Works matching DE "FLUID models in geophysics"
Results: 76
The Fluid Limit of an Overloaded Processor Sharing Queue.
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- Mathematics of Operations Research, 2006, v. 31, n. 2, p. 316, doi. 10.1287/moor.1050.0181
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STABILITY AND INSTABILITY OF FLUID MODELS FOR REENTRANT LINES.
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- Mathematics of Operations Research, 1996, v. 21, n. 1, p. 115, doi. 10.1287/moor.21.1.115
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NETWORKS OF INTERACTING STOCHASTIC FLUID MODELS.
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- Bulletin of the Australian Mathematical Society, 2018, v. 98, n. 3, p. 516, doi. 10.1017/S0004972718000941
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A Modification to SLIC and PLIC Volume of Fluid Models using New Advection Method.
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- Arabian Journal for Science & Engineering (Springer Science & Business Media B.V. ), 2014, v. 39, n. 2, p. 669, doi. 10.1007/s13369-013-0688-9
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Particulate Matter Oxidative Potential from Waste Transfer Station Activity.
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- Environmental Health Perspectives, 2010, v. 118, n. 4, p. 493, doi. 10.1289/ehp.0901303
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Field measurement and modeling of near-bed sediment transport processes with fluid mud layer in Tokyo Bay.
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- Ocean Dynamics, 2012, v. 62, n. 10-12, p. 1535, doi. 10.1007/s10236-012-0570-4
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Modelling of fluid-solid interactions using an adaptive mesh fluid model coupled with a combined finite-discrete element model.
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- Ocean Dynamics, 2012, v. 62, n. 10-12, p. 1487, doi. 10.1007/s10236-012-0575-z
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The G/ GI/ s+ GI many-server fluid queue.
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- Queueing Systems, 2012, v. 71, n. 4, p. 405, doi. 10.1007/s11134-012-9291-0
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Large-time asymptotics for the G/ M/ s+ GI many-server fluid queue with abandonment.
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- Queueing Systems, 2011, v. 67, n. 2, p. 145, doi. 10.1007/s11134-010-9208-8
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Functional continuity and large deviations for the behavior of single-class queueing networks.
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- Queueing Systems, 2009, v. 61, n. 2/3, p. 203, doi. 10.1007/s11134-009-9105-1
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Laser-driven proton scaling laws and new paths towards energy increase.
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- Nature Physics, 2006, v. 2, n. 1, p. 48, doi. 10.1038/nphys199
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First-order phase transitions in lattice bilayers of Janus-like particles: Monte Carlo simulations.
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- Condensed Matter Physics, 2016, v. 19, n. 3, p. 1, doi. 10.5488/CMP.19.33602
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Review of simulations of climate variability and change with the GFDL R30 coupled climate model.
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- Climate Dynamics, 2002, v. 19, n. 7, p. 555, doi. 10.1007/s00382-002-0249-5
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An efficient climate model with a 3D ocean and statistical–dynamical atmosphere*.
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- Climate Dynamics, 2002, v. 19, n. 7, p. 585, doi. 10.1007/s00382-002-0246-8
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Bose condensate in the two-dimensional case, the λ-point, and the Thiess-Landau two-fluid model.
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- Theoretical & Mathematical Physics, 2009, v. 159, n. 1, p. 561, doi. 10.1007/s11232-009-0045-z
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Continental mechanics.
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- Nature, 1998, v. 391, n. 6668, p. 634, doi. 10.1038/35491
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Fluid trapping in mid-crustal reservoirs by H(2)O-CO(2) mixtures.
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- Nature, 1994, v. 371, n. 6494, p. 238, doi. 10.1038/371238a0
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How wet is the earth's crust?
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- Nature, 1994, v. 371, n. 6494, p. 205, doi. 10.1038/371205a0
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Methodology of hydrogeological characterization of deep carbonate aquifers as potential reservoirs of groundwater. Case of study: the Jurassic aquifer of El Maestrazgo (Castellón, Spain).
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- Environmental Geology, 2007, v. 54, n. 3, p. 521, doi. 10.1007/s00254-007-0845-0
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Geoenvironmental site investigation using different techniques in a municipal solid waste disposal site in Brazil.
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- Environmental Geology, 2007, v. 52, n. 5, p. 871, doi. 10.1007/s00254-006-0529-1
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RESEARCH NOTE Phase diagram for the Lennard-Jones fluid modelled by the hard-core Yukawa fluid.
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- Molecular Physics, 1996, v. 87, n. 6, p. 1459, doi. 10.1080/00268979650026929
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A Comparison of Three Sediment Acoustic Models Using Bayesian Inversion and Model Selection Techniques.
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- Remote Sensing, 2019, v. 11, n. 5, p. 562, doi. 10.3390/rs11050562
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IS MODIFIED CHAPLYGIN GAS ALONG WITH BAROTROPIC FLUID RESPONSIBLE FOR ACCELERATION OF THE UNIVERSE?
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- Modern Physics Letters A, 2007, v. 22, n. 24, p. 1805, doi. 10.1142/S021773230702227X
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Unsteady Aerodynamic Modeling Based on POD-ARX.
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- International Journal of Aerospace Engineering, 2018, p. 1, doi. 10.1155/2018/5902794
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Experimental and Model Studies on Loading Path-Dependent and Nonlinear Gas Flow Behavior in Shale Fractures.
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- Rock Mechanics & Rock Engineering, 2018, v. 51, n. 1, p. 227, doi. 10.1007/s00603-017-1296-x
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A Numerical Approach to Marine Circulation Using Free Surface or Rigid-lid Modeling: Application in the Bay of Calvi.
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- International Journal of Computational Fluid Dynamics, 2002, v. 16, n. 1, p. 37, doi. 10.1080/10618560290004017
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STEADY MAGNETOHYDRODYNAMIC EQUATIONS FOR LOW-β TOKAMAK PLASMAS.
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- Magnetohydrodynamics (0024-998X), 2011, v. 47, n. 3, p. 219, doi. 10.22364/mhd.47.3.1
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Edge minimality of EDF resource sharing networks.
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- Mathematical Methods of Operations Research, 2017, v. 86, n. 2, p. 331, doi. 10.1007/s00186-017-0598-9
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Multicriteria impulsive control of jump Markov processes.
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- Mathematical Methods of Operations Research, 2004, v. 60, n. 1, p. 125, doi. 10.1007/s001860400355
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ON THE TAIL OF THE WAITING TIME IN A MARKOV-MODULATED M/G/1 QUEUE.
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- Operations Research, 2002, v. 50, n. 3, p. 559, doi. 10.1287/opre.50.3.559.7742
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Large-Eddy Simulation of a Hydrocyclone with an Air Core Using Two-Fluid and Volume-of-Fluid Models.
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- Fluids, 2021, v. 6, n. 10, p. 1, doi. 10.3390/fluids6100364
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Pointwise Error Estimate for Spectral Galerkin Approximations of Micropolar Equations.
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- Numerical Functional Analysis & Optimization, 2016, v. 37, n. 3, p. 304, doi. 10.1080/01630563.2015.1115770
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A perfect fluid model for neutron stars.
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- Modern Physics Letters A, 2018, v. 33, n. 40, p. N.PAG, doi. 10.1142/S0217732318502371
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A dark energy model alternative to generalized Chaplygin gas.
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- International Journal of Modern Physics D: Gravitation, Astrophysics & Cosmology, 2018, v. 27, n. 1, p. -1, doi. 10.1142/S0218271817501784
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Brans–Dicke Theory in Bianchi III Model and Inflationary Scenario.
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- International Journal of Modern Physics D: Gravitation, Astrophysics & Cosmology, 2002, v. 11, n. 3, p. 391, doi. 10.1142/S0218271802001470
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Validation study on spatially averaged two‐fluid model for gas–solid flows: I. <italic>A priori</italic> analysis of wall bounded flows.
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- AIChE Journal, 2018, v. 64, n. 5, p. 1591, doi. 10.1002/aic.16142
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Validation study on spatially averaged two‐fluid model for gas‐solid flows: II. Application to risers and fluidized beds.
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- AIChE Journal, 2018, v. 64, n. 5, p. 1606, doi. 10.1002/aic.16141
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Quantitative Assessment of Fine-Grid Kinetic-Theory-Based Predictions of Mean-Slip in Unbounded Fluidization.
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- AIChE Journal, 2016, v. 62, n. 1, p. 11, doi. 10.1002/aic.15052
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Serpentinization and Fluid Pathways in Tectonically Exhumed Peridotites from the Southwest Indian Ridge (62-65°E).
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- Journal of Petrology, 2015, v. 56, n. 4, p. 703, doi. 10.1093/petrology/egv014
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HEAT AND MASS TRANSFER EFFECTS ON CARREAU FLUID MODEL FOR BLOOD FLOW THROUGH A TAPERED ARTERY WITH A STENOSIS.
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- International Journal of Biomathematics, 2014, v. 7, n. 1, p. 1450004-1, doi. 10.1142/S1793524514500041
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IMPACT OF HEAT TRANSFER ANALYSIS ON CARREAU FLUID-FLOW PAST A STATIC/MOVING WEDGE.
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- Thermal Science, 2018, v. 22, n. 2, p. 809, doi. 10.2298/TSCI160115169A
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Melting relations in hydrous system revisited: application to metapelites, metagreywackes and....
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- Contributions to Mineralogy & Petrology, 2001, v. 141, n. 3, p. 251, doi. 10.1007/s004100100237
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Boundary-layer eigen solutions for multi-field coupled equations in the contact interface.
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- Applied Mathematics & Mechanics, 2010, v. 31, n. 6, p. 719, doi. 10.1007/s10483-010-1306-z
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- Article
"What is 'liquid'? Understanding the states of matter".
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- Molecular Physics, 1998, v. 95, n. 2, p. 281, doi. 10.1080/002689798167205
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A hard sphere fluid in equilibrium with microporous membranes. Inhomogeneous replica Ornstein-Zernike equations and grand canonical Monte Carlo simulations.
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- Molecular Physics, 1998, v. 95, n. 2, p. 311, doi. 10.1080/002689798167232
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CONVERGENCE AND ERROR ESTIMATES OF TWO ITERATIVE METHODS FOR THE STRONG SOLUTION OF THE INCOMPRESSIBLE KORTEWEG MODEL.
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- Mathematical Models & Methods in Applied Sciences, 2009, v. 19, n. 9, p. 1713
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Modelling fluid flow through fractured reservoirs: is it different from conventional classical porous medium?
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- Current Science (00113891), 2016, v. 110, n. 4, p. 695, doi. 10.18520/cs/v110/i4/695-701
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Long-term avalanche hazard assessment with a Bayesian depth-averaged propagation model.
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- Journal of Glaciology, 2010, v. 56, n. 198, p. 563, doi. 10.3189/002214310793146331
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Electrical imaging and fluid modeling of convective fingering in a shallow water-table aquifer.
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- Water Resources Research, 2014, v. 50, n. 2, p. 954, doi. 10.1002/2013WR013673
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On the fabrication of PDMS micromodels by rapid prototyping, and their use in two-phase flow studies.
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- Water Resources Research, 2013, v. 49, n. 4, p. 2056, doi. 10.1002/wrcr.20196
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