41.4 Routing - nptel - Indian Institute of Technology Madras
41.4 Routing - nptel - Indian Institute of Technology Madras
41.4 Routing - nptel - Indian Institute of Technology Madras
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Hydraulics Pr<strong>of</strong>. B.S. Thandaveswara<br />
<strong>41.4</strong>.3.3 Information Required for <strong>Routing</strong> the Dam Break Flow<br />
(1) The model and scheme that is to be adopted.<br />
(2) Lateral Flow - whether distributed or lumped inflow and outflow and its<br />
characteristics with respect to time. The lateral flows include<br />
(i) Contribution <strong>of</strong> rainfall on the free surface<br />
(ii) Overland flow<br />
(iii) Infiltration<br />
(iv) Evaporation<br />
(v) Seepage<br />
(3) Cross sectional details<br />
(a) Prismatics or (b) Non-uniform properties <strong>of</strong> natural rivers.<br />
Following methods are used for representing the cross sections<br />
Replacing <strong>of</strong> actual river by unform channel for total length such as Trapezoidal section.<br />
<strong>Indian</strong> <strong>Institute</strong> <strong>of</strong> <strong>Technology</strong> <strong>Madras</strong><br />
• Repacing <strong>of</strong> actual river by series <strong>of</strong> prismatic channel.<br />
• Representing cross sections by Polygonal sections.<br />
• Replacing <strong>of</strong> surveyed sections by Polynomials.<br />
• Interpolation <strong>of</strong> cross sections.<br />
• Stochastic generation <strong>of</strong> cross sections.<br />
(4) RESISTANCE PROPERTIES:<br />
Any resistance law such as Chezy's, Manning's, Darcy- Weisbach's may be used. The<br />
relevant coefficients need to be defined as a function <strong>of</strong> length (or section) and its<br />
variational function with respect to depth should be known.<br />
(5) Details <strong>of</strong> channel network in Flood plains<br />
<strong>41.4</strong>.3.4 : Numerical Methods for Solving the Governing Equations<br />
Any <strong>of</strong> the following numerical methods may be used for solving the governing Saint-<br />
venant equations in conservation form. Many schemes such as Total Variation<br />
Diminishing (TVD), Essentially Non-Oscillating (ENO) have been proposed in recent<br />
years for correct numerical solution <strong>of</strong> the governing equations.