R123#

References#

Equation of State#

Ben A. Younglove. An International Standard Equation of State for the Thermodynamic Properties of Refrigerant 123 (2,2-Dichloro-1,1,1-Trifluoroethane). J. Phys. Chem. Ref. Data, 23(5):731–779, 1994. doi:10.1063/1.555950.

Ideal gas specific heat#

Ben A. Younglove. An International Standard Equation of State for the Thermodynamic Properties of Refrigerant 123 (2,2-Dichloro-1,1,1-Trifluoroethane). J. Phys. Chem. Ref. Data, 23(5):731–779, 1994. doi:10.1063/1.555950.

Thermal Conductivity#

Arno Laesecke, Richard A. Perkins, and John B. Howley. An improved correlation for the thermal conductivity of HCFC123 (2,2-dichloro-1,1,1-trifluoroethane). Int. J. Refrig., 19(4):231–238, 1996. doi:10.1016/0140-7007(96)00019-9.

Viscosity#

Y. Tanaka and T. Sotani. Thermal Conductivity and Viscosity of 2,2-Dichloro-1,1,1-Trifluoroethane (HCFC-123). Int. J. Thermophys., 17(2):293–328, 1996. doi:10.1007/BF01443394.

Surface Tension#

A. Mulero, I. Cachadiña, and M. I. Parra. Recommended Correlations for the Surface Tension of Common Fluids. J. Phys. Chem. Ref. Data, 41(4):043105–1:13, 2012. doi:10.1063/1.4768782.

Molecular Structure#

R123 — 3D conformer (interactive: click and drag to rotate)

Fluid Information#

Parameter, Value

General

Molar mass [kg/mol]

0.152931

CAS number

306-83-2

ASHRAE class

B1

Formula

C2Cl2F3H

Acentric factor

0.2819224970363519

InChI

InChI=1S/C2HCl2F3/c3-1(4)2(5,6)7/h1H

InChIKey

OHMHBGPWCHTMQE-UHFFFAOYSA-N

SMILES

C(C(F)(F)F)(Cl)Cl

ChemSpider ID

9016

Limits

Maximum temperature [K]

600.0

Maximum pressure [Pa]

76000000.0

Triple point

Triple point temperature [K]

166.0

Triple point pressure [Pa]

4.202133802444641

Critical point

Critical point temperature [K]

456.8300258131298

Critical point density [kg/m3]

550.0128948608069

Critical point density [mol/m3]

3596.4774627826073

Critical point pressure [Pa]

3661805.269435811

REFPROP Validation Data#

Note

This figure compares the results generated from CoolProp and those generated from REFPROP. They are all results obtained in the form \(Y(T,\rho)\), where \(Y\) is the parameter of interest and which for all EOS is a direct evaluation of the EOS

You can download the script that generated the following figure here: (link to script), right-click the link and then save as… or the equivalent in your browser. You can also download this figure as a PDF.

../../_images/R123.png

Consistency Plots#

The following figure shows all the flash routines that are available for this fluid. A red + is a failure of the flash routine, a black dot is a success. Hopefully you will only see black dots. The red curve is the maximum temperature curve, and the blue curve is the melting line if one is available for the fluid.

In this figure, we start off with a state point given by T,P and then we calculate each of the other possible output pairs in turn, and then try to re-calculate T,P from the new input pair. If we don’t arrive back at the original T,P values, there is a problem in the flash routine in CoolProp. For more information on how these figures were generated, see CoolProp.Plots.ConsistencyPlots

Note

You can download the script that generated the following figure here: (link to script), right-click the link and then save as… or the equivalent in your browser. You can also download this figure as a PDF.

../../_images/R1231.png

Flash consistency (HEOS): 2 inconsistent, 117 exceptions, 0 bad-phase across 2 input pair(s).

Download full failure list (CSV)

Failing state points (sample, up to 20 per pair/class)

Pair

Class

Region

P [Pa]

T [K]

In1

Val1

In2

Val2

Error

DmolarP

INCONSISTENT

1phase

6.51278

167.1

Dmolar

11563.4

P

6.51293

DmolarP

INCONSISTENT

1phase

23.5337

178.2

Dmolar

11397.9

P

23.5332

HmolarSmolar

EXCEPTION

2phase

4.87369

167

Hmolar

15252.8

Smolar

82.0721

Inputs in Brent [166.000000,606.000000] do not bracket the root. Function values are [-0.426103,-1202146.819588]

HmolarSmolar

EXCEPTION

2phase

33036.3

273.411

Hmolar

30625.8

Smolar

153.076

Inputs in Brent [166.000000,606.000000] do not bracket the root. Function values are [-3586.824751,-639225.756576]

HmolarSmolar

EXCEPTION

2phase

112198

303.814

Hmolar

35317.9

Smolar

169.315

Inputs in Brent [166.000000,606.000000] do not bracket the root. Function values are [-5583.254186,-504450.705445]

HmolarSmolar

EXCEPTION

2phase

294738

334.217

Hmolar

40191.4

Smolar

184.536

Inputs in Brent [166.000000,606.000000] do not bracket the root. Function values are [-7929.970334,-374830.859176]

HmolarSmolar

EXCEPTION

2phase

444779

349.419

Hmolar

42706.3

Smolar

191.845

Inputs in Brent [166.000000,606.000000] do not bracket the root. Function values are [-9231.755164,-311137.187737]

HmolarSmolar

EXCEPTION

2phase

646236

364.621

Hmolar

45283.5

Smolar

198.997

Inputs in Brent [166.000000,606.000000] do not bracket the root. Function values are [-10621.567876,-247655.099023]

HmolarSmolar

EXCEPTION

2phase

1.24462e+06

395.024

Hmolar

50681.2

Smolar

213.012

Inputs in Brent [166.000000,606.000000] do not bracket the root. Function values are [-13692.797949,-118980.561136]

HmolarSmolar

EXCEPTION

2phase

4.87369

167

Hmolar

17049.6

Smolar

92.8315

Inputs in Brent [166.000000,606.000000] do not bracket the root. Function values are [-11.185479,-1118796.458666]

HmolarSmolar

EXCEPTION

2phase

36.7928

182.202

Hmolar

19148.2

Smolar

103.974

Inputs in Brent [166.000000,606.000000] do not bracket the root. Function values are [-260.083468,-1031920.232595]

HmolarSmolar

EXCEPTION

2phase

193.566

197.403

Hmolar

21245

Smolar

114.301

Inputs in Brent [166.000000,606.000000] do not bracket the root. Function values are [-642.678835,-950767.671859]

HmolarSmolar

EXCEPTION

2phase

771.759

212.605

Hmolar

23353.8

Smolar

123.986

Inputs in Brent [166.000000,606.000000] do not bracket the root. Function values are [-1143.637158,-874032.492566]

HmolarSmolar

EXCEPTION

2phase

2476.89

227.806

Hmolar

25486.1

Smolar

133.163

Inputs in Brent [166.000000,606.000000] do not bracket the root. Function values are [-1752.659260,-800716.405522]

HmolarSmolar

EXCEPTION

2phase

6690.27

243.008

Hmolar

27649.5

Smolar

141.921

Inputs in Brent [166.000000,606.000000] do not bracket the root. Function values are [-2462.255376,-730118.220535]

HmolarSmolar

EXCEPTION

2phase

15729.5

258.209

Hmolar

29848.5

Smolar

150.323

Inputs in Brent [166.000000,606.000000] do not bracket the root. Function values are [-3266.452758,-661745.559764]

HmolarSmolar

EXCEPTION

2phase

33036.3

273.411

Hmolar

32085.3

Smolar

158.414

Inputs in Brent [166.000000,606.000000] do not bracket the root. Function values are [-4160.222125,-595235.551403]

HmolarSmolar

EXCEPTION

2phase

63253.9

288.613

Hmolar

34361.5

Smolar

166.228

Inputs in Brent [166.000000,606.000000] do not bracket the root. Function values are [-5139.305878,-530297.955548]

HmolarSmolar

EXCEPTION

2phase

112198

303.814

Hmolar

36678.1

Smolar

173.792

Inputs in Brent [166.000000,606.000000] do not bracket the root. Function values are [-6200.247739,-466676.400338]

HmolarSmolar

EXCEPTION

2phase

186753

319.016

Hmolar

39037

Smolar

181.133

Inputs in Brent [166.000000,606.000000] do not bracket the root. Function values are [-7340.528303,-404120.874514]

HmolarSmolar

EXCEPTION

2phase

294738

334.217

Hmolar

41440.7

Smolar

188.274

Inputs in Brent [166.000000,606.000000] do not bracket the root. Function values are [-8558.779788,-342365.403054]

HmolarSmolar

EXCEPTION

2phase

444779

349.419

Hmolar

43893.8

Smolar

195.243

Inputs in Brent [166.000000,606.000000] do not bracket the root. Function values are [-9855.102310,-281105.464850]

Superancillary Plots#

The following figure shows the accuracy of the superancillary functions relative to extended precision calculations carried out in C++ with the teqp library. The results of the iterative calculations with REFPROP and CoolProp are also shown.

Note

You can download the script that generated the following figure here: (link to script), right-click the link and then save as… or the equivalent in your browser. You can also download this figure as a PDF.

../../_images/R1232.png