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use precomputed images instead of gen in docu
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docs/src/fig/Esat_abs.svg

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docs/src/fig/Esat_rel.svg

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docs/src/walkthrough.md

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@@ -105,57 +105,57 @@ pressure_from_elevation(500.0, 25.0) # elev, Tair
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There are several formulations describing the empirical function `Esat(Tair)`.
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The following figure compares them at absole scale and as difference to the
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default method. The differences are small.
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#default method. The differences are small.
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```@setup doc
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using DataFrames
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Tair = 0:0.25:12
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#Tair = [10.0,20.0]
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eform_def = Val(:Sonntag_1990)
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Esat_def = Esat_from_Tair.(Tair; formula = eform_def)
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eforms = (Val(:Sonntag_1990), Val(:Alduchov_1996), Val(:Allen_1998))
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eform = eforms[2]
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string.(eforms)
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df = mapreduce(vcat, eforms) do eform
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Esat = Esat_from_Tair.(Tair; formula = eform)
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local dff # make sure to not override previous results
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dff = DataFrame(
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formula = eform, Tair = Tair,
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Esat = Esat,
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dEsat = Esat - Esat_def,
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)
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end;
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#using Chain
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using Pipe
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using Plots, StatsPlots
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dfw = @pipe df |> select(_, 1,2, :Esat) |> unstack(_, :formula, 3)
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dfws = @pipe df |> select(_, 1,2, :dEsat) |> unstack(_, :formula, 3)
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@df dfw plot(:Tair, cols(2:4), legend = :topleft, xlab="Tair (degC)", ylab="Esat (kPa)")
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savefig("Esat_abs.svg")
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@df dfws plot(:Tair, cols(2:4), legend = :topleft, xlab="Tair (degC)", ylab="Esat -ESat_Sonntag_1990 (kPa)")
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savefig("Esat_rel.svg")
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```
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![](Esat_abs.svg)
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![](Esat_rel.svg)
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#using DataFrames
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#Tair = 0:0.25:12
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##Tair = [10.0,20.0]
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#eform_def = Val(:Sonntag_1990)
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#Esat_def = Esat_from_Tair.(Tair; formula = eform_def)
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#eforms = (Val(:Sonntag_1990), Val(:Alduchov_1996), Val(:Allen_1998))
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#eform = eforms[2]
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#string.(eforms)
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#df = mapreduce(vcat, eforms) do eform
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# Esat = Esat_from_Tair.(Tair; formula = eform)
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# local dff # make sure to not override previous results
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# dff = DataFrame(
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# formula = eform, Tair = Tair,
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# Esat = Esat,
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# dEsat = Esat - Esat_def,
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# )
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#end;
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##using Chain
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#using Pipe
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#using Plots, StatsPlots
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#dfw = @pipe df |> select(_, 1,2, :Esat) |> unstack(_, :formula, 3)
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#dfws = @pipe df |> select(_, 1,2, :dEsat) |> unstack(_, :formula, 3)
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#@df dfw plot(:Tair, cols(2:4), legend = :topleft, xlab="Tair (degC)", #ylab="Esat (kPa)")
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#savefig("Esat_abs.svg")
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#@df dfws plot(:Tair, cols(2:4), legend = :topleft, xlab="Tair (degC)", #ylab="Esat -ESat_Sonntag_1990 (kPa)")
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#savefig("fig/Esat_rel.svg")
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```
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![](fig/Esat_abs.svg)
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![](fig/Esat_rel.svg)
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## Global radiation
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Computing solar position in horizontal coordinates
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```@example doc
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using Plots, StatsPlots, DataFrames, Dates, Suppressor
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using Plots, StatsPlots, DataFrames, Dates, Pipe, Suppressor
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hours = 0:24
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lat,long = 51.0, 13.6 # Dresden Germany
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#deg2second = 24*3600/360
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doy = 160
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datetimes = DateTime(2021) .+Day(doy-1) .+ Hour.(hours) #.- Second(round(long*deg2second))
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res3 = @suppress_err @pipe calc_sun_position_hor.(datetimes, lat, long) |> toDataFrame(_)
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@df res3 scatter(datetimes, cols([:altitude,:azimuth]), legend = :topleft, xlab="Date and Time", ylab = "rad")
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savefig("globrad.svg")
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savefig("fig/globrad.svg")
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```
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![](globrad.svg)
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![](fig/globrad.svg)
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The hour-angle at noon represents the difference to
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local time. In the following example solar time is

src/Bigleaf.jl

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@@ -7,6 +7,7 @@ using DataFrames
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using Dates
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using AstroLib
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export toDataFrame
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export bigleaf_constants
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export Esat_slope, Esat_from_Tair, Esat_from_Tair_deriv,
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LE_to_ET, ET_to_LE, ms_to_mol, mol_to_ms, VPD_to_rH, rH_to_VPD,

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