Как выбрать гостиницу для кошек
14 декабря, 2021
One method to create a surface that is evenly illuminated by solar radiation is to characterise the solar flux distribution about the focal region of the concentrating system. The easiest method to achieve this is by a theoretical simulation recreating all of the components of the optical systems particularly the reflected solar beam.
For this paper we used the modelling package described in [11].
The code recreates the terrestrial solar beam for any location and time of day [12], and provides a convenient infrastructure to model the optical components of a dish concentrator including the imperfections in the mirrored surface and the effect that these imperfections have on the reflected solar beam. The code traces a generated sunshape through the optical components of the concentrator to any predefined quadric (or planar) surface. The output of the simulation is an intensity map on that given surface. The characterisics of this individual simulation are described in Table 1 and the code can be downloaded from <www. physics. usyd. edu. au/~buie/>
The focal region of our specific concentrator was divided up into 200 horizontal slices evenly spaced between the points 0.3 m above and below the focal point. Using the code in [11] the flux distribution on each of these slices was calculated (Figure 1a). Each of the slices were then concatenated (Figures 1b) to form a large block of data (or data cube), that completely characterises the flux about the focal region for planar surfaces.
Each individual point in the generated data cube represents a point in space about the focal region. The box bounding the cube is 0.3 x 0.3 x 0.6 m with the focal point as its centre. The data cube contains 400 x 400 x 200 points in the x, y,z directions respectively (z-direction represents up) resulting in a total of 3.2 x 107 points (250Mb). The value of each of those data points literally represents the amount of energy passing through the lower surface of a small cube surrounding that point’s position in space.