Search results for "Shallow"

showing 10 items of 144 documents

Investigating marine shallow waters dynamics to explore the role of turbidity on ecological responses

2009

The ecological tangible effect of the complex interaction between sediments and water column in shallow waters is represented by turbidity which is a common feature of most aquatic ecosystems: it varies both temporally and spatially; it can cover a huge area and persist for a long period or it can be very localized and temporary. Among many factors able to generate turbidity, wind generated wave action and water mass movements due to tides seem important in causing resuspension of sediments. Although there is much research spent in last decades on this topic and many models to explain the complexity of the wind-water-sediment interaction, some interactive aspects are too site specific and t…

Biological-physical interaction ecological responses hydrodynamics resuspension shallow water turbulent kinetic energy turbidity.
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New approach for quantifying water depth applied to the enigma of drowning of carbonate platforms

2002

This research illustrates application of a fluid-inclusion technique for quantifying water depth of ancient carbonate platforms. Jurassic limestones of Monte Kumeta, Italy, were cemented with submarine calcite during a transition to carbonate platform termination. The calcite cements contain fluid inclusions consisting of Jurassic seawater and immiscible gas bubbles trapped during the growth and penecontemporaneous recrystallization of the cements. Crushing analysis indicates that gas bubbles are under pressures indicative of entrapment in water depths of 23–112 m. Assuming simple deepening and acknowledging chronostratigraphic errors, rates of relative rise in sea level were initially less…

CalciteRecrystallization (geology)Carbonate platformGeochemistryGeologyWaves and shallow waterchemistry.chemical_compoundchemistryCarbonateFluid inclusionsSeawaterGeomorphologySea levelGeologyGeology
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A shallow water model with eddy viscosity for basins with varying bottom topography

2001

The motion of an incompressible fluid confined to a shallow basin with a varying bottom topography is considered. We introduce appropriate scalings into a three-dimensional anisotropic eddy viscosity model to derive a two-dimensional shallow water model. The global regularity of the resulting model is proved. The anisotropic form of the stress tensor in our three-dimensional eddy viscosity model plays a critical role in ensuring that the resulting shallow water model dissipates energy.

Cauchy stress tensorApplied MathematicsTurbulence modelingGeneral Physics and AstronomyStatistical and Nonlinear PhysicsMechanicsStructural basinPhysics::Fluid DynamicsWaves and shallow waterCompressibilityAnisotropyPhysics::Atmospheric and Oceanic PhysicsMathematical PhysicsMathematicsNonlinearity
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Centrifuge tests on strip footings on sand with a weak layer

2017

Tests on small-scale physical models of a strip footing resting on a dense sand bed containing a thin horizontal weak soil layer were carried out at normal gravity (1 g ). The results, reported in a companion paper, point out that the weak layer plays an important role in the failure mechanism and the ultimate bearing capacity of the footing if it falls within the ground volume relevant to the behaviour of the sand–footing system. The same problem was also investigated by means of centrifuge tests on reduced-scale models at 25 g and 40 g . The results of these tests, reported and discussed in this paper, confirm that failure mechanisms are governed substantially by the presence of the weak…

CentrifugeGravity (chemistry)Physical modelgeotechnical engineering models (physical)shallow foundationsSettore ICAR/07 - Geotecnicageotechnical engineering0211 other engineering and technologiesgeotechnical engineering/models (physical)/shallow foundations02 engineering and technologyGeotechnical Engineering and Engineering GeologyCritical valueNO020303 mechanical engineering & transports0203 mechanical engineeringShallow foundationVolume (thermodynamics)Geotechnical engineeringBearing capacitymodels (physical)Layer (electronics)Geology021101 geological & geomatics engineeringshallow foundations
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Approximate Osher–Solomon schemes for hyperbolic systems

2016

This paper is concerned with a new kind of Riemann solvers for hyperbolic systems, which can be applied both in the conservative and nonconservative cases. In particular, the proposed schemes constitute a simple version of the classical Osher-Solomon Riemann solver, and extend in some sense the schemes proposed in Dumbser and Toro (2011) 19,20. The viscosity matrix of the numerical flux is constructed as a linear combination of functional evaluations of the Jacobian of the flux at several quadrature points. Some families of functions have been proposed to this end: Chebyshev polynomials and rational-type functions. Our schemes have been tested with different initial value Riemann problems f…

Chebyshev polynomialsApplied MathematicsNumerical analysisMathematical analysis010103 numerical & computational mathematics01 natural sciencesRiemann solverEuler equations010101 applied mathematicsComputational Mathematicssymbols.namesakeRiemann hypothesisRiemann problemJacobian matrix and determinantsymbols0101 mathematicsShallow water equationsMathematicsApplied Mathematics and Computation
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Long-term phytoplankton changes in a shallow hypertrophic lake, Albufera of Valencia (Spain)

1994

A long-term phytoplankton study was carried out in the Albufera of Valencia, a shallow hypertrophic lake (surface area 21 km2, mean depth 1 m, total inorganic nitrogen load 155 g m-2 y-1, total inorganic phosphate load 15 g m-2 y-1) from 1980 to 1988. The lake functions as a reservoir for the surrounding rice cultivation. From 1940's to 1988, its phytoplankton assemblage has been altered from a mesotrophic to a hypertrophic character, as consequence of the increasing pollution. For 1980–88, annual variations in the phytoplankton were less pronounced than seasonal changes. The hypertrophic and morphometric features of the lake favoured the stability of the phytoplankton assemblage and chloro…

Chlorophyll aBiomass (ecology)biologyEcologySeasonalitybiology.organism_classificationmedicine.diseaseWaves and shallow waterchemistry.chemical_compoundOceanographychemistryAlgaePhytoplanktonmedicineEnvironmental sciencePaddy fieldEutrophication
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A Spline Collocation Scheme for the Spherical Shallow Water Equations

1999

Computational MathematicsNumerical AnalysisPhysics and Astronomy (miscellaneous)Spline collocationApplied MathematicsModeling and SimulationScheme (mathematics)Method of linesMathematical analysisNumerical weather predictionShallow water equationsComputer Science ApplicationsMathematicsJournal of Computational Physics
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A numerical treatment of wet/dry zones in well-balanced hybrid schemes for shallow water flow

2012

The flux-limiting technology that leads to hybrid, high resolution shock capturing schemes for homogeneous conservation laws has been successfully adapted to the non-homogeneous case by the second and third authors. In dealing with balance laws, a key issue is that of well-balancing, which can be achieved in a rather systematic way by considering the 'homogeneous form' of the balance law.The application of these techniques to the shallow water system requires also an appropriate numerical treatment for the wetting/drying interfaces that appear initially or as a result of the flow evolution. In this paper we propose a numerical treatment for wet/dry interfaces that is specifically designed f…

Computational MathematicsNumerical AnalysisWaves and shallow waterConservation lawShallow water flowHomogeneousApplied MathematicsFlow (psychology)Key (cryptography)MechanicsShallow water equationsMathematicsShock (mechanics)Applied Numerical Mathematics
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DORA algorithm for network flow models with improved stability and convergence properties

2001

A new methodology for the solution of shallow water equations is applied for the computation of the unsteady-state flow in an urban drainage network. The inertial terms are neglected in the momentum equations and the solution is decoupled into one kinematic and one diffusive component. After a short presentation of the DORA (Double ORder Approximation) methodology in the case of a single open channel, the new methodology is applied to the case of a sewer network. The transition from partial to full section and vice versa is treated without the help of the Preissmann approximation. The algorithm also allows the computation of the diffusive component in the case of vertical topographic discon…

Computer scienceComputationMechanical EngineeringLinear systemSettore ICAR/02 - Costruzioni Idrauliche E Marittime E IdrologiaFlow networkOpen-channel flowFlow (mathematics)Convergence (routing)Boundary value problemAlgorithmShallow water equationsWater Science and TechnologyCivil and Structural Engineering
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Incomplete Riemann Solvers Based on Functional Approximations to the Absolute Value Function

2021

We give an overview on the work developed in recent years about certain classes of incomplete Riemann solvers for hyperbolic systems. These solvers are based on polynomial or rational approximations to |x|, and they do not require the knowledge of the complete eigenstructure of the system, but only a bound on the maximum wave speed. Our solvers can be readily applied to nonconservative hyperbolic systems, by following the theory of path-conservative schemes. In particular, this allows for an automatic treatment of source or coupling terms in systems of balance laws. The properties of our schemes have been tested with some challenging numerical experiments involving systems such as the Euler…

CouplingPolynomialWork (thermodynamics)Ideal (set theory)MathematicsofComputing_NUMERICALANALYSISEuler equationsRiemann hypothesissymbols.namesakeComputingMethodologies_SYMBOLICANDALGEBRAICMANIPULATIONsymbolsApplied mathematicsMagnetohydrodynamicsShallow water equationsMathematics
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