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1. Two-dimensional flow
: a DDC bibliography
United States Defense Documentation Center
1971, DDC-TAS-71-25-1
Two-dimensional flow | Bibliography
Book
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2. One-dimensional two-phase flow
by Wallis, Graham B
1969, ISBN 9780070679429, xxi, 408
Two-phase flow
Book
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3. Full Text An analytical study on three‐dimensional versus two‐dimensional water table‐induced flow patterns in a Tóthian basin
by Wang, Jun‐Zhi and Jiang, Xiao‐Wei and Zhang, Zhi‐Yuan and Wan, Li and Wang, Xu‐Sheng and Li, Hailong
Hydrological Processes, ISSN 0885-6087, 10/2017, Volume 31, Issue 22, pp. 4006 - 4018
Although it has been increasingly acknowledged that groundwater flow pattern is complicated in the three‐dimensional (3‐D) domain, two‐dimensional (2‐D) water... 
analytical solution | three‐dimensional model | cross‐sectional model | flow system | Tóthian basin | cross-sectional model | three-dimensional model | PERMEABILITY | BED FORMS | HYPORHEIC EXCHANGE | WATER RESOURCES | MODEL | DISTRIBUTIONS | TOPOGRAPHY-DRIVEN FLOW | SMALL DRAINAGE BASINS | SYSTEMS | Tothian basin | REGIONAL GROUNDWATER-FLOW | THEORETICAL-ANALYSIS | Water | Groundwater recharge | Two dimensional models | Flow pattern | Water flow | Groundwater | Solutions | Natural water table | Two dimensional analysis | Cross sections | Ground water | Head | Three dimensional analysis | Permeability | Local flow | Groundwater movement | Two dimensional flow | Discharge | Water table | Groundwater flow | Anisotropy | Water circulation | Models | Water tables | Three dimensional models
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4. Full Text Two-dimensional turbulence in three-dimensional flows
by Xia, H and Francois, N
Physics of Fluids, ISSN 1070-6631, 11/2017, Volume 29, Issue 11, p. 111107
This paper presents a review of experiments performed in three-dimensional flows that show behaviour associated with two-dimensional turbulence. Experiments... 
INTERMITTENCY | ANGULAR-MOMENTUM | TRANSPORT | MECHANICS | CAPILLARY WAVES | INSTABILITY | PHYSICS, FLUIDS & PLASMAS | CASCADE | PATTERNS | GENERATION | KINETIC-ENERGY SPECTRUM | ENTROPY | Turbulence | Turbulent flow | Three dimensional flow | Fluid dynamics | Fluid flow | Three dimensional motion | Two dimensional flow | Waves
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5. One-dimensional two-phase flow
by Wallis, Graham B., 1936
1969, 408
Two-phase flow
Book
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6. Two-dimensional correlation spectroscopy
: Kobe-Sanda, Japan, August-September 1999
by Ozaki, Y and Noda, I and American Institute of Physics
2000, Volume no. 503.
Spectrum analysis
Conference Proceeding
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7. Full Text Where Does the Current Flow in Two-Dimensional Layered Systems?
by Das, Saptarshi and Appenzeller, Joerg
Nano Letters, ISSN 1530-6984, 07/2013, Volume 13, Issue 7, pp. 3396 - 3402
In this Letter, we map for the first time the current distribution among the individual layers of multilayer two-dimensional systems. Our findings suggest that... 
MoS | 2D-materials | FET | contact resistance | charge screening | current transport | CONTACTS | PHYSICS, CONDENSED MATTER | PHYSICS, APPLIED | GRAPHENE ELECTRONICS | MoS2 | MATERIALS SCIENCE, MULTIDISCIPLINARY | CHEMISTRY, PHYSICAL | MOS2 TRANSISTORS | NANOSCIENCE & NANOTECHNOLOGY | MULTILAYER MOS2 | TOPOLOGICAL INSULATOR | CHEMISTRY, MULTIDISCIPLINARY | FIELD-EFFECT TRANSISTORS | Multilayers | Molybdenum disulfide | Dynamics | Charge | Contact resistance | Current distribution | Two dimensional | Dynamical systems
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8. Full Text Fluid deformation in random steady three-dimensional flow
by Lester, Daniel R and Dentz, Marco and Le Borgne, Tanguy and De Barros, Felipe P. J
Journal of Fluid Mechanics, ISSN 0022-1120, 11/2018, Volume 855, pp. 770 - 783
The deformation of elementary fluid volumes by velocity gradients is a key process for scalar mixing, chemical reactions and biological processes in flows.... 
chaotic advection | porous media | mixing and dispersion | TRANSPORT | MECHANICS | PHYSICS, FLUIDS & PLASMAS | COORDINATE SYSTEMS | HETEROGENEOUS POROUS-MEDIA | STRAIN HISTORIES | TURBULENCE | GRADIENT | Streamlines | Coordinate transformations | Velocity gradients | Deformation | Turbulent flow | Fluid flow | Probability distribution | Probability distribution functions | Porous media | Mathematical analysis | Dynamics | Evolution | Contrast media | Distribution functions | Computational fluid dynamics | Random walk | Probability theory | Chemical reactions | Two dimensional flow | Velocity | Velocity gradient | Biological activity | Organic chemistry | Tensors | Transverse mixing | Three dimensional flow | Stochasticity | Stochastic models | Three dimensional models | Mechanics | Mechanics of the fluids | Physics | Fluid deformation | steady flow | stochastic modelling
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9. Full Text Negative magnetoresistance in viscous flow of two-dimensional electrons
by Alekseev, P.S
Physical Review Letters, ISSN 0031-9007, 10/2016, Volume 117, Issue 16, p. 166601
At low temperatures, in very clean two-dimensional (2D) samples, the electron mean free path for collisions with static defects and phonons becomes greater... 
GAS | MAGNETIC-FIELD | METALS | PHYSICS, MULTIDISCIPLINARY | CONDUCTIVITY | SCATTERING | Viscosity | Two-dimensional flow | Magnetoresistivity | Fluid flow | Phonons | Magnetic fields | Magnetoresistance | Viscous flow | Physics - Mesoscale and Nanoscale Physics
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10. Full Text Two-Dimensional Turbulence
by Boffetta, Guido and Ecke, Robert E
Annual Review of Fluid Mechanics, ISSN 0066-4189, 1/2012, Volume 44, Issue 1, pp. 427 - 451
In physical systems, a reduction in dimensionality often leads to exciting new phenomena. Here we discuss the novel effects arising from the consideration of... 
enstrophy flux | palinstrophy | conformal invariance | friction drag | energy flux | Palinstrophy | Conformal invariance | Enstrophy flux | Energy flux | Friction drag | PHYSICS, FLUIDS & PLASMAS | 2D TURBULENCE | FORCED TURBULENCE | TWO-DIMENSIONAL TURBULENCE | DIRECT NUMERICAL-SIMULATION | MECHANICS | HOMOGENEOUS TURBULENCE | ENSTROPHY CASCADE | INVERSE ENERGY CASCADE | SOAP FILMS | INERTIAL-RANGE | COHERENT STRUCTURES | Usage | Turbulence | Analysis | Geophysics | Pictures | Fluids | Turbulent flow | Computational fluid dynamics | Cascades | Fluid flow | Three dimensional
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11. Full Text Constraint-consistent Runge–Kutta methods for one-dimensional incompressible multiphase flow
by Sanderse, B and Veldman, A.E.P
Journal of Computational Physics, ISSN 0021-9991, 05/2019, Volume 384, pp. 170 - 199
New time integration methods are proposed for simulating incompressible multiphase flow in pipelines described by the one-dimensional two-fluid model. The... 
Volume constraint | Boundary conditions | Runge–Kutta | Index-3 DAE | Multiphase flow | Two-fluid model | To be checked by Faculty | 2-PHASE FLOW | 2-FLUID MODEL | INSTABILITY | STABILITY | EQUATIONS | SIMULATION | PHYSICS, MATHEMATICAL | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | CONVERGENCE | Runge-Kutta | TRANSIENT | DIFFERENTIAL-ALGEBRAIC SYSTEMS | SCHEMES | Models | Analysis | Natural gas | Methods | Two fluid models | Computational fluid dynamics | Computer simulation | Fluid flow | Momentum | Poisson equation | Time dependence | Incompressible flow | Incompressibility | Gas pipelines | Constraint modelling | Cylindrical tanks | Runge-Kutta method | Time integration | Liquid sloshing | Mathematics - Numerical Analysis
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12. Full Text Computation of three-dimensional multiphase flow dynamics by Fully-Coupled Immersed Flow (FCIF) solver
by Miao, Sha and Hendrickson, Kelli and Liu, Yuming
Journal of Computational Physics, ISSN 0021-9991, 12/2017, Volume 350, pp. 97 - 116
This work presents a Fully-Coupled Immersed Flow (FCIF) solver for the three-dimensional simulation of fluid–fluid interaction by coupling two distinct flow... 
Slug generation | Long-wave model | Cartesian grid | Two-phase flow | Immersed boundary (IB) | uRANS | HORIZONTAL PIPES | BOUNDARY METHOD | PHYSICS, MATHEMATICAL | GAS-LIQUID FLOWS | CARTESIAN-GRID SIMULATIONS | INTERFACIAL INSTABILITIES | AIR-WATER-FLOW | LEVEL SET | COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS | NAVIER-STOKES EQUATIONS | TURBULENT-FLOW | NUMERICAL-SIMULATION | Turbulence | Analysis
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13. Full Text Cross-dimensional modeling of shallow water flow
by Wang, Hongda and Liu, Haifei
Computer Methods in Applied Mechanics and Engineering, ISSN 0045-7825, 03/2020, Volume 360, p. 112686
Using a novel particle coupling method (PCM), the one-dimensional (1D) and two-dimensional (2D) hydrodynamic lattice Boltzmann models (LBM) are coupled at the... 
Mesoscopic | Shallow water flow | Particle coupling method | Saint-Venant equations | Lattice Boltzmann model | Cross-dimensional | COUPLING TECHNIQUES | SIMULATION | MATHEMATICS, INTERDISCIPLINARY APPLICATIONS | MECHANICS | ENGINEERING, MULTIDISCIPLINARY | LATTICE BOLTZMANN METHOD | EQUATION | Mathematical analysis | Lattices (mathematics) | Two dimensional models | Water flow | Numerical models | Coupling | Shallow water
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14. Full Text One‐dimensional and two‐dimensional hydrodynamic modeling derived flow properties: impacts on aquatic habitat quality predictions
by Benjankar, Rohan and Tonina, Daniele and McKean, James
Earth Surface Processes and Landforms, ISSN 0197-9337, 03/2015, Volume 40, Issue 3, pp. 340 - 356
Studies of the effects of hydrodynamic model dimensionality on simulated flow properties and derived quantities such as aquatic habitat quality are limited. It... 
stream morphology | aquatic habitat quality distribution | longitudinal scales of topographical features | habitat modeling | one‐dimensional and two‐dimensional hydrodynamic models | Aquatic habitat quality distribution | Longitudinal scales of topographical features | Stream morphology | Habitat modeling | One-dimensional and two-dimensional hydrodynamic models | GEOMORPHOLOGY | VELOCITY | STREAM HABITATS | USA | one-dimensional and two-dimensional hydrodynamic models | SIMULATION | SUITABILITY | GEOGRAPHY, PHYSICAL | GEOSCIENCES, MULTIDISCIPLINARY | SPAWNING HABITAT | INUNDATION | KOOTENAI RIVER | Computational fluid dynamics | Hydraulics | Habitats | Fluid flow | Hydrodynamics | Mathematical models | Rivers | Two dimensional | Cross sections
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