Currently working on a lunar rover for a university masters project, my colleagues have successfully developed a code that considers not only where the solar panels are situated in relation to each other due to the rover shape (1 on each side ) but also the long and lat for the position on the moon.
I reach out to people in the relevant field for a helping hand in developing this code as it fails to include the sun elevation, although it remains low when at the poles which is the likely landing site it will change the power output of the panels especially when terrain is also considered.
Advice/Tips/Suggestions fully welcome!!
Thank you.
The question is very vague to me. Normally in this kind of situation, our team takes the following approach. Let's imagine your code is a black box (it can a function or a system). The first thing we want to understand is what are all the inputs available . Secondly, what are the outputs / desired outputs? Third, the parameters of your black box. Lastly, the thing is constraints/bounds which each of the parameters has ( between certain values, cannot exceed certain constant, etc ). I hope this can help you formulate the problem in the code.
The question is very vague to me. Normally in this kind of situation, our team takes the following approach. Let's imagine your code is a black box (it can a function or a system). The first thing we want to understand is what are all the inputs available. Secondly, what are the outputs / desired outputs? Third, the parameters of your black box. Lastly, the thing is constraints/bounds which each of the parameters has ( between certain values, cannot exceed certain constant, etc ). I hope this can help you formulate the problem in the code
these links may be help you :
1- https://www.mathworks.com/matlabcentral/fileexchange/42658-3d-visualization-of-sun-earth-and-moon
2- https://www.mathworks.com/matlabcentral/answers/340883-problems-with-simulation-of-earth-moon-trajectories-around-the-sun
3- Article Global database of direct solar radiation at the Moon’s surf...
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