Useful equations once again, thank you. I think you missed the point slightly though, or at least missed my point.
I'm with you on mass of water affecting time to equilibrium in the obvious way, and on radiated heat from the reservoir being potentially significant. Say, if the reservoir is large and finned or hanging out the window in winter.
I'm also in agreement regarding flow rate, as I think Paul is. However, what effect does a reservoir of various sizes have on flow rate?
In a closed loop, as long as the peripheral resistance is low enough, I'd expect the pump to start the water moving slowly then swiftly accelerate it up to the equilibrium mass flow rate. However, if you put say a swimming pool partway down the loop, the water entering the pump is essentially stationary and that returning to the pool loses all its kinetic energy to the damping effect of the pool.
Is it reasonable then that any reservoir will impose resistance to flow, and larger/worse designed ones will have a bigger effect? The xspc reservoir top (laing ddc) for example has a tube running through the centre aiming the incoming water at the pump inlet. This reduces the drag from the reservoir liquid, and perhaps explains the measurable performance increase over separate reservoirs and tops.
Shadowscotland is of the opinion that since pressure in the reservoir is uniform, as long as it is full it makes no difference to flow rate. However that a bubble will reduce flow rate, hence uses a completely full reservoir. Whereas I'm working on the basis that when spraying a hose into a swimming pool, you can feel the pressure from the hose a short distance below the surface but it swiftly disappears with depth, and pumps are likely to perform better when fed with flowing water than when being forced to accelerate it continually.
I would be interested in peoples views on this, and hope I have expressed myself clearly enough. This looks offtopic I know, but at least its my thread I'm derailing
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