Lower resistance always needs more power for heat. When you reduce resistance the coil isnt getting as hot. Heat is a byproduct of electrical current flowing through a conductor.Further from Kickingthesticks point, lower resistance builds often needs more wattage, but only as a guideline.
Have you ever tested that hypothesis? Like built 2 identical coils, let's say Kanthal and SS316, 26g 6 wraps.Lower resistance always needs more power for heat.
Lower resistance always needs more power for heat. When you reduce resistance the coil isnt getting as hot. Heat is a byproduct of electrical current flowing through a conductor.
AgreedHave you ever tested that hypothesis? Like built 2 identical coils, let's say Kanthal and SS316, 26g 6 wraps.
Not only has the SS coil lower resistance but also higher heat capacity, so in theory it should behave more lazily than the Kanthal coil, right?
I thought the same once until I actually did the experiment (repeated about 24 times, with letting the above coils cool inbetween), fired with extremely low power to pronounce the effect (10W) and got an average of 4s for Kanthal to glow dark red and and 3.4s for the SS. Same mod and atomizer of course and changed coils 3 times (so there were 3 Kanthal and 3 SS coils, each fired 8 times).
I can't explain the result though, it's counterintuitive to say the least and goes against what I have learned in my physics courses![]()
Build two coils using the same diameter with the same wire type and gauge. Build one with enough wraps to achieve 0.50 Ohms and the other to achieve 1.0 Ohms.Lower resistance always needs more power for heat. When you reduce resistance the coil isnt getting as hot. Heat is a byproduct of electrical current flowing through a conductor.
Heat flux is watts per unit of surface area. Mass does enter into a heat flux calculation at all.The coil with the higher resistance will require more power to achieve the same temperature because it has more metal mass and therefore a higher heat flux.
No one has mentioned surface area. It's a big factor that has to be taken into consideration. It's easy enough to make a 1 ohm coil that has twice the surface area of a 0.5 ohm coil. In that case, the 1 ohm coil will require roughly double the power.
This leads to the concept of heat flux, where we calculate the power per unit of coil area. Unfortunately, the most commonly used tool (SteamEngine) gets this wrong for most complex builds that consist of more than one strand of wire.
It's fine for single wire builds, and probably not far off for straight parallel builds. But the moment you twist wires together in any way, e.g. multiple strands tightly twisted, or Claptons, or whatever, it's significantly off because it uses the total wire surface area and fails to account for the fact that one wire "shields" another.I have always used the Steam Engine heat flux calculator as a relative value rather than an precise value. I use simple one wire, one coil builds. I still use the "old" style calculator, never change the wattage and figure that if wrong, the error will be a consistent error within the narrow confines of my build. I essentially build to get a certain range of heat flux.
Doh. Heat capacity. Not heat flux.Heat flux is watts per unit of surface area. Mass does enter into a heat flux calculation at all.