Owen,
R. G.
,
Hunt,
J. C. R.
, and
Collier,
J. G.
, 1976, “
Magnetohydrodynamic Pressure Drop in Ducted Two-Phase Flows,” Int. J. Multiphase Flow,
3(1), pp. 23–33.

Ginoux,
J. J.
, 1978, Two-Phase Flows and Heat Transfer With Application to Nuclear Reactor Design Problems,
Hemisphere Publishing,
Washington, DC.

Bansal,
P. K.
, and
Rupasinghe,
A. S.
, 1998, “
A Homogeneous Model for Adiabatic Capillary Tubes,” Appl. Therm. Eng.,
18(3–4), pp. 207–219.

Faghri,
A.
, and
Zhang,
Y.
, 2006, Transport Phenomena in Multiphase Systems,
Elsevier,
Burlington, MA.

Awad,
M. M.
, and
Muzychka,
Y. S.
, 2008, “
Effective Property Models for Homogeneous Two-Phase Flows,” Exp. Therm. Fluid Sci.,
33(1), pp. 106–113.

Martinelli,
R. C.
, and
Nelson,
D. B.
, 1948, “
Prediction of Pressure Drop During Forced Circulation Boiling of Water,” Trans. ASME,
7(7), pp. 695–702.

Lockhart,
R. W.
, and
Martinelli,
R. C.
, 1949, “
Proposed Correlation Data for Isothermal Two-Phase Two-Component Flow in Pipes,” Chem. Eng. Prog.,
45(1), pp. 39–48.

Gopalakrishman,
A.
, and
Schrock,
V. E.
, 1964, Void Fraction From the Energy Equation,
Heat Transfer and Fluid Mechanics Institute, Stanford University Press,
Palo Alto, CA.

Premoli,
A.
,
Francesco,
D.
, and
Prima,
A.
, 1970, “
An Empirical Correlation for Evaluating Two-Phase Mixture Density Under Adiabatic Conditions,” European Two-Phase Flow Group Meeting, Paper B9, Milan, Italy..

Friedel,
L.
, 1979, “
Improved Friction Pressure Drop Correlations for Horizontal and Vertical Two-Phase Flow,” 3R Int.,
18(7), pp. 485–491.

Levy,
S.
, 1980, “
Steam Slip-Theoretical Prediction From Momentum Model,” ASME J. Heat Transfer,
82(2), pp. 113–124.

Richter,
H. J.
, 1983, “
Separated Two-Phase Flow Model: Application to Critical Two-Phase Flow,” Int. J. Multiphase Flow,
9(5), pp. 511–530.

Richter,
H. J.
, and
Minas,
S. E.
, 1979, “
Separated Flow Model for Critical Two-Phase Flow,” Nonequilibrium Interfacial Transport Processes,
ASME,
New York.

Wongwises,
S.
,
Chan,
P.
,
Luesuwanatat,
N.
, and
Purattanarak,
T.
, 2000, “
Two-Phase Separated Flow Model of Refrigerants Flowing Through Capillary Tubes,” Int. Commun. Heat Mass Transfer,
27(3), pp. 343–356.

Ishii,
M.
, 1975, “
Thermo-Fluid Dynamic Theory of Two-Phase Flow,” NASA STI/Recon Technical Report A, 75, pp. 29657.

Saito,
T.
,
Hughes,
E. D.
, and
Carbon,
M. W.
, 1978, “
Multi-Fluid Modeling of Annular Two-Phase Flow,” Nucl. Eng. Des.,
50(2), pp. 225–271.

Bouré,
J. A.
, and
Delhaye,
J. M.
, 1986, General Equations and Two-Phase Flow Modeling,
Hemisphere-McGraw-Hill,
New York.

Bouré,
J. A.
, 1986, “
Two-Phase Flow Models: The Closure Issue,” European Two-Phase Flow Group Meeting, Munich.

Stevanovic,
V.
,
Prica,
S.
, and
Maslovaric,
B.
, 2007, “
Multi-Fluid Model Predictions of Gas-Liquid Two-Phase Flows in Vertical Tubes,” FME Trans.,
35(4), pp. 173–181.

Zuber,
N.
, and
Findlay,
J. A.
, 1965, “
Average Volumetric Concentration in Two-Phase Flow Systems,” ASME J. Heat Transfer,
87(4), pp. 453–468.

Ishii,
M.
, 1977, “
One-Dimensional Drift-Flux Model and Constitutive Equations for Relative Motion Between Phases in Various Two-Phase Flow Regimes,” Report No. ANL-77-47.

Wallis,
G. B.
, 1979, One-Dimensional Two-Phase Flow, 2nd ed.,
McGraw-Hill,
New York.

Chexal,
B.
, and
Lellouche,
G.
, 1992, “
Void Fraction Correlation for Generalized Applications,” Prog. Nucl. Energy,
27(4), pp. 255–295.

Coddington,
P.
, and
Macian,
R.
, 2002, “
A Study of the Performance of Void Fraction Correlations Used in the Context of Drift-Flux Two-Phase Flow Models,” Nucl. Eng. Des.,
215(3), pp. 199–216.

Choi,
J.
,
Pereyra,
E.
,
Sarica,
C.
,
Park,
C.
, and
Kang,
J. M.
, 2012, “
An Efficient Drift-Flux Closure Relationship to Estimate Liquid Holdups of Gas-Liquid Two-Phase Flow in Pipes,” Energies,
5(12), pp. 5294–5306.

Taitel,
Y.
, and
Dukler,
A. E.
, 1976, “
A Model for Predicting Flow Regime Transitions in Horizontal and Near Horizontal Gas-Liquid Flow,” AIChe J.,
22(1), pp. 22–24.

Barnea,
D.
, 1987, “
A Unified Model for Predicting Flow Pattern Transitions for the Whole Range of Pipe Inclinations,” Int. J. Multiphase Flow,
13(1), pp. 1–12.

Xiao,
J. J.
,
Shoham,
O.
, and
Brill,
J. P.
, 1990, “
A Comprehensive Mechanistic Model for Two-Phase Flow in Pipelines,” 65th SPE Annual Technical Conference and Exhibition, SPE Paper No. 20631.

Ansari,
A. M.
,
Sylvester,
A. D.
,
Sarica,
C.
,
Shoham,
O.
, and
Brill,
J. P.
, “
A Comprehensive Mechanistic Model for Upward Two-Phase Flow in Wellbores,” SPE Prod. Facil.,
9(2), pp. 143–152.

Petalas,
N.
, and
Aziz,
K.
, 1996, “
Development and Testing of a New Mechanistic Model for Multiphase Flow in Pipes,”' Proceedings of the ASME Fluids Engineering Division Summer Meeting, Part 1(of 2), San Diego, CA, pp. 153–159.

Petalas,
N.
, and
Aziz,
K.
, 2000, “
A Mechanistic Model for Multiphase Flow in Pipes,” J. Can. Pet. Technol.,
39(6), pp. 43–55.

Moore,
K. V.
, and
Rettig,
W. H.
, 1973, “
RELAP4—A Computer Program for Transient Thermal-Hydraulic Analysis,” Aerojet Nuclear Company, National Reactor Testing Station, Report No. ANCR–1127.

Fischer,
S. R.
, 1975, “
Use of Vertical Slip Flow and Flooding Models in LOCA Analysis,” Aerojet Nuclear Co., Idaho Falls, ID, Report No. CONF-750607–30.

Lyczkowski,
R. W.
,
Gidaspow,
D.
,
Solbrig,
C. W.
, and
Hughes,
E. D.
, 1975, “
Characteristics and Stability Analyses of Transient One-Dimensional Two-Phase Flow Equations and Their Finite Difference Equations,” ASME Paper No. Paper No. CONF-751106–13.

Solbrig,
C. W.
, and
Hughes,
E. D.
, 1975, “
Governing Equations for a Seriated Continuum: An Unequal Velocity Model for Two-Phase Flow,” Aerojet Nuclear Company, Report No. ANCR–1193.

Cunliffe,
R. S.
, 1978, “
Prediction of Condensate Flow Rates in Large Diameter High Pressure Wet Gas Pipelines,” APEA J.,
18, pp. 171–177.

Modisette,
L.
, and
Whaley,
R. S.
, 1983, “
Transient Two-Phase Flow,” PSIG Annual Meeting, Detroit, MI, pp. 27–28.

Bendiksen,
K.
,
Malnes,
D.
,
Moe,
R.
, and
Nuland,
S.
, 1991, “
The Dynamic Two-Fluid Model OLGA: Theory and Application,” SPE Prod. Eng.,
6(2), pp. 171–180.

Bendiksen,
K.
,
Brandt,
I.
,
Jacobsen,
K. A.
, and
Pauchon,
C.
, 1987, “
Dynamic Simulation of Multiphase Transportation Systems,” Multiphase Technology and Consequences for Field Development Forum, Stavanger, Norway.

Bendiksen,
K. H.
,
Brandt,
I.
,
Fuchs,
P.
,
Linga,
H.
,
Malnes,
D.
, and
Moe,
R.
, 1986, “
Two-Phase Flow Research at SINTEF and IFE: Some Experimental Results and a Demonstration of the Dynamic Two- Phase Flow Simulator OLGA,” Offshore Northern Seas Conference, Stavanger.

Black,
P. S.
,
Daniels,
L. C.
,
Hoyle,
N. C.
, and
Jepson,
W. P.
, 1990, “
Studying Transient Multiphase Flow Using the Pipeline Analysis Code (PLAC),” ASME J. Energy Resour. Technol.,
112(1), pp. 25–29.

Pauchon,
C.
,
Dhulesia,
H.
,
Binh-Cirlot,
G.
, and
Fabre,
J.
, 1994, “
TACITE: A Transient Tool for Multiphase Pipeline and Well Simulation,” SPE Annual Technical Conference, New Orleans, LA.

Pauchon,
C.
,
Dhulesia,
H.
,
Lopez,
D.
, and
Fabre,
J.
, 1993, “
TACITE: A Comprehensive Mechanistic Model for Two-Phase Flow,” The 6th International Conference on Multiphase Production, Cannes, France.

Taitel,
Y.
,
Ovadia,
S.
, and
Brill,
J. P.
, 1989, “
Simplified Transient Solution and Simulation of Two-Phase Flow in Pipelines,” Chem. Eng. Sci.,
44(6), pp. 353–359.

Brown,
F. T.
, 1972, “
The Transient Response of Fluid Lines,” ASME J. Basic Eng.,
84(4), pp. 547–553.

Huang,
Y. W.
, 2012, “
Lumped Parameter Modeling of Fluid Line Dynamics With Turbulent Flow Conditions,” Ph.D. thesis, Mechanical Engineering, University of Texas, Arlington, TX.

Bratland,
O.
, 2010, Pipe Flow 2: Multi-Phase Flow Assurance, Ove Bratland Flow Assurance Consulting, Chonburi, Thailand.

Colebrook,
C. F.
, 1939, “
Turbulent Flow in Pipes, With Particular Reference to the Transition Region Between Smooth and Rough Pipe Laws,” J. Inst. Civ. Eng.,
11(4), pp. 133–156.

Moody,
L. F.
, 1944, “
Friction Factors for Pipe Flow,” Trans. ASME,
66(8), pp. 671–684.

Goudar,
C. T.
, and
Sonnad,
J. R.
, 2008, “
Comparison of the Iterative Approximations of the Colebrook-White Equation,” Hydrocarbon Processing,
87(8).

Young,
T.
, 1808, “
Propagation of Impulse Through an Elastic Tube,” Philos. Trans. R. Soc. London,
98, pp. 164–186.

Wood,
F. M.
, 1937, “
The Application of Heaviside's Operational Calculus to the Solution of Problems in Water Hammer,” Trans. ASME,
59(8), pp. 707–713.

Iberall,
A. S.
, 1950, “
Attenuation of Oscillatory Pressures in Instrument Lines,” J. Res. Natl. Bur. Stand.,
45, pp. 85–108.

Rohmann,
C. P.
, and
Grogan,
E. C.
, 1957, “
On the Dynamics of Pneumatic Transmission Lines,” Trans. ASME,
79(4), pp. 853–867.

Nichols,
N. B.
, 1961, “
The Linear Properties of Pneumatic Transmission Lines,” Joint Automatic Control Conference, pp. 28–30.

Karam,
J. T.
, and
Franke,
M. E.
, 1967, “
The Frequency Response of Pneumatic Lines,” J. Basic Eng.,
89(2), pp. 371–378.

Franke,
M. E.
,
Malanowski,
A. J.
, and
Martin,
P. S.
, 1972, “
Effects of Temperature, End Conditions, Flow and Branching on the Frequency Response of Pneumatic Lines,” ASME J. Dyn. Syst., Meas., Control,
94(1), pp. 15–20.

Ravindran,
V. K.
, and
Manning,
J. R.
, 1973, “
The Frequency Response of Pneumatic Lines With Branching,” ASME J. Dyn. Syst., Meas., Control,
95(2), pp. 194–196.

Oldenburger,
R.
, and
Goodson,
R. E.
, 1964, “
Simplification of Hydraulic Line Dynamics by Use of Infinite Products,” ASME J. Basic Eng.,
86(1), pp. 1–8.

Hsue,
C. Y.
, and
Hullender,
D. A.
, 1983, “
Modal Approximations for the Fluid Dynamics of Hydraulic and Pneumatic Transmission Lines,” Fluid Transmission Line Dynamics,
ASME,
New York, pp. 51–77.

Johnston,
D. N.
, 2011, “
Numerical Modelling of Unsteady Turbulent Flow in Tubes, Including the Effects of Roughness and Large Changes in Reynolds Number,” Proc. Inst. Mech. Eng., Part C,
225(8), pp. 1874–1885.