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SOL maps Datum & Interpolations.
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Posted by JB ![]() |
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Viva all,
Two questions for the STC: 1 - What is the SOL maps Datum? 2 - What is/are the algorithm/s used for (TWS; TWD) interpolation? Thank you STC. Sail Fair. |
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Posted by A2 ![]() |
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SOL uses data from GSHHG (Global Self-consistent, Hierarchical, High-resolution Geography Database)
http://en.wikipedia.org/wiki/GSHHG Data for each resolution is formatted to tiles which are visible in the game. The tiles are compressed files with XML-formatted polygons (list of lat/lon coordinates) of the shorelines of islands and continents. None so blind |
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Posted by kroppyer ![]() |
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sol uses h and i resolutions of GSHHG, and c and l resolutions are used in the client only for when you are zoomed out and don't need to see all details.
Interpolation: this is what I found by measuring and fitting: u/v interpolation (not TWS/TWD) over space: linear over time: I found this a close match (but not exact): previous+(next-previous)*(0.5+0.5*cos(t/(2pi))) with 0<=t<=1, previous the value for t=0 and next the value for t=1.
(end quote) |
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Posted by JB ![]() |
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Viva “A2”, Huib and Jakob,
Thank you for your quick and detailed replies. Following now more comments. Sail Fair. |
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Posted by JB ![]() |
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Viva Huib
From what I understood the Wind vector field is divided in two vector components along orthogonal directions: North -South (“u” Wind vector component) and East - West (“v” Wind vector component) - see also included file. Confirm pls if your approximation formula for interpolation over time (between time “t0” and time “t1”, with t1 > t0) is: u1 = u1 + ( u1 - u0 ) x ( 1/2 + cos ( t/2PI )/2 ). v1 = v1 + ( v1 - v0 ) x ( 1/2 + cos ( t/2PI )/2 ). Did you managed to find a sigma (STD) for your (time, distance) interpolation results? Thank you Huib. Sail Fair. |
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Posted by JB ![]() |
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Viva Jakob,
Very interesting this subject, to say the least. I’m one of the SOLers being puzzled for a long time, first, with the process for the SOL Wind interpolation process. “How it’s done?” Secondly, the ruthless lack of consistency between routing software results and GRIB data in the low wind range, i.e., aprox. 0 < TWS < 6,00 - 8,00 Kts, independently of the GRIB given TWA, normally obtaining over rated BS. For the last issue I strongly believe that that are two main causes for this discrepancies: 1 - Different Wind interpolation processes (routing software vs. SOL one); 2 - Time step calculation used on routing, IMHO the second factor is the preponderant one. If we think that, for instance, the minimum step calculation for qTVlm is 5 minutes, and if we have an 8º/minute induced Wind veering, difficulty you reach a 5 minute distance in the routing software with the calculated BS, not to say TWA. The implications are obvious. But now, it’s time for understanding the first factor: Wind interpolations. So, for the”distance” interpolation SOL uses bi-linear interpolation. For the “time” one you mentioned “simple shape functions”, Can you pls detail more what are those “shape functions (linear, polynomial, 3D mesh, …)? Thank you Jakob. --- Last Edited by JB at 2015-04-17 11:09:16 --- Sail Fair. |
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Posted by kroppyer ![]() |
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I quoted Jakob from a post from 2010, I don't expect him to elaborate on that soon.
The formulas show you understood what I meant. Use t=t'/(t1-t0)-t0 to "normalise" t to [0,1]. I have no real sigma, but from what I remember it's around 2% at t=0.25/t=0.75, it's exact at t=0,0.5,1 It's weird to use a cos for this purpose, it's relatively heavy to calculate and far to precise for something that doesn't need geometry. Sol probably uses some 3rd to 5th order polynomial approximation that is faster to calculate, but slightly different from cos(). |
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