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Journal Articles

The Determination of the Equation of State From Wave-Front Observations

E. F. Lype

J. Fluids Eng. January 1958, 80(1): 1–8.

DOI: https://doi.org/10.1115/1.4012232

Published Online: January 25, 2022

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Topics: Equations of state, Waves, Differential equations, Shock waves, Compression, Density, Pressure, Specific heat, Wave propagation

Journal Articles

Closure to “Discussions of ‘Water Hammer in Nonuniform Pipes as an Example of Wave Propagation in Gradually Varying Media’” (1958, Trans. ASME, 80, pp. 1592–1594)

H. M. Paynter, F. D. Ezekiel

J. Fluids Eng. October 1958, 80(7): 1594–1595.

DOI: https://doi.org/10.1115/1.4012817

Published Online: January 25, 2022

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Topics: Pipes, Water hammer, Wave propagation

Journal Articles

Discussion: “Water Hammer in Nonuniform Pipes as an Example of Wave Propagation in Gradually Varying Media” (Paynter, H. M., and Ezekiel, F. D., 1958, Trans. ASME, 80, pp. 1585–1592)

E. B. Strowger

J. Fluids Eng. October 1958, 80(7): 1592–1594.

DOI: https://doi.org/10.1115/1.4012816

Published Online: January 25, 2022

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Topics: Pipes, Water hammer, Wave propagation

Journal Articles

Discussion: “Water Hammer in Nonuniform Pipes as an Example of Wave Propagation in Gradually Varying Media” (Paynter, H. M., and Ezekiel, F. D., 1958, Trans. ASME, 80, pp. 1585–1592)

J. Parmakian

J. Fluids Eng. October 1958, 80(7): 1592.

DOI: https://doi.org/10.1115/1.4012815

Published Online: January 25, 2022

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Topics: Pipes, Water hammer, Wave propagation

Journal Articles

Water Hammer in Nonuniform Pipes as an Example of Wave Propagation in Gradually Varying Media

H. M. Paynter, F. D. Ezekiel

J. Fluids Eng. October 1958, 80(7): 1585–1592.

DOI: https://doi.org/10.1115/1.4012814

Published Online: January 25, 2022

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Topics: Pipes, Water hammer, Wave propagation, Approximation, Flow (Dynamics), Fluids, Pressure, Wavelength, Waves

Journal Articles

Transmission Line Modeling of Laminar Liquid Wave Propagation in Tapered Tubes

Travis Wiens, Jeremy ven der Buhs

J. Fluids Eng. October 2019, 141(10): 101103.

Paper No: FE-18-1844

DOI: https://doi.org/10.1115/1.4043235

Published Online: April 15, 2019

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Topics: Energy dissipation, Flow (Dynamics), Modeling, Pressure, Transfer functions, Transmission lines, Wave propagation, Steady state, Pipes, Errors

Journal Articles

On the Approximation of Two-Dimensional Transient Pipe Flow Using a Modified Wave Propagation Algorithm

Hossein Mahdizadeh, Soroosh Sharifi, Pourya Omidvar

J. Fluids Eng. July 2018, 140(7): 071402.

Paper No: FE-17-1202

DOI: https://doi.org/10.1115/1.4039248

Published Online: March 16, 2018

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Topics: Turbulence, Water hammer, Algorithms, Wave propagation, Pipes, Waves

Journal Articles

Use of Pipeline Wave Propagation Model for Measuring Unsteady Flow Rate

Nigel Johnston, Min Pan, Sylwester Kudzma, Pengfei Wang

J. Fluids Eng. March 2014, 136(3): 031203.

Paper No: FE-13-1052

DOI: https://doi.org/10.1115/1.4026106

Published Online: January 24, 2014

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Topics: Flow (Dynamics), Pressure, Transducers, Unsteady flow, Wave propagation, Pipelines, Errors

Journal Articles

Wave Propagation in Thin-Walled Aortic Analogues

C. G. Giannopapa, J. M. B. Kroot, A. S. Tijsseling, M. C. M. Rutten, F. N. van de Vosse

J. Fluids Eng. February 2010, 132(2): 021104.

DOI: https://doi.org/10.1115/1.4000792

Published Online: February 4, 2010

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Topics: Flow (Dynamics), Pressure, Vessels, Wave propagation, Waves, Viscoelasticity

Journal Articles

Direct Numerical Simulation of Bubbly Flows and Application to Cavitation Mitigation

Tianshi Lu, Roman Samulyak, James Glimm

J. Fluids Eng. May 2007, 129(5): 595–604.

DOI: https://doi.org/10.1115/1.2720477

Published Online: October 25, 2006

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Topics: Bubbles, Bubbly flow, Cavitation, Pressure, Simulation, Waves, Fluids, Shock waves, Collapse, Computer simulation

Journal Articles

Application of Preconditioning Method to Gas-Liquid Two-Phase Flow Computations

Byeong Rog Shin, Associate Professor, Satoru Yamamoto, Associate Professor, Xin Yuan, Professor

J. Fluids Eng. July 2004, 126(4): 605–612.

DOI: https://doi.org/10.1115/1.1777230

Published Online: September 10, 2004

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Topics: Cavitation, Computation, Finite difference methods, Flow (Dynamics), Mach number, Nozzles, Numerical analysis, Two-phase flow, Porosity, Density

Journal Articles

Laminar, Gravitationally Driven Flow of a Thin Film on a Curved Wall

Kenneth J. Ruschak, Senior Research Associate, Steven J. Weinstein, Research Associate

J. Fluids Eng. January 2003, 125(1): 10–17.

DOI: https://doi.org/10.1115/1.1522412

Published Online: January 22, 2003

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Topics: Flow (Dynamics), Navier-Stokes equations, Thin films, Film thickness, Curved walls, Standing waves, Wave propagation

Journal Articles

Finite Element Modeling of the Acoustic Wave Propagation From a Cavity Near a Free-Surface

M. Lee

J. Fluids Eng. March 1999, 121(1): 205–208.

DOI: https://doi.org/10.1115/1.2822004

Published Online: March 1, 1999

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Topics: Acoustics, Cavities, Finite element analysis, Modeling, Wave propagation

Journal Articles

Relaxation Models for Wave Phenomena in Liquid-Vapor Bubble Flow in Channels

Z. Bilicki, D. Kardas, E. E. Michaelides

J. Fluids Eng. June 1998, 120(2): 369–377.

DOI: https://doi.org/10.1115/1.2820657

Published Online: June 1, 1998

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Topics: Bubbly flow, Relaxation (Physics), Vapors, Wave phenomena, Heat conduction, Waves, Bubbles, Damping, Diffusion (Physics), Kinetic energy

Journal Articles

Dynamic Response of Ducted Bubbly Flows to Turbomachinery-Induced Perturbations

Fabrizio d’Auria, Luca d’Agostino, Christopher E. Brennen

J. Fluids Eng. September 1996, 118(3): 595–601.

DOI: https://doi.org/10.1115/1.2817800

Published Online: September 1, 1996

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Topics: Bubbly flow, Dynamic response, Turbomachinery, Flow (Dynamics), Bubbles, Dynamics (Mechanics), Excitation, Blades, Ducts, Fluids

Journal Articles

Nonlinear Response of Planar Laminar Flow Over a Flat Plate Vibrating in Different Modes

N. Kolluru Venkat, Malcolm Spaulding

J. Fluids Eng. December 1992, 114(4): 577–584.

DOI: https://doi.org/10.1115/1.2910070

Published Online: December 1, 1992

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Topics: Flat plates, Laminar flow, Pressure, Flow (Dynamics), Computers, Energy transformation, Engineering simulation, Mode shapes, Reynolds number, Simulation

Journal Articles

Fluid-Structure Interaction With Cavitation in Transient Pipe Flows

D. Fan, A. Tijsseling

J. Fluids Eng. June 1992, 114(2): 268–274.

DOI: https://doi.org/10.1115/1.2910026

Published Online: June 1, 1992

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Topics: Cavitation, Fluid structure interaction, Pipe flow, Transients (Dynamics), Boundary-value problems, Friction, Pipes, Separation (Technology), Wave propagation

Journal Articles

The Influence of Structural Damping on Internal Pressure During a Transient Pipe Flow

Dan D. Budny, D. C. Wiggert, F. J. Hatfield

J. Fluids Eng. September 1991, 113(3): 424–429.

DOI: https://doi.org/10.1115/1.2909513

Published Online: September 1, 1991

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Topics: Damping, Pipe flow, Pressure, Transients (Dynamics), Dampers, Energy dissipation, Fluid pressure, Piping systems, Wave propagation

Journal Articles

Complex Wavespeed and Hydraulic Transients in Viscoelastic Pipes

Lisheng Suo, E. B. Wylie

J. Fluids Eng. December 1990, 112(4): 496–500.

DOI: https://doi.org/10.1115/1.2909434

Published Online: December 1, 1990

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Topics: Hydraulic transients, Pipes, Impulse (Physics), Transients (Dynamics), Viscoelasticity, Wave propagation

Journal Articles

The Influence of Pipe Motion on Acoustic Wave Propagation

S. Stuckenbruck, D. C. Wiggert, R. S. Otwell

J. Fluids Eng. December 1985, 107(4): 518–522.

DOI: https://doi.org/10.1115/1.3242523

Published Online: December 1, 1985

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Topics: Acoustics, Pipes, Wave propagation, Waves, Stress, Deformation, Eigenvalues, Fluids, Inertia (Mechanics), Piping systems

Journal citation

NARROW

The Determination of the Equation of State From Wave-Front Observations

Closure to “Discussions of ‘Water Hammer in Nonuniform Pipes as an Example of Wave Propagation in Gradually Varying Media’” (1958, Trans. ASME, 80, pp. 1592–1594)

Discussion: “Water Hammer in Nonuniform Pipes as an Example of Wave Propagation in Gradually Varying Media” (Paynter, H. M., and Ezekiel, F. D., 1958, Trans. ASME, 80, pp. 1585–1592)

Discussion: “Water Hammer in Nonuniform Pipes as an Example of Wave Propagation in Gradually Varying Media” (Paynter, H. M., and Ezekiel, F. D., 1958, Trans. ASME, 80, pp. 1585–1592)

Water Hammer in Nonuniform Pipes as an Example of Wave Propagation in Gradually Varying Media

Transmission Line Modeling of Laminar Liquid Wave Propagation in Tapered Tubes

On the Approximation of Two-Dimensional Transient Pipe Flow Using a Modified Wave Propagation Algorithm

Use of Pipeline Wave Propagation Model for Measuring Unsteady Flow Rate

Wave Propagation in Thin-Walled Aortic Analogues

Direct Numerical Simulation of Bubbly Flows and Application to Cavitation Mitigation

Application of Preconditioning Method to Gas-Liquid Two-Phase Flow Computations

Laminar, Gravitationally Driven Flow of a Thin Film on a Curved Wall

Finite Element Modeling of the Acoustic Wave Propagation From a Cavity Near a Free-Surface

Relaxation Models for Wave Phenomena in Liquid-Vapor Bubble Flow in Channels

Dynamic Response of Ducted Bubbly Flows to Turbomachinery-Induced Perturbations

Nonlinear Response of Planar Laminar Flow Over a Flat Plate Vibrating in Different Modes

Fluid-Structure Interaction With Cavitation in Transient Pipe Flows

The Influence of Structural Damping on Internal Pressure During a Transient Pipe Flow

Complex Wavespeed and Hydraulic Transients in Viscoelastic Pipes

The Influence of Pipe Motion on Acoustic Wave Propagation

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