Showing posts with label AERIAL PHOTOS. Show all posts
Showing posts with label AERIAL PHOTOS. Show all posts

Sunday, 28 October 2018

Ground Control - aerial photograph Ground Control

Ground Control - aerial photograph


Ground Control


Profile picture for user Haseeb Jamal
By: Haseeb Jamal SHALLOW

In order to produce an accurate map from aerial photograph it is absolutely necessary to established ground control. It consists in locating the positions of a no of pts. All over the area to be surveyed det their levels. These control pts short be such that can be easily identified on the photographs. Horizontal control is established by tiring or traversing. Vertical control is established through the use of ‘aneroid barometers’ or ‘Altimeters’

Applications of Air Photograph:

The practical uses of air photography are unlimited. Some of the application are listed below:
  • Town and country planning and developed estate man agent and economic planning are used both maps based on air survey and individual photography’s.
  • suitability of roads and rail alignments can be studied both for traffic flow an economy of construction.
  • Forestry and geology both use air maps and photography for the study of nature of areas and changes that take place.
  • Flood control planning can be based on air survey made at suitable intervals of time
  • Air survey provides means of mapping large undeveloped areas of the world.
  • For large scale engineering and redevelopment projects, reconnaissance can be undertake in to a large extend form air photograph.
  • Survey for accessing damage due to earth quake, crop dieses can be quickly estimated from air photograph.
  • Pollution effects form industrial wastes on land and water can be studied.

Tunnels:

Tunnels are constructed in order
  • To meet the req of rapid transportation in big cities.
  • To connect by shortest route, two termination separated by mountain.
  • To reduce very steep grades.
  • To avoid the excessive cost of mantaineice of an open cut subjected to land slides or snow drifts.
  • To avoid the expensive acquisition of valuable built up land, tearing up pavements and holding up traffic for long periods in large cities
  • When the depth of ordinary cutting exceeds 20m and the ground rises rapidly for a considerable distance after wards.

Chief considerations in location of a tunnel are

  • If should follow the best line adopted to the proposed traffic.
  • If should be most economical in construction an operation.
  • Convenience Ingress (enter) and Egress (leave)

Tunneling involves the following operatios:

  • Surface Survey
  • Transferring the alignment under ground
  • Transferring levels under ground

    SURFACE SURVERY:

This includes
  • A preliminary survey by transit and staid for 2-3miles (3-4km) on either side of the proposed alignment.
  • A plan (map) with a scale of say 1 in with contours drawn at 5m (20) intervals.
  • Final alignment is selected form this plan.
  • A detail survey of the geological information of strata as the cost of tunneling depends upon the nature of materials to be encountered.
The proposed route having been decided upon, the following pts require consideration.
  1. Alignment of the centre line of the tunnel.
  2. Gradient to be adopted.
  3. Determination of the exact length of tunnel.
  4. Establishment of permanent stations marking the line.
Control surveys for tunnel layouts are performed on ht surface joining the terminal pts of the tunnel is shown in figure (1).

Transferring the alignment under ground:

This is the most difficult and important operation in setting out a tunnel.
  • Fix two timber beams C and D as shown in figure two across the top of the shaft near its edges perpendicular to the direction of tunnel and as far apart as possible.
  • A threadlike is set up at a ground at a pre-determined station on a centre. Line mark one ground surface and another stations is again on the centre line itself.
  • The centre line is very carefully set up on the beams preferably on the plates fixed on a beam and drilled with hole for suspending wires by repetition observing and averaging the result.
  • From these pts two long penal wire with heavy plumb hobs 10 to 15 kg attacked to their lower edges or suspended down the shaft.
  • At the bottom these plumb bobs are immured in bucket of water, oil etc to eliminate oscillation.
  • Great care must be taken that wires and plumb bobs are hanging free. As a check the dist b/w the wires at the top and at the bottom of the shaft is to be measured and this should be the same.
  • The line joining the two wires gives the dir of alignment under ground.
  • The theodolite is transfer to the bottom of shaft and through the no of trails suspended wires.
  • Now the alignment is marked on marks driven into the whole i.e, E drilled on the roof.

Transferring levels under ground:

Leveling on the surface is done in the usual way and the levels are transfer underground at the ends of the tunnel from the nearest bench mark.
In case of transfer of levels underground at the shaft. The steps involve are
  • A fine steel wire loaded with weight of 5 to 15 kg is passed over a pulley (w) at the top of the shaft and is lowered into the shaft as shown in fig.3
  • Tow fine wire AA and BB horizontally stretched at the top and bottom of the shaft rasp.
  • The steel wired lowered into the shaft is so adjusted that it is in contact with both the wires AA and BB.
  • The pts of contact are marked on a still wire by a piece of chalk or by some other marker.
  • The wire is withdrawn form the shaft and is stretched on the ground.
  • The dist b/t the two marks on he wire is measured using the measuring tape and this gives the level of the bottom of the shaft.

LATTIUDE AND LONGITUDE:

O = Centre of earth
N = North Pole
S = South Pole
Nos = Polar axis or polar diameter about which earth rotates.
A = Any point on surface of earth
The position of a place on the earth surface is specified by latitude and longitude. The semi circle ‘NAS’ passing through A and terminates by the Poles N and S is called Meridian of the place.

LATITUDE:

Latitude of a place is the angular distance measured from the equator towards the nearer Pole along the meridian of the place or latitude of any pt ‘A’ is angle or arc AA’’. Latitude can also be defined as the angular distance that the place is north or south of equator.
The earth sphere being divided into two hemispheres by the equator, the upper one containing the North Pole is called the northern hemisphere. While the lower one having the South Pole is called southern hemisphere. The place is said to have a north latitude if it is in the northern hemisphere and south latitude if it is in the southern hemisphere.
The latitude angle is meared (90) at the earth center. North or south from the equatorial plane. Latitude north of equator is considered positive and that south of equator negative.

LONGITUDE:

Longitude of a place is the angular distance b/t the meridian of a place and the standard prime meridian
Or
Longitude of any place ‘A’ is angle ‘LA’ measured in the equatorial plane b/t the standard meridian and the meridian through A.
Or
The meridian NGS passing through Greenwich England has been adopted internationally as the standard meridian. This meridian divides the sphere into two hemispheres. The longitude is measured from “O” to 180 either towards east or west. The west longitude is considered as positive and the east as negative. Longitude angles are measured at the earth centre east or west from the plane of ‘O’ longitude which has been arbitrary placed through green witch England.
Hence the position of place ‘A’ is completely specified by the latitude and longitude. These two terms give unique location of any pt on the earth. This system of geographic co-ordinates is used in navigation and Geodesy.

Friday, 21 September 2018

TRAVERSE CALCULATIONS- PROCEDURE

TRAVERSE CALCULATIONS

PROCEDURE FOR TRAVERSE CALCULATIONS

  • Adjust angles or directions
  • Determine bearings or azimuths
  • Calculate and adjust latitudes and departures
  • Calculate rectangular coordinates

    BALANCING ANGLES OF CLOSED TRAVERSES



    An example of a calculation involving interior angles is available.

    ADJUSTING ANGLES

  • Adjustments applied to angles are independent of the size of the angle
  • Methods of adjustment:
      Make larger corrections where mistakes were most likely
      Apply an average correction to each angle
      Or a combination
  • Never make an adjustment that is smaller than the measured accuracy

    DETERMINING BEARINGS OR AZIMUTHS

  • Requires the direction of at least one line within the traverse to be known or assumed
  • For many purposes, an assumed direction is sufficient
  • A magnetic bearing of one of the lines may be measured and used as the reference for determining the other directions
  • For boundary surveys, true directions are needed

    LATITUDES AND DEPARTURES

  • The latitude of a line is its projection on the north-south meridian and is equal to the length of the line times the cosine of its bearing
  • The departure of a line is its projection on the east-west meridian and is equal to the length of the line times the sine of its bearing
  • The latitude is the y component of the line and the departure is the x component of the line

    LATITUDES AND DEPARTURES



    CLOSURE OF LATITUDES AND DEPARTURES

  • The algebraic sum of all latitudes must equal zero or the difference in latitude between the initial and final control points
  • The algebraic sum of all departures must equal zero or the difference in departure between the initial and final control points

    CALCULATION OF LATITUDES AND DEPARTURES

    Using bearings
    StationBearingLengthLatitudeDeparture
    A
    N 26° 10'E285.10+255.88+125.72
    B
    S 75° 25'E610.45-153.70+590.78
    C
    S 15° 30'W720.48-694.28-192.54
    D
    N 1° 42'W203.00+202.91-6.02
    E
    N 53° 06'W647.02+388.48-517.41
    A
    MISCLOSURE-0.71+0.53

    CALCULATION OF LATITUDES AND DEPARTURES

    Using azimuths
    StationAzimuthLengthLatitudeDeparture
    A
    26° 10'285.10+255.88+125.72
    B
    104° 35'610.45-153.70+590.78
    C
    195° 30'720.48-694.28-192.54
    D
    358° 18'203.00+202.91-6.02
    E
    306° 54'647.02+388.48-517.41
    A
    MISCLOSURE-0.71+0.53

    ADJUSTMENT OF LATITUDES AND DEPARTURES

    Compass (Bowditch) Rule 

    ADJUSTMENT OF LATITUDES AND DEPARTURES

    StationAzimuthLengthLatitudeDeparture
    A+0.08-0.06
    26° 10'285.10+255.88+125.72
    B+0.18-0.13
    104° 35'610.45-153.70+590.78
    C+0.21-0.15
    195° 30'720.48-694.28-192.54
    D+0.06-0.05
    358° 18'203.00+202.91-6.02
    E+0.18-0.14
    306° 54'647.02+388.48-517.41
    A
    TOTALS2466.05-0.71+0.53

    ADJUSTMENT OF LATITUDES AND DEPARTURES

    BalancedBalanced
    StationLatitudeDepartureLatitudeDeparture
    A+0.08-0.06
    +255.88+125.72+255.96+125.66
    B+0.18-0.13
    -153.70+590.78-153.52+590.65
    C+0.21-0.15
    -694.28-192.54-694.07-192.69
    D+0.06-0.05
    +202.91-6.02+202.97-6.07
    E+0.18-0.14
    +388.48-517.41+388.66-517.55
    A
    TOTALS-0.71+0.530.000.00

    RECTANGULAR COORDINATES

  • Rectangular X and Y coordinates of any point give its position with respect to a reference coordinate system
  • Useful for determining length and direction of lines, calculating areas, and locating points
  • You need one starting point on a traverse (which may be arbitrarily defined) to calculate the coordinates of all other points
  • A large initial coordinate is often chosen to avoid negative values, making calculations easier.

    CALCULATING X AND Y COORDINATES

    Given the X and Y coordinates of any starting point A, the X and Y coordinates of the next point B are determined by:


    COORDINATES

    BalancedBalanced
    StationLatitudeDepartureY-coordX-coord
    A10000.0010000.00
    +255.96+125.66
    B10255.9610125.66
    -153.52+590.65
    C10102.4410716.31
    -694.07-192.69
    D9408.3710523.62
    +202.97-6.07
    E9611.3410517.55
    +388.66-517.55
    A10000.0010000.00
    TOTALS0.000.00

    LINEAR MISCLOSURE

    The hypotenuse of a right triangle whose sides are the misclosure in latitude and the misclosure in departure.


    TRAVERSE PRECISION

  • The precision of a traverse is expressed as the ratio of linear misclosure divided by the traverse perimeter length.
  • expressed in reciprocal form
  • Example
      0.89 / 2466.05 = 0.00036090
      1 / 0.00036090 = 2770.8

      Precision = 1/2771
  • Tuesday, 2 May 2017

    SOLUTION ON PHOTOGRAMMETRY PROBLEMS PART 1

    Examples
    1) The scale of an aerial photograph is 1 cm = 100 m. The photograph size is 20cm x 20cm. Determine the number of photographs required to cover an area of 100 sq. km if the longitudinal lap is 60% and the side lap is 30%.
    Image result for PHOTOGRAMMETRY
    Solution.
    Here                l = 20 cm  ;  w = 20 cm  ;  P1 = 0.60 ; Pw = 0.30
                             
     The actual ground length covered by each photograph is
                            L = (1 – Pl) sl = (1- 0.6) 100 x 20 = 800 m = 0.8 km

    Actual ground width covered by each photograph is
                            W = (1 – Pw) sw = (1 – 0.3) 100 x 20 = 1400 m = 1.4 km

     Net ground area covered by each photograph is
                            a = L x W = 0.8 x 1.4 = 1.12 sq. km

    hence number of photographs required is
                           

    2) The scale of an aerial photograph is 1cm = 100 m. The photograph size is 20cm x 20xm. Determine the number of photograph required to cover an area 10 km x 10km, if the longitudinal lap is 60% and the side lap is 30%.

    Solution
    Here                L1 = 10 km  ; L2 = 10 km

      Number of photographs in each strip is given by
               
    Number of flight lines required is given by
               
    Hence number of photographs required will be           

    The spacing of the flight lines would be 10/9 = 1.11 km and not 1.4 as calculated theoretically in the previous example.