Well, I guess if I was way off above, you'd have let me know by now. I'll finish my thought then on long-term heat storage. Show you what I worked up for a simple reflection/refraction, geometric model. See what you think. The first picture is sideways (sorry, I don't know how to rotate the file here).
A model of a flat plate, transparent lens on the ground with the addition of a movable or pivoted mirror to follow the sun.
Time period of 6am to 6pm, 12 hours total.
Average of 1,000 Watts / sq. meter input to a square meter mirror and to a square meter, flat lens.
Calling the input angle the sun angle. Degrees are shown under the lens for each hour.
Also, using a mirror angle. Degrees are shown under the lens for each hour.
Only angles of 30 degrees or less were considered valid as incident to the flat lens. 30 degree cutoff to keep an E loss to about 5% at that surface. The reflection losses also may be more than shown in the 10am - 2pm period.
First shaded row shows 5 hours of 100% insolation. 10am - 2pm. That's what I think the lower online useful sunlight hours numbers refer to for Australia.
Second shaded row shows the above shaded areas, plus the addition of insolation received from the mirror reflections. That extra insolation from the reflection is shown as a fraction of the whole, calculated for each hour.
Total insolation adds up to over 12 full hours worth, about 7% more even. If that's about the E loss from the mirror, then it's a simple model of 1000W onto a square meter over the course of a day. Add up the shaded areas to check.
I think this may be enough daily energy to heat water to steam over a period of time in a closed system.
Well, these diagrams don't look great here now, but I hope they can show the geometry and simple calculations of angles and insolation additions. I also hope that this doesn't make me look like the Democrat's mascot.
I would have put this in the 'YOU: give energy solution' thread, but it's closed for now.
6am 7am 8am 9am
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