Earth Dam - Introduction, types and calculation of seepage through it

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Summary

This video delves into the world of earth dams, explaining their purpose, construction materials, and the critical issue of seepage. It categorizes different types of earth dams based on soil availability and details essential components like the core, shell, and drainage systems. The video then focuses on calculating seepage losses, introducing the concept of a flow net and Casagrande's parabolic approximation for the seepage line, culminating in a formula for approximate discharge calculation.

Highlights

Introduction to Earth Dams and Seepage
00:00:06

Dams are barriers that restrict water flow, used for various purposes like irrigation and hydropower. Earth dams are constructed using soil and rock, and while highly adaptable, they face the challenge of seepage, where water flows through the soil. This can lead to piping, a major cause of dam failure where water displaces soil particles, creating pipe-like openings.

Types of Earth Dams
00:02:01

Earth dams are categorized into three types based on the availability and use of soil. Homogeneous dams are built entirely from fine-grained, relatively impervious soil, with a horizontal blanket drain to manage seepage. Dams with an impervious core use a concentrated impervious soil core for water retention, supported by pervious outer shells. Zoned dams utilize different soil types in specific zones for optimal performance, with impervious soil in the interior and pervious soil in the exterior.

Key Components of Earth Dams
00:04:33

Essential components of an earth dam include the core (fine-grained soil to control seepage), the shell (coarse-grained material for stability), a cut-off barrier to prevent foundation seepage, and transition filters between different soil zones to prevent particle migration. Internal drains, made of sand and gravel, are crucial for intercepting and safely channeling seepage water out of the dam.

Protective Layers and Toe Drainage
00:06:28

Protective layers on both upstream and downstream slopes prevent erosion from wave action and heavy rain, respectively, using materials like boulders or vegetation. Toe drainage, typically made of cobbles, manages the exiting seepage water at the dam's base, which is usually wet.

Estimating Seepage with Flow Net
00:07:16

Since zero seepage is impractical, it must be kept within acceptable limits. The video explains how to estimate seepage losses in a homogeneous earth dam with a horizontal filter using a flow net. This involves starting with known boundary conditions and then determining the unknown upper boundary, called the phreatic line or seepage line.

Casagrande’s Parabolic Approximation for Seepage Line
00:10:11

Casagrande observed that the seepage line in dams closely follows a parabolic shape for most of its length. He proposed treating it as a basic parabola and making manual corrections at the upstream and downstream faces. The starting point 'h' of this parabola on the upstream face is determined by a specific calculation related to the upstream face's horizontal projection.

Deriving the Parabola Equation for Seepage
00:11:21

The video explains the properties of a parabola (locus of points equidistant from focus and directrix) and derives its equation. It then applies this to the seepage line, defining the focus and vertex of the parabola within the dam structure to facilitate its construction based on known points.

Constructing the Seepage Parabola and Flow Net
00:14:18

The method of constructing the seepage parabola is demonstrated. By utilizing the property that every point on the parabola is equidistant from its focus and directrix, additional points can be plotted. Once the parabola is drawn, it's manually adjusted at the upstream face to conform to flow net conditions, establishing the final unknown boundary for a complete flow net construction.

Calculating Seepage Quantity (Approximate Discharge)
00:15:42

After establishing the flow net, the video details how to calculate the approximate seepage quantity using Darcy's law. By considering a section of the flow and substituting the hydraulic gradient derived from the parabola equation, a simplified expression for the discharge through the dam per unit length is obtained. The value 's' in the formula is determined using the coordinates of the parabola's starting point and the reservoir's water height.

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