Conduits

Conduits are pipes or channels where water flows from one node to another in the conveyance system. They have various cross-sectional shapes following some standard open and closed geometry as listed in Table 7.

Most open channels can be represented with a rectangular, trapezoidal, or user-defined irregular cross-section shape. For the latter, a Transect object defines how the channel’s depth varies with distance across the cross-section. The most common shapes for new drainage and sewer pipes are circular, elliptical, and arch pipes. They come in standard sizes that are published by the American Iron and Steel Institute in Modern Sewer Design and by the American Concrete Pipe Association in the Concrete Pipe Design Manual. The Filled Circular shape allows the bottom of a circular pipe to be filled with sediment and thus limit its flow capacity. The Custom Closed Shape allows any closed geometrical shape that is symmetrical about the centerline to be defined by supplying a Shape Curve for the cross-section.

Table 7: Available Cross-Sections shape for Conduits

Name

Parameter

Shape

Name

Parameter

Shape

Circular

Full Height

s1

Circular Force

Main

Full Height,

Roughness

s21

Filled

Circular

Full Height,

Filled Depth

s2

Rectangular -

Closed

Full Height,

Width

s22

Rectangular Open

Full Height,

Width

s3

Trapezoidal

Full Height,

Base Width,

Side Slopes

s23

Triangular

Full Height,

Top Width

s4

Horizontal

Ellipse

Full Height,

Max. Width

s24

Vertical

Ellipse

Full Height,

Max. Width

s5

Arch Full Height

Max. Width

s25

Parabolic

Full Height,

Top Width

s6

Power

Full Height,

Top Width,

Exponent

s26

Rectangular-

Triangular

Full Height,

Top Width,

Triangle

Height

s7

Rectangular-

Round

Full Height,

Top Width,

Bottom

Radius

s27

Modified

Baskethandle

Full Height,

Bottom Width

s8

Egg

Full Height

s28

Horseshoe

Full Height

s9

Gothic

Full Height

s29

Catenary

Full Height

s10

Semi-

Elliptical

Full Height

s30

Basket handle

Full Height

s11

Semi-Circular

Full Height

s31

Irregular

Natural

Channel

Transect

Coordinates

s12

Custom

Closed Shape

Full Height,

Shape Curve

Coordinates

s32

GeoSWMM uses Manning’s equation to express the relationship among the flow rate (Q), cross-sectional area (A), hydraulic radius (R), and slope (S) in all conduits. For standard U.S. units:

Q=1.49nAR23S12 Q = \frac{1.49}{n} AR^{\frac{2}{3}}S^{\frac{1}{2}}

Here  n is the Manning roughness coefficient. The slope S is interpreted as either the conduit slope or the friction slope (i.e., head loss per unit length), depending on the flow routing method used.

For pipes with Circular Force Main cross-sections, either the Hazen-Williams or Darcy-Weisbach formula is used in place of the Manning equation for fully pressurized flow. For U.S. units the Hazen-Williams formula is:

Q=1.318CAR0.63S0.54 Q = 1.318CAR^{0.63} S^{0.54}

Where C is the Hazen-Williams friction factor that varies inversely with surface roughness and is supplied as one of the cross-section’s parameters. The Darcy-Weisbach formula is:

Q=8gfAR1/2S1/2Q = \sqrt{\frac{8g}{f}} A R^{1/2} S^{1/2}

Here g  is the acceleration of gravity and f is the Darcy-Weisbach friction factor. For turbulent flow, the latter is determined from the height of the roughness elements on the walls of the pipe (supplied as an input parameter) and the flow’s Reynolds Number using the Colebrook-White equation. The choice of which equation to use is a user-supplied option.

A conduit does not have to be assigned a Force Main shape for it to pressurize. Any of the closed cross-section shapes can potentially pressurize and thus function as force mains that use the Manning equation to compute friction losses. 

A conduit can also be designated to act as a culvert if a Culvert Inlet Geometry code number is assigned to it. These code numbers are listed in Table A.10 of [object Object] . Culvert conduits are checked continuously during dynamic wave flow routing to see if they operate under Inlet Control as defined in the Federal Highway Administration’s publication Hydraulic Design of Highway Culverts (Publication No. FHWA-NHI-01-020, May 2005). Under inlet control, a culvert obeys a particular flow versus inlet depth rating curve whose shape depends on the culvert’s shape, size, slope, and inlet geometry.

The principal input parameters for conduits are:

  • Names of the inlet and outlet nodes

  • Offset height or elevation above the inlet and outlet node inverts

  • Conduit length

  • Manning's roughness

  • Cross-sectional geometry

  • Entrance/exit losses (optional)

  • Presence of a flap gate to prevent reverse flow (optional)

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