TUTORIALS
How to measure different types of curves in roads
There are 2 sorts of curves in road construction that go from vertical curve as well as horizontal curve.
Horizontal curve: That sort of curve provides a channel amid 2 road tangent strips that assists a means of transport to make a turn at a moderate pace despite a sharp cut.
Furthermore, the horizontal curves are classified as subsequent: Compound Curve, Reverse Curve, Transition Curve and Simple Curve.
Simple Curve: One simple arc is set in the road to place a curve amid the 2 straight lines.
Compound Curve: Arrangement of 2 simple curves that are connected to curve in the same direction.
Reverse Curve: Arrangement of 2 simple curves that are connected together to curve in the other/different/opposite direction.
Transition Curve: One curve that comprises continually varying radius. Moreover, it is implemented to connect a round/circular arc to a linear/straight line.
Vertical Curve: One vertical curve provides a channel amid 2 slanted roads that helps a means of transport to set the elevation rate alteration at a moderate pace despite a sharp cut.
Moreover, the vertical curve is classified as subsequent: Crest Curve, Sag Curve
Sag Curve: Sag curve changes the road alignment from ascending to downwards.
Crest Curve: It changes the road alignment from downwards to ascending.
Circular curve length is computed through the subsequent formula:
- L = πRØ/180
- or else L = Ø/360 x 2πr
- otherwise L = Ø/360 x πD
At this point, L represents the circular curve length:
- R signifies the circular curve radius.
- D signifies the circular curve diameter.
- Ø signifies the deflection or central angle.
The transition curve Length is computed through the subsequent formula:
Through superelevation definite rate
Formula :– L is equal to nh/100 [meters]
Through rate of change of/change rate of radial acceleration
Formula :– L is equal to v3/aR [meters]
Through arbitrary gradient
Formula :– L is equal to hv/a [meters]
To get more details, go through the following video tutorial.
Lecturer: SL Khan