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A vector of names useful for extracting subsets of angular response data from the diffusers.lst object.

Usage

all_diffusers

cosine_diffusers

dome_diffusers

entrance_optics

sensor_optics

ic_optics

ideal_optics

Format

An object of class character of length 18.

An object of class character of length 16.

An object of class character of length 2.

An object of class character of length 3.

An object of class character of length 9.

An object of class character of length 3.

An object of class character of length 3.

Details

Irradiance measurements require diffusers or sensors with a response proportional to the cosine of the angle of light incidence, i.e., varying between a maximum and zero over 180 degrees in 3D. In practice no real diffusers achieve this over 180 degrees, and only the best ones approach the expected response over an angle of 160 to 170 degrees. Such entrance optics are described as cosine corrected and data for them can be extracted from diffusers.lst using cosine_diffusers. The response expected is given by the projected light exposed area under a collimated beam: \(A_\mathrm{p} = A_\mathrm{max} \times \cos(z)\) where \(z\) is the angle of incidence relative to the normal to the plane of the entrance optics or diffuser. For a horizontal sensor, \(z\) is the zenith angle of the sun.

Hemispherical scalar irradiance (or hemispherical fluence rate) requires an entrance optic with a response that varies with the angle of incidence between a maximum and its half over 180 degrees in 3D. Such sensors or diffusers are seldom available off-the-shelf. Data for them can be extracted from diffusers.lst using dome_diffusers. The response expected is given by the projected light exposed area under collimated light: \(A_\mathrm{p} = A_\mathrm{max} \times 0.5 \times (1 + \cos(z))\) where \(z\) is the angle of incidence relative to the normal to the plane of the entrance optics or diffuser.

Scalar irradiance (or fluence rate) measurements require a diffuser with response invariant over 360 degrees in 3D. Real sensors of this geometry have a blind spot as a fibre or a detector have to be attached to them. The response expected is given by the projected light exposed area under collimated light: \(A_\mathrm{p} = A_\mathrm{max} \times 1\) for all angles of incidence.

The angular response of ready-to-deploy broadband sensors can be extracted from diffusers.lst by sensor_diffusers. With a few exceptions these sensors are designed to measure irradiance.

The angular response of entrance optics suitable for use with spectrometers can be extracted from diffusers.lst by entrance_optics.

The angular response of bare sensors sold as electronic components including integrated circuits and photodiodes can be extracted from diffusers.lst by ic_optics. In some cases they approximate a cosine response except at high \(z\) angles. In other cases they have a much narrower angle of view.

The angular response expected based on physical quantity definitions can be extracted from diffusers.lst by ideal_optics. They have been computed using the equations shown above.

Responses are expressed relative to that for the maximum projected as fractions of one.

See also

Data in diffusers.lst and function angular_response().

Examples

all_diffusers
#>  [1] "ams_TSL254R"          "ams_TSL257"           "analytik_jena_cosine"
#>  [4] "bentham_D7"           "bentham_D7_dome"      "ideal_cosine"        
#>  [7] "ideal_dome"           "ideal_sphere"         "licor_R"             
#> [10] "ocean_optics_4mm"     "schreder_J1002"       "Scintec"             
#> [13] "sglux_TOCON"          "sglux_uv_cosine"      "sglux_uvi_cosine"    
#> [16] "Solarlight_501"       "vishay_VEML6075"      "vital_BW20"