My reasoning is using a simple heat capacity equation:
DeltaQ = CmDeltaT
DeltaQ = heat added to water
C = specific heat of water
m = mass of the water
DeltaT = change in temperature of the water
Assume that an observation is done over a waterblock over a given time range. The 'DeltaQ', 'C', will be our constants. The 'm' will be our independent variable (x) and 'DeltaT' will be our dependent variable
. Now changing the equation to a function of 'DeltaT' instead of 'DeltaQ' will yield the new equation:
DeltaT=DeltaQ/(Cm)
This equation shows that increasing 'm' (mass) will decrease 'DeltaT'. 'm' as a variable is the mass of water flowing through the waterblock. Thus, as flow increases, increasing 'm', the temperature difference will decrease.
This being applied to a waterblock shows that the increased flow will cause a lower temperature increase in water as it leaves the outlet, but also applied to a radiator, it will show a lower temperature decrease leaving its outlet as well.
This is why I stated adequate flow through the system is necessary, but having much higher flow will only yield a more constant temperature throughout the system. I agree that the lower temperature differential improves cooling performance, but it should be negligible if not overridden by the larger amount of heat deposited into the water by the stronger pump.
Also, can someone explain to me the idea of less resistence of a parallel system than a series system? I know this is true for electrical circuits. I don't have much knowledge in fluid motion.
DeltaQ = CmDeltaT
DeltaQ = heat added to water
C = specific heat of water
m = mass of the water
DeltaT = change in temperature of the water
Assume that an observation is done over a waterblock over a given time range. The 'DeltaQ', 'C', will be our constants. The 'm' will be our independent variable (x) and 'DeltaT' will be our dependent variable
DeltaT=DeltaQ/(Cm)
This equation shows that increasing 'm' (mass) will decrease 'DeltaT'. 'm' as a variable is the mass of water flowing through the waterblock. Thus, as flow increases, increasing 'm', the temperature difference will decrease.
This being applied to a waterblock shows that the increased flow will cause a lower temperature increase in water as it leaves the outlet, but also applied to a radiator, it will show a lower temperature decrease leaving its outlet as well.
This is why I stated adequate flow through the system is necessary, but having much higher flow will only yield a more constant temperature throughout the system. I agree that the lower temperature differential improves cooling performance, but it should be negligible if not overridden by the larger amount of heat deposited into the water by the stronger pump.
Also, can someone explain to me the idea of less resistence of a parallel system than a series system? I know this is true for electrical circuits. I don't have much knowledge in fluid motion.