Tunnel curve segment lofting method based on circle coordinates
A technology of curved segments and circular coordinates, which is applied in the field of stakeout of tunnel curved segments based on circular coordinates, can solve the problems of low stakeout accuracy, large amount of calculation, and poor shape of curve width, etc., and achieve high stakeout accuracy, less error-prone, and less calculation small effect
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Embodiment 1
[0041] Center circle coordinate method, referred to as circle center coordinate method.
[0042] The basic steps of stakeout are:
[0043] The first step: set up a total station on the stake points with known coordinates in the tunnel, and require the total station to be able to observe the section of the curve section. Swiss Leica total station. The so-called total station is to put the line once without moving the instrument, and it can be completed in one station, unlike the theodolite, which needs to be adjusted many times and set up a prism at the measuring point; the prism is an auxiliary device of the total station, which is essentially a reflector. When installing it on a prism rod, put it on the point to be measured, the total station aims at it and shoots a beam of laser light, and the laser beam is reflected back through the prism, and the total station can get the coordinates of that point ;According to the data provided by the drawing or control survey, and then...
Embodiment 2
[0061] Tangent circle coordinate method, referred to as tangent point coordinate method.
[0062] The stakeout method and steps of the tangent coordinate method are basically the same as the circle center coordinate method, the only difference is that the coordinate origin is the tangent point, and the circular coordinate method formula x 2 +y 2 = r 2 Then it can be evolved into the calculation formula r of the tangent point coordinate method 2 =x 2 +(r-|y|) 2 (Schematic diagram of the measurement coordinate system of the tangent coordinate method is shown in Figure 4 ) or use the formula (x-a) 2 +(y-b) 2 = r 2 , where (a, b) is the coordinates of the center of the circle.
[0063] In the tangent point coordinate method, after the drawing coordinate system and the measurement coordinate system are converted, the measured coordinates are relative to the tangent point coordinates, and the position of the measured point relative to the center of the circle is calculated ...
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