Showing posts with label Geometry. Show all posts
Showing posts with label Geometry. Show all posts
Monday, December 10, 2012
Wednesday, August 1, 2012
Tuesday, July 31, 2012
Road Slopes
Superelevation
This concept deals with the horizontal or lateral (cross) slope of a roadway. Superelevation of a roadway is used in order to accomplish two objectives: to provide adequate drainage flow for water on the roadway surface and to aid in steering of motor vehicles on curved roadways.
In a tangent section, a common superelevation or cross slope of 1-2% is applied in order to achieve drainage flow of surface water off of the subject roadway.
In a curved section, calculated super elevations generally reaching a maximum of 6 or 8% (depending on selected design criteria) are applied in order to aid motorists in safely traversing these sections while maintaining entry speed of the vehicle along the length of the curve.
Cross Slope
This concept deals with the horizontal or lateral (cross) slope of a roadway. Superelevation of a roadway is used in order to accomplish two objectives: to provide adequate drainage flow for water on the roadway surface and to aid in steering of motor vehicles on curved roadways.
In a tangent section, a common superelevation or cross slope of 1-2% is applied in order to achieve drainage flow of surface water off of the subject roadway.
In a curved section, calculated super elevations generally reaching a maximum of 6 or 8% (depending on selected design criteria) are applied in order to aid motorists in safely traversing these sections while maintaining entry speed of the vehicle along the length of the curve.
Cross Slope
The maximum algebraic difference in cross slope between same direction traffic lanes of divided highway roadbeds should be 4%.
The maximum difference in cross slope between the traveled way and the shoulder should not exceed 8%. This applies to new construction as well as pavement overlay projects.
The American Association of State Highway and Transportation officials (AASHTO) provides a table from which desired superelevation rates can be easily interpolated based on the prescribed magnitudes for both design speed and radius of a curved section of roadway
Labels:
Geometry
Profile Designing Management
Profile Designing Management.
Vertical Curves
Where is a vertical curve required
Where the algebric difference of two grade is greater than 0.5%
Where the algebraic difference in grades is 0.5% or less there curve is not required.
Vertical curves are used to provide a gradual change from one road slope to another, so that vehicles may smoothly navigate grade changes as they travel.
Vertical Curves
Where is a vertical curve required
Where the algebric difference of two grade is greater than 0.5%
Where the algebraic difference in grades is 0.5% or less there curve is not required.
The Minimum Length of Vertical Curves
The minimum length of vertical curve in meters should be equal to 2V,
Where V = design speed.
As an example, a 100 km/h design speed would require a 200 m minimum vertical curve length.
As per AASHTO for the speed of 60 km /h
Minimum curve length is required 36m
And K is required 11
And stopping distance required 85 m
Minimum curve length is required 36m
And K is required 11
And stopping distance required 85 m
Grade breaks should not be closer together than 15 m and a total of all grade breaks within 60 m should not exceed 0.5%.
Labels:
Geometry
Saturday, March 31, 2012
Monday, January 16, 2012
Horizontal Alignment
Horizontal Curves
For central angles smaller than 30 minutes, no curve is required.
The minimum curve length for central angles less than 10 degrees should be 240 m to avoid the appearance of a kink.
Above a 6000 m radius, a parabolic curve may be used. In no event should sight distance or other safety considerations be sacrificed to meet the above requirements.
ATTRIBUTES OF HORIZONTAL ALIGNMENTFactors Influencing the Selection of Horizontal Alignment
General Criteria
Sight Distance Measurements for Horizontal Curves
Horizontal & Vertical Alignment Coordination
Striping No-Passing Zones
Intersecting Roads
Utilities
Transition (Spiral Curves)
Circular Curves
Superelevation
Superelevation Transitions
Sample Calculation
Superelevation Transition for 2 Lane Highway
Rural Low Speed
Urban Low Speed
High Speed
Superelevation Transition for Divided Highways
Maximum Relative Gradient (English)
Maximum Relative Gradient (Metric)
Traffic Diversion Alignment
Traffic Diversion Design
Labels:
Geometry
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