We're speaking of radiant heat fluxes in the > 1kW/m^2 range for a sunny day.
If 1 square meter of "thermal panel" were to cost as much as 1 square meter of modern CPU core, and then operate at 1% efficiency, I wouldn't see many practical applications.
Personally I think it would be fun to see a revival of IR spectroscopy outside of o-chem labs. Its been mostly superseded by NMR in the labs. But imagine an IR spectroscope on a chip. Perhaps for med purposes (what?) or maybe on oil well drilling down hole analysis or something like that.
Or just day to day appliances, like a "smart" household smoke alarm that analyzes the spectrum to identify and ignore tobacco and broiled/grilled meat combustion products but gets really excited about any measurable combustion products of burning furniture or burning paints or burning fabrics. I bet you could cut minutes off fire detection time with one of those, which doesn't sound like much but I bet it would save a lot of lives.
Suppose you have a heat source T_H in an environment T_C. If you could extract more work from the thermal radiation of T_H than the Carnot limit for this system, you have enough work to run a Carnot heat pump from T_C to T_H that increases the temperature of T_H, and decreases the temperature of T_C -- an violation of the 2nd law. You could use work to increase the heat source's temperature, leading to more work, leading to higher temperatures, in perpetuum. No can do!
What donquichotte suggests applies to radio waves in the infrared band, basically creating a crystal radio running off light.
We colloquially equate infrared to thermal heat because the former induces physical motion in atoms.
And the suggestion is stark raving awesome.