Modeling method for compound parabolic concentrator for linear Fresnel light condensing and heat collecting system on basis of matlab
A linear Fresnel and compound paraboloid technology, applied in the modeling field of compound parabolic concentrators, can solve problems such as inability to realize optimal design, impossibility of optical simulation, long design cycle, etc., and achieve rapid quantitative analysis and easy optimization The effect of design, accurate calculation
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Embodiment 1
[0034] Example 1: see figure 2 , a method for modeling a compound parabolic concentrator based on a matlab-based linear Fresnel concentrator system, is characterized in that it includes the following steps:
[0035] 1) The maximum receiving half angle of CPC is obtained from the height of CPC from the ground and the maximum width of Fresnel reflector field
[0036] 2) Taking the outer diameter R=45mm of the metal inner tube of the vacuum heat collecting tube as the base circle of the involute, and establishing a rectangular coordinate system with its center as the origin, the parametric coordinate equation of the involute in the left half of the CPC is:
[0037] x=-45(sint-tcost) (1);
[0038] y=45(cost+tsint) (2);
[0039] 3) Rotate the involute α=50.4489° around the center O, so that t=t on the involute 0 The point C is on the CPC central axis, t 0 Satisfy the following equation:
[0040] x ( ...
Embodiment 2
[0060] Example 2: see figure 2 , a method for modeling a compound parabolic concentrator based on a matlab-based linear Fresnel concentrator system, is characterized in that it includes the following steps:
[0061] 1) The maximum receiving half angle of CPC is obtained from the height of CPC from the ground and the maximum width of Fresnel reflector field
[0062] 2) Taking the outer diameter R=45mm of the metal inner tube of the vacuum heat collecting tube as the base circle of the involute, and establishing a rectangular coordinate system with its center as the origin, the parametric coordinate equation of the involute in the left half of the CPC is:
[0063] x=-45(sint-tcost) (1);
[0064] y=45(cost+tsint) (2);
[0065] 3) Rotate the involute α=50.4489° around the center O, so that t=t on the involute 0 The point C is on the CPC central axis, t 0 Satisfy the following equation:
[0066] x ( ...
Embodiment 3
[0080] Embodiment 3: see figure 2 , a method for modeling a compound parabolic concentrator based on a matlab-based linear Fresnel concentrator system, is characterized in that it includes the following steps:
[0081] 1) The maximum receiving half angle of CPC is obtained from the height of CPC from the ground and the maximum width of Fresnel reflector field
[0082] 2) Taking the outer diameter R=45mm of the metal inner tube of the vacuum heat collecting tube as the base circle of the involute, and establishing a rectangular coordinate system with its center as the origin, the parametric coordinate equation of the involute in the left half of the CPC is:
[0083] x=-45(sint-tcost) (1);
[0084] y=45(cost+tsint) (2);
[0085] 3) Rotate the involute α=50.4489° around the center O, so that t=t on the involute 0 The point C is on the CPC central axis, t 0 Satisfy the following equation:
[0086] x ( ...
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