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Flow processes in the mountain riversHubbard, Lisa Cheadle January 1998 (has links)
No description available.
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Statistical modelling of sediment bed profiles and bed roughness properties in alluvial channelsRobert, Andre January 1988 (has links)
No description available.
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Hydraulic characteristics of straight mobile bed compound channelsCassells, Jason Bern Costello January 1998 (has links)
No description available.
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The hydraulic performance of meandering mobile bed compound channels with uniform sedimentO'Sullivan, John January 1999 (has links)
No description available.
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Flow resistance in open channels with intermediate scale roughnessMashau, Mashau Samson 22 February 2007 (has links)
Student Number : 0100281N -
MSc(Eng) Research Report -
School of Civil and Environmental Engineering -
Faculty of Engineering and the Built Environment / Many environmental and engineering projects require prediction of the velocity of
flow in river channels, in terms of those channel properties and flow characteristics
which induce resisting forces or an energy loss to the flow. Relationships such as the
Manning, Chézy and Darcy-Weisbach equations have been in use for a century or
more. All of them account for resistance with a single coefficient of resistance, and
the central problem is evaluation of this coefficient.
Experimental results by different researchers have shown that Manning’s n varies
strongly with the ratio of flow depth to roughness height. It is constant for values of
this ratio above about 4, but increases significantly for lower values. This suggests
that the equation is not suitable in its original form for the case of intermediate-scale
roughness. The roughness is intermediate-scale if the relative submergence ratio of
flow depth to roughness elements height lies between 1 and 4. The influence of the
roughness elements on flow resistance in this regime is caused by a combination of
both element drag and boundary shear, or friction.
The results of an experimental study with hemispherical roughness elements are
presented, showing how the roughness element size, spacing and pattern influence
flow resistance. For the range of conditions tested, Manning’s n appears to depend on
roughness element size, spacing and pattern.
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The Design and Implementation of an Acoustic Flow Resistance Apparatus for Manufacturing Process ControlPERRINO, MICHAEL 18 April 2008 (has links)
No description available.
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Low flow hydraulics in rivers for environmental applications in South AfricaJordanova, Angelina Alekseevna 24 March 2009 (has links)
Implementation of the National Water Act in South Africa requires that an
ecological Reserve be determined for all significant resources. The ecological Reserve
determination is the estimation of the amount of water required to maintain the system
in a particular ecological condition. Because aquatic habitats are defined in terms of
local hydraulic variables rather than amounts of water, hydraulic analysis provides a
crucial link in relating hydrological conditions and river ecosystem integrity. Over the
last decade, considerable effort has been devoted to developing hydraulics for the
Reserve determination. The hydraulics needs for Reserve determination are primarily
for low flow analysis, and appropriate methods still need to be developed.
This thesis deals with hydraulics under low flow conditions. Its emphasis is on
developing appropriate methods for describing the hydraulic characteristics of South
African rivers under conditions of low discharge, and the influence of vegetation and
large bed roughness. The following methods have been developed:
· A new equation for prediction of overall flow resistance under large-scale
roughness, and a new approach for estimation of intermediate-scale roughness
resistance that distinguishes the influences of large and intermediate scale
roughness components.
· Prediction methods for velocity distributions with large roughness elements.
Under low flows, rocks and boulders may control the local velocity and depth
distributions. Distributions of velocities and depth are related to rapidly
spatially varied flow caused by the boundary geometry rather than flow
resistance phenomena. With increasing discharge, the multiple local controls
become submerged and the flow tends towards a resistance controlled condition.
Available information addressing the distinction between resistance controlled
and multiple local controls conditions is limited. This thesis contributes to
understanding the transformation between multiple local controls and the
resistance controlled conditions.
· Practical conveyance prediction methods for three situations pertaining to the
occurrence of vegetation in rivers and wetlands. In-channel and riparian
vegetation makes an important contribution to the creation of physical habitats
for aquatic animals, but also has significant effects on flow resistances that need
to be predicted.
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Proposal of flux flow resistance type fault current limiter using Bi2223 high T/sub c/ superconducting bulkShimizu, H., Yokomizu, Y., Matsumura, T., Murayama, N. 03 1900 (has links)
No description available.
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A study on required volume of superconducting element for flux flow resistance type fault current limiterShimizu, H., Yokomizu, Y., Goto, M., Matsumura, T., Murayama, N. 06 1900 (has links)
No description available.
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The Effects of Submerged Aquatic Vegetation on Flow in Irrigation CanalsDemich, Larry Ralph 15 May 2009 (has links)
Invasive aquatic species such as Hydrilla verticillata (hydrilla) have become a pervasive and
nearly ineradicable part of the waterways of the American south. Hydrilla is an aggressive
colonizer; grows rapidly and rapidly blocks flow areas, which greatly reduces the capacity of
water supply canals. Hydrilla grows up through the water column and is present throughout flow
zones that are typically assumed to be free flowing and without resistance, other than that
transmitted via the mechanics of a Newtonian fluid. Hydrilla is highly flexible and its
morphology in the flow field is dependent on many parameters, including flow, growth stage,
cross-section geometry and substrate.
Traditional methods of calculating canal flow capacities assume that resistance to flow originates
at the boundary of the channel. These methods typically attempt to account for vegetation by
increasing resistance coefficients, which are associated with the boundary of the canal.
A combination of field studies and experimentation in three separate laboratory channels was
used to characterize the behavior of hydrilla and its impacts on open-channel flow. This work
developed relationships for energy losses of flow within the vegetation, as well as velocity
gradients within the vegetation and through the vegetation water interface to the open water.
The information developed in this investigation was used to develop a model of the cross-section
of flow with vegetation growing in the center of the channel. The model is based on the Prandtlvon
Kármán universal-velocity-distribution law; and uses modifications to the method of
calculating the hydraulic radius, to account for the increased frictional elements and reduced flow areas in the canal cross-section. A simple function was developed to estimate the
remaining flow capacity in a canal as a function of the remaining unblocked area.
The Prandtl-von Kármán universal-velocity-distribution law, together with modifications to the
method for calculating the hydraulic radius, can improve estimates of the flow in channels
impacted by submerged aquatic vegetation. The effects of a broad range of parameters can thus
be represented by a relatively simple function, which was developed in this project.
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