288547e+02 |
0.000000e+00 |
2.138922e+06 |
2.138922e+06 |
0.000000e+00 |
3.749000e+02 |
2.227209e+02 |
2.227209e+02 |
0.000000e+00 |
8.235027e-05 |
8.235027e-05 |
0.000000e+00 |
3.297035e+02 |
3.297030e+02 |
5.000000e-04 |
2.138788e+06 |
2.138789e+06 |
-1.000000e+00 |
3.750000e+02 |
2.229550e+02 |
2.229550e+02 |
0.000000e+00 |
9.225956e-05 |
9.225956e-05 |
0.000000e+00 |
3.305218e+02 |
3.305219e+02 |
-1.000000e-04 |
2.138547e+06 |
2.138547e+06 |
0.000000e+00 |
3.751000e+02 |
2.231890e+02 |
2.231890e+02 |
0.000000e+00 |
1.023605e-04 |
1.023605e-04 |
0.000000e+00 |
3.313108e+02 |
3.313108e+02 |
0.000000e+00 |
2.138230e+06 |
2.138230e+06 |
0.000000e+00 |
3.756000e+02 |
2.243566e+02 |
2.243566e+02 |
0.000000e+00 |
1.557130e-04 |
1.557130e-04 |
0.000000e+00 |
3.348582e+02 |
3.348582e+02 |
0.000000e+00 |
2.136103e+06 |
2.136103e+06 |
0.000000e+00 |
3.761000e+02 |
2.255209e+02 |
2.255209e+02 |
0.000000e+00 |
2.137389e-04 |
2.137389e-04 |
0.000000e+00 |
3.379003e+02 |
3.379003e+02 |
0.000000e+00 |
2.133750e+06 |
2.133750e+06 |
0.000000e+00 |
3.766000e+02 |
2.266822e+02 |
2.266822e+02 |
0.000000e+00 |
2.763407e-04 |
2.763407e-04 |
0.000000e+00 |
3.406247e+02 |
3.406246e+02 |
1.000000e-04 |
2.131521e+06 |
2.131521e+06 |
0.000000e+00 |
3.771000e+02 |
2.278411e+02 |
2.278411e+02 |
0.000000e+00 |
3.434222e-04 |
3.434222e-04 |
0.000000e+00 |
3.431574e+02 |
3.431574e+02 |
0.000000e+00 |
2.129505e+06 |
2.129505e+06 |
0.000000e+00 |
3.776000e+02 |
2.289976e+02 |
2.289976e+02 |
0.000000e+00 |
4.148884e-04 |
4.148884e-04 |
0.000000e+00 |
3.455768e+02 |
3.455768e+02 |
0.000000e+00 |
2.127703e+06 |
2.127703e+06 |
0.000000e+00 |
3.781000e+02 |
2.301523e+02 |
2.301523e+02 |
0.000000e+00 |
4.906457e-04 |
4.906457e-04 |
0.000000e+00 |
3.479295e+02 |
3.479295e+02 |
0.000000e+00 |
2.126086e+06 |
2.126086e+06 |
0.000000e+00 |
3.786000e+02 |
2.313052e+02 |
2.313052e+02 |
0.000000e+00 |
5.706021e-04 |
5.706021e-04 |
0.000000e+00 |
3.502430e+02 |
3.502430e+02 |
0.000000e+00 |
2.124621e+06 |
2.124621e+06 |
0.000000e+00 |
3.791000e+02 |
2.324566e+02 |
2.324566e+02 |
0.000000e+00 |
6.546664e-04 |
6.546664e-04 |
0.000000e+00 |
3.525330e+02 |
3.525330e+02 |
0.000000e+00 |
2.123277e+06 |
2.123277e+06 |
0.000000e+00 |
3.796000e+02 |
2.336069e+02 |
2.336069e+02 |
0.000000e+00 |
7.427492e-04 |
7.427492e-04 |
0.000000e+00 |
3.548078e+02 |
3.548078e+02 |
0.000000e+00 |
2.122029e+06 |
2.122029e+06 |
0.000000e+00 |
3.810000e+02 |
2.368226e+02 |
2.368226e+02 |
0.000000e+00 |
1.010012e-03 |
1.010012e-03 |
0.000000e+00 |
3.611200e+02 |
3.611199e+02 |
1.000000e-04 |
2.118897e+06 |
2.118897e+06 |
0.000000e+00 |
3.820000e+02 |
2.391168e+02 |
2.391168e+02 |
0.000000e+00 |
1.218734e-03 |
1.218734e-03 |
0.000000e+00 |
3.655758e+02 |
3.655758e+02 |
0.000000e+00 |
2.116880e+06 |
2.116879e+06 |
1.000000e+00 |
3.830000e+02 |
2.414102e+02 |
2.414102e+02 |
0.000000e+00 |
1.441552e-03 |
1.441552e-03 |
0.000000e+00 |
3.699761e+02 |
3.699761e+02 |
0.000000e+00 |
2.114985e+06 |
2.114985e+06 |
0.000000e+00 |
3.840000e+02 |
2.437038e+02 |
2.437038e+02 |
0.000000e+00 |
1.677822e-03 |
1.677822e-03 |
0.000000e+00 |
3.743100e+02 |
3.743100e+02 |
0.000000e+00 |
2.113184e+06 |
2.113184e+06 |
0.000000e+00 |
3.850000e+02 |
2.459988e+02 |
2.459988e+02 |
0.000000e+00 |
1.926920e-03 |
1.926920e-03 |
0.000000e+00 |
3.785689e+02 |
3.785689e+02 |
0.000000e+00 |
2.111460e+06 |
2.111460e+06 |
0.000000e+00 |
3.860000e+02 |
2.482960e+02 |
2.482960e+02 |
0.000000e+00 |
2.188239e-03 |
2.188239e-03 |
0.000000e+00 |
3.827470e+02 |
3.827469e+02 |
1.000000e-04 |
2.109803e+06 |
2.109803e+06 |
0.000000e+00 |
3.870000e+02 |
2.505964e+02 |
2.505964e+02 |
0.000000e+00 |
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6.563221e+02 |
6.563189e+02 |
3.200000e-03 |
2.939489e+06 |
2.939489e+06 |
0.000000e+00 |
9.000000e+02 |
1.865072e+03 |
1.865071e+03 |
1.000000e-03 |
1.276671e-01 |
1.276671e-01 |
0.000000e+00 |
6.560693e+02 |
6.560661e+02 |
3.200000e-03 |
2.960246e+06 |
2.960246e+06 |
0.000000e+00 |
9.100000e+02 |
1.895171e+03 |
1.895171e+03 |
0.000000e+00 |
1.285022e-01 |
1.285022e-01 |
0.000000e+00 |
6.557679e+02 |
6.557647e+02 |
3.200000e-03 |
2.981015e+06 |
2.981015e+06 |
0.000000e+00 |
9.200000e+02 |
1.925173e+03 |
1.925173e+03 |
0.000000e+00 |
1.293005e-01 |
1.293005e-01 |
0.000000e+00 |
6.554209e+02 |
6.554177e+02 |
3.200000e-03 |
3.001794e+06 |
3.001794e+06 |
0.000000e+00 |
9.300000e+02 |
1.955077e+03 |
1.955077e+03 |
0.000000e+00 |
1.300635e-01 |
1.300635e-01 |
0.000000e+00 |
6.550314e+02 |
6.550282e+02 |
3.200000e-03 |
3.022581e+06 |
3.022581e+06 |
0.000000e+00 |
9.400000e+02 |
1.984883e+03 |
1.984883e+03 |
0.000000e+00 |
1.307926e-01 |
1.307926e-01 |
0.000000e+00 |
6.546022e+02 |
6.545989e+02 |
3.300000e-03 |
3.043371e+06 |
3.043371e+06 |
0.000000e+00 |
9.500000e+02 |
2.014592e+03 |
2.014592e+03 |
0.000000e+00 |
1.314895e-01 |
1.314895e-01 |
0.000000e+00 |
6.541362e+02 |
6.541329e+02 |
3.300000e-03 |
3.064163e+06 |
3.064163e+06 |
0.000000e+00 |
9.600000e+02 |
2.044203e+03 |
2.044203e+03 |
0.000000e+00 |
1.321557e-01 |
1.321557e-01 |
0.000000e+00 |
6.536362e+02 |
6.536330e+02 |
3.200000e-03 |
3.084952e+06 |
3.084952e+06 |
0.000000e+00 |
9.700000e+02 |
2.073716e+03 |
2.073716e+03 |
0.000000e+00 |
1.327928e-01 |
1.327928e-01 |
0.000000e+00 |
6.531051e+02 |
6.531018e+02 |
3.300000e-03 |
3.105735e+06 |
3.105735e+06 |
0.000000e+00 |
9.800000e+02 |
2.103132e+03 |
2.103132e+03 |
0.000000e+00 |
1.334022e-01 |
1.334022e-01 |
0.000000e+00 |
6.525456e+02 |
6.525423e+02 |
3.300000e-03 |
3.126509e+06 |
3.126509e+06 |
0.000000e+00 |
9.900000e+02 |
2.132450e+03 |
2.132450e+03 |
0.000000e+00 |
1.339856e-01 |
1.339856e-01 |
0.000000e+00 |
6.519604e+02 |
6.519571e+02 |
3.300000e-03 |
3.147269e+06 |
3.147269e+06 |
0.000000e+00 |
1.000000e+03 |
2.161670e+03 |
2.161670e+03 |
0.000000e+00 |
1.345445e-01 |
1.345445e-01 |
0.000000e+00 |
6.513522e+02 |
6.513489e+02 |
3.300000e-03 |
3.168012e+06 |
3.168012e+06 |
0.000000e+00 |
T[deg.C] |
P(Driesner)[bar] |
P(xThermo)[bar] |
P(diff)[bar] |
X(Driesner)[mol] |
X(xThermo)[mol] |
X(diff)[mol] |
Rho(Driesner)[kg/m3] |
Rho(xThermo) |
Rho(err) |
H(Driesner)[J/kg] |
H(xThermo) |
H(err) |
---|---|---|---|---|---|---|---|---|---|---|---|---|
3.739760e+02 |
2.205491e+02 |
2.207108e+02 |
-1.617000e-01 |
0.000000e+00 |
2.408996e-06 |
-2.408996e-06 |
3.218900e+02 |
3.262793e+02 |
-4.389300e+00 |
2.086000e+06 |
2.119524e+06 |
-3.352400e+04 |
3.740000e+02 |
2.206058e+02 |
2.207674e+02 |
-1.616000e-01 |
1.925758e-06 |
4.349138e-06 |
-2.423380e-06 |
3.220024e+02 |
3.265468e+02 |
-4.544400e+00 |
2.090401e+06 |
2.123328e+06 |
-3.292700e+04 |
3.741000e+02 |
2.208416e+02 |
2.210032e+02 |
-1.616000e-01 |
1.007350e-05 |
1.255666e-05 |
-2.483160e-06 |
3.226283e+02 |
3.275549e+02 |
-4.926600e+00 |
2.111710e+06 |
2.129138e+06 |
-1.742800e+04 |
3.742000e+02 |
2.210772e+02 |
2.212387e+02 |
-1.615000e-01 |
1.842022e-05 |
2.096292e-05 |
-2.542700e-06 |
3.234210e+02 |
3.285209e+02 |
-5.099900e+00 |
2.127722e+06 |
2.131079e+06 |
-3.357000e+03 |
3.743000e+02 |
2.213126e+02 |
2.214740e+02 |
-1.614000e-01 |
2.696511e-05 |
2.956709e-05 |
-2.601980e-06 |
3.243026e+02 |
3.294588e+02 |
-5.156200e+00 |
2.133951e+06 |
2.131924e+06 |
2.027000e+03 |
3.744000e+02 |
2.215478e+02 |
2.217091e+02 |
-1.613000e-01 |
3.570734e-05 |
3.836837e-05 |
-2.661030e-06 |
3.252234e+02 |
3.303702e+02 |
-5.146800e+00 |
2.136659e+06 |
2.132277e+06 |
4.382000e+03 |
3.745000e+02 |
2.217828e+02 |
2.219441e+02 |
-1.613000e-01 |
4.464610e-05 |
4.736593e-05 |
-2.719830e-06 |
3.261537e+02 |
3.312564e+02 |
-5.102700e+00 |
2.137989e+06 |
2.132362e+06 |
5.627000e+03 |
3.746000e+02 |
2.220176e+02 |
2.221788e+02 |
-1.612000e-01 |
5.378059e-05 |
5.655898e-05 |
-2.778390e-06 |
3.270754e+02 |
3.321182e+02 |
-5.042800e+00 |
2.138636e+06 |
2.132286e+06 |
6.350000e+03 |
3.747000e+02 |
2.222522e+02 |
2.224134e+02 |
-1.612000e-01 |
6.310998e-05 |
6.594669e-05 |
-2.836710e-06 |
3.279778e+02 |
3.329567e+02 |
-4.978900e+00 |
2.138899e+06 |
2.132105e+06 |
6.794000e+03 |
3.748000e+02 |
2.224866e+02 |
2.226478e+02 |
-1.612000e-01 |
7.263348e-05 |
7.552826e-05 |
-2.894780e-06 |
3.288547e+02 |
3.337727e+02 |
-4.918000e+00 |
2.138922e+06 |
2.131853e+06 |
7.069000e+03 |
3.749000e+02 |
2.227209e+02 |
2.228820e+02 |
-1.611000e-01 |
8.235027e-05 |
8.530288e-05 |
-2.952610e-06 |
3.297035e+02 |
3.345674e+02 |
-4.863900e+00 |
2.138788e+06 |
2.131551e+06 |
7.237000e+03 |
3.750000e+02 |
2.229550e+02 |
2.231161e+02 |
-1.611000e-01 |
9.225956e-05 |
9.526976e-05 |
-3.010200e-06 |
3.305218e+02 |
3.353417e+02 |
-4.819900e+00 |
2.138547e+06 |
2.131214e+06 |
7.333000e+03 |
3.751000e+02 |
2.231890e+02 |
2.233500e+02 |
-1.610000e-01 |
1.023605e-04 |
1.054281e-04 |
-3.067600e-06 |
3.313108e+02 |
3.360968e+02 |
-4.786000e+00 |
2.138230e+06 |
2.130852e+06 |
7.378000e+03 |
3.756000e+02 |
2.243566e+02 |
2.245174e+02 |
-1.608000e-01 |
1.557130e-04 |
1.590637e-04 |
-3.350700e-06 |
3.348582e+02 |
3.396164e+02 |
-4.758200e+00 |
2.136103e+06 |
2.128859e+06 |
7.244000e+03 |
3.761000e+02 |
2.255209e+02 |
2.256815e+02 |
-1.606000e-01 |
2.137389e-04 |
2.173670e-04 |
-3.628100e-06 |
3.379003e+02 |
3.427881e+02 |
-4.887800e+00 |
2.133750e+06 |
2.126806e+06 |
6.944000e+03 |
3.766000e+02 |
2.266822e+02 |
2.268427e+02 |
-1.605000e-01 |
2.763407e-04 |
2.802403e-04 |
-3.899600e-06 |
3.406247e+02 |
3.456979e+02 |
-5.073200e+00 |
2.131521e+06 |
2.124837e+06 |
6.684000e+03 |
3.771000e+02 |
2.278411e+02 |
2.280014e+02 |
-1.603000e-01 |
3.434222e-04 |
3.475875e-04 |
-4.165300e-06 |
3.431574e+02 |
3.484092e+02 |
-5.251800e+00 |
2.129505e+06 |
2.122999e+06 |
6.506000e+03 |
3.776000e+02 |
2.289976e+02 |
2.291578e+02 |
-1.602000e-01 |
4.148884e-04 |
4.193137e-04 |
-4.425300e-06 |
3.455768e+02 |
3.509683e+02 |
-5.391500e+00 |
2.127703e+06 |
2.121303e+06 |
6.400000e+03 |
3.781000e+02 |
2.301523e+02 |
2.303123e+02 |
-1.600000e-01 |
4.906457e-04 |
4.953256e-04 |
-4.679900e-06 |
3.479295e+02 |
3.534089e+02 |
-5.479400e+00 |
2.126086e+06 |
2.119747e+06 |
6.339000e+03 |
3.786000e+02 |
2.313052e+02 |
2.314652e+02 |
-1.600000e-01 |
5.706021e-04 |
5.755310e-04 |
-4.928900e-06 |
3.502430e+02 |
3.557560e+02 |
-5.513000e+00 |
2.124621e+06 |
2.118318e+06 |
6.303000e+03 |
3.791000e+02 |
2.324566e+02 |
2.326165e+02 |
-1.599000e-01 |
6.546664e-04 |
6.598389e-04 |
-5.172500e-06 |
3.525330e+02 |
3.580283e+02 |
-5.495300e+00 |
2.123277e+06 |
2.117003e+06 |
6.274000e+03 |
3.796000e+02 |
2.336069e+02 |
2.337667e+02 |
-1.598000e-01 |
7.427492e-04 |
7.481600e-04 |
-5.410800e-06 |
3.548078e+02 |
3.602399e+02 |
-5.432100e+00 |
2.122029e+06 |
2.115787e+06 |
6.242000e+03 |
3.810000e+02 |
2.368226e+02 |
2.369823e+02 |
-1.597000e-01 |
1.010012e-03 |
1.016062e-03 |
-6.050000e-06 |
3.611200e+02 |
3.661929e+02 |
-5.072900e+00 |
2.118897e+06 |
2.112803e+06 |
6.094000e+03 |
3.820000e+02 |
2.391168e+02 |
2.392765e+02 |
-1.597000e-01 |
1.218734e-03 |
1.225217e-03 |
-6.483000e-06 |
3.655758e+02 |
3.702891e+02 |
-4.713300e+00 |
2.116880e+06 |
2.110955e+06 |
5.925000e+03 |
3.830000e+02 |
2.414102e+02 |
2.415698e+02 |
-1.596000e-01 |
1.441552e-03 |
1.448448e-03 |
-6.896000e-06 |
3.699761e+02 |
3.742926e+02 |
-4.316500e+00 |
2.114985e+06 |
2.109279e+06 |
5.706000e+03 |
3.840000e+02 |
2.437038e+02 |
2.438635e+02 |
-1.597000e-01 |
1.677822e-03 |
1.685112e-03 |
-7.290000e-06 |
3.743100e+02 |
3.782229e+02 |
-3.912900e+00 |
2.113184e+06 |
2.107736e+06 |
5.448000e+03 |
3.850000e+02 |
2.459988e+02 |
2.461585e+02 |
-1.597000e-01 |
1.926920e-03 |
1.934585e-03 |
-7.665000e-06 |
3.785689e+02 |
3.820925e+02 |
-3.523600e+00 |
2.111460e+06 |
2.106297e+06 |
5.163000e+03 |
3.860000e+02 |
2.482960e+02 |
2.484559e+02 |
-1.599000e-01 |
2.188239e-03 |
2.196261e-03 |
-8.022000e-06 |
3.827470e+02 |
3.859089e+02 |
-3.161900e+00 |
2.109803e+06 |
2.104944e+06 |
4.859000e+03 |
3.870000e+02 |
2.505964e+02 |
2.507563e+02 |
-1.599000e-01 |
2.461191e-03 |
2.469553e-03 |
-8.362000e-06 |
3.868403e+02 |
3.896763e+02 |
-2.836000e+00 |
2.108209e+06 |
2.103665e+06 |
4.544000e+03 |
3.880000e+02 |
2.529007e+02 |
2.530608e+02 |
-1.601000e-01 |
2.745207e-03 |
2.753893e-03 |
-8.686000e-06 |
3.908469e+02 |
3.933965e+02 |
-2.549600e+00 |
2.106674e+06 |
2.102450e+06 |
4.224000e+03 |
3.890000e+02 |
2.552097e+02 |
2.553699e+02 |
-1.602000e-01 |
3.039736e-03 |
3.048728e-03 |
-8.992000e-06 |
3.947660e+02 |
3.970696e+02 |
-2.303600e+00 |
2.105198e+06 |
2.101294e+06 |
3.904000e+03 |
3.900000e+02 |
2.575241e+02 |
2.576845e+02 |
-1.604000e-01 |
3.344241e-03 |
3.353525e-03 |
-9.284000e-06 |
3.985976e+02 |
4.006947e+02 |
-2.097100e+00 |
2.103781e+06 |
2.100192e+06 |
3.589000e+03 |
3.910000e+02 |
2.598445e+02 |
2.600050e+02 |
-1.605000e-01 |
3.658206e-03 |
3.667766e-03 |
-9.560000e-06 |
4.023425e+02 |
4.042696e+02 |
-1.927100e+00 |
2.102421e+06 |
2.099141e+06 |
3.280000e+03 |
3.920000e+02 |
2.621714e+02 |
2.623322e+02 |
-1.608000e-01 |
3.981129e-03 |
3.990950e-03 |
-9.821000e-06 |
4.060019e+02 |
4.077921e+02 |
-1.790200e+00 |
2.101120e+06 |
2.098138e+06 |
2.982000e+03 |
3.930000e+02 |
2.645056e+02 |
2.646666e+02 |
-1.610000e-01 |
4.312524e-03 |
4.322592e-03 |
-1.006800e-05 |
4.095772e+02 |
4.112593e+02 |
-1.682100e+00 |
2.099877e+06 |
2.097182e+06 |
2.695000e+03 |
3.940000e+02 |
2.668474e+02 |
2.670087e+02 |
-1.613000e-01 |
4.651924e-03 |
4.662225e-03 |
-1.030100e-05 |
4.130703e+02 |
4.146686e+02 |
-1.598300e+00 |
2.098693e+06 |
2.096270e+06 |
2.423000e+03 |
3.950000e+02 |
2.691974e+02 |
2.693589e+02 |
-1.615000e-01 |
4.998874e-03 |
5.009395e-03 |
-1.052100e-05 |
4.164830e+02 |
4.180173e+02 |
-1.534300e+00 |
2.097568e+06 |
2.095401e+06 |
2.167000e+03 |
3.960000e+02 |
2.715561e+02 |
2.717178e+02 |
-1.617000e-01 |
5.352936e-03 |
5.363664e-03 |
-1.072800e-05 |
4.198173e+02 |
4.213032e+02 |
-1.485900e+00 |
2.096501e+06 |
2.094574e+06 |
1.927000e+03 |
3.970000e+02 |
2.739237e+02 |
2.740858e+02 |
-1.621000e-01 |
5.713687e-03 |
5.724608e-03 |
-1.092100e-05 |
4.230752e+02 |
4.245244e+02 |
-1.449200e+00 |
2.095492e+06 |
2.093788e+06 |
1.704000e+03 |
3.980000e+02 |
2.763009e+02 |
2.764632e+02 |
-1.623000e-01 |
6.080717e-03 |
6.091821e-03 |
-1.110400e-05 |
4.262587e+02 |
4.276795e+02 |
-1.420800e+00 |
2.094542e+06 |
2.093042e+06 |
1.500000e+03 |
3.990000e+02 |
2.786878e+02 |
2.788504e+02 |
-1.626000e-01 |
6.453632e-03 |
6.464906e-03 |
-1.127400e-05 |
4.293698e+02 |
4.307678e+02 |
-1.398000e+00 |
2.093650e+06 |
2.092335e+06 |
1.315000e+03 |
4.000000e+02 |
2.810849e+02 |
2.812479e+02 |
-1.630000e-01 |
6.832051e-03 |
6.843485e-03 |
-1.143400e-05 |
4.324106e+02 |
4.337888e+02 |
-1.378200e+00 |
2.092815e+06 |
2.091667e+06 |
1.148000e+03 |
4.100000e+02 |
3.056780e+02 |
3.058445e+02 |
-1.665000e-01 |
1.084455e-02 |
1.085705e-02 |
-1.250000e-05 |
4.593637e+02 |
4.604769e+02 |
-1.113200e+00 |
2.087488e+06 |
2.087161e+06 |
3.270000e+02 |
4.200000e+02 |
3.315379e+02 |
3.317083e+02 |
-1.704000e-01 |
1.508056e-02 |
1.509339e-02 |
-1.283000e-05 |
4.811573e+02 |
4.818504e+02 |
-6.931000e-01 |
2.087125e+06 |
2.086847e+06 |
2.780000e+02 |
4.300000e+02 |
3.587626e+02 |
3.589372e+02 |
-1.746000e-01 |
1.934403e-02 |
1.935673e-02 |
-1.270000e-05 |
4.990526e+02 |
4.993654e+02 |
-3.128000e-01 |
2.090916e+06 |
2.090644e+06 |
2.720000e+02 |
4.400000e+02 |
3.873578e+02 |
3.875365e+02 |
-1.787000e-01 |
2.351927e-02 |
2.353160e-02 |
-1.233000e-05 |
5.139825e+02 |
5.140217e+02 |
-3.920000e-02 |
2.098093e+06 |
2.097911e+06 |
1.820000e+02 |
4.500000e+02 |
4.172612e+02 |
4.174436e+02 |
-1.824000e-01 |
2.754975e-02 |
2.756160e-02 |
-1.185000e-05 |
5.266585e+02 |
5.265205e+02 |
1.380000e-01 |
2.107963e+06 |
2.107889e+06 |
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1.345445e-01 |
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6.513522e+02 |
6.486175e+02 |
2.734700e+00 |
3.168012e+06 |
3.172509e+06 |
-4.497000e+03 |
Tip
The help function for 3D plot can be downloaded at here: helpfunc.py
Total running time of the script: ( 0 minutes 50.375 seconds)