HP vs TQ Theory
Numbers at peak TQ - 417.5:
...RPM...4890
...Fuel Pressure...58 (best I can tell, did tests with mechanical gauge, seems to hold)
...Injector Size....45.03 @ 58 psi, 39 @ 43.5 psi
...Duty Cycle.......51.2%
...Air Mass..........297.3 g/sec
...BSFC..............0.474
Numbers at peak HP - spike at 474.3@6320. Real number looks like 474 @6700, so that's what I use.
...RPM...6700
...Air Mass...........382.6 g/sec
...Duty Cycle........65.8%
...BSFC................0.500 (oddly perfect, but that is the number)
Was this what you were looking to see?
0.00000182 x RPM^2 - 0.0011 x RPM + 35.62, R-squared of 0.9978.
No idea where GM got these numbers. My assumption is that they are only valid for a 5.7L. It does appear GM considers friction a quadratic function. The computer uses this number to calculated TQ output for its traction control and transmission shift softening modes, based on the HP Tuners description.
Again, I can't validate how GM got the numbers or that they are correct, but It does stand to reason a ton of research went into them
Numbers at peak TQ - 417.5:
...RPM...4890
...Fuel Pressure...58 (best I can tell, did tests with mechanical gauge, seems to hold)
...Injector Size....45.03 @ 58 psi, 39 @ 43.5 psi
...Duty Cycle.......51.2%
...Air Mass..........297.3 g/sec
...BSFC..............0.474
Numbers at peak HP - spike at 474.3@6320. Real number looks like 474 @6700, so that's what I use.
...RPM...6700
...Air Mass...........382.6 g/sec
...Duty Cycle........65.8%
...BSFC................0.500 (oddly perfect, but that is the number)
Was this what you were looking to see?
& I don't mind figuring it out. I do always think it's best to hear it from the horses mouth, rather than mine.
No idea where GM got these numbers. My assumption is that they are only valid for a 5.7L. It does appear GM considers friction a quadratic function. The computer uses this number to calculated TQ output for its traction control and transmission shift softening modes, based on the HP Tuners description.
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Otherwise, I would bet you are right. & I'm not a betting kind of guy.
Didn't someone mention traction control?
I know of a bearing place that designed a very high-efficiency hydrostatic bearing. His number indicate there is power to be had, up to 10% in some types of bearings.
IIRC, on a 700HP engine he had done his bearings on netted about 30HP.
It's still related to oil viscosity/ lubricity unless you have metal on metal surfaces.
Last edited by gtfoxy; Nov 11, 2015 at 12:23 PM.
Anyways, back to the friction scenario, I too think that the powerband would shift to the right, with nothing changed but the bearings/tolerances/oil viscosity/whatever racecar friction reduction tricks. It would be very neat to see two engines, identical in every way other than the racecar tricks to reduce friction, but same rotating assembly, heads, cam, intake, fuel, tune, etc tested on the same engine dyno during the same day.
My personal belief is that torque would still peak in the same place/time between both engines, but the horsepower would peak later in the engine with less friction.
It would be very interesting to see if the GM friction table values were different for an engine with the corvette coated bearings. That would allow us to hopefully see if internal engine friction is part of their algorithm at all.
There's just SO much that can effect friction, and I am trying to figure out how we can quantify any of them. Is it even possible to come up with a friction coefficient for our equation? Even if we had access to all the data we wanted, would we be able to calculate 10w-30 is .00047 and 5w-40 is .00039, or whatever numbers they may be? Subtract .002 from the friction multiplier if a vacuum pump is present.
If we ran the two almost identical engines, and ran the two test results through a solver program, we could probably find a correlation, and maybe derive a friction coefficient for that exact combination.
But again, there's so many variables, that any empirical data collected will be specific to that exact combination. You could run the same tests again on a new set of almost identical engines, and solve their results against each other to find a correlation, then solve that correlation against the correlation of the original tests, etc etc, until you have tested every GM factory LSx offering, and solved all the test results into one coefficient for friction... And even then, it would be specific to gm factory LSx motors that have these exact racecar friction reduction tricks, you couldn't even use it as a coefficient of friction for modified motors, or even a gm factory LSx motor with different friction reduction tricks done to it.
Maybe I'm just over thinking this. I should probably drink less coffee...
The main factors being utilized static volume of the column of lubricant, force, lubricity, effective surface area of the bearing & the surface texture of the bearing. Most important is effective surface & texture of the bearing.
You can use effective bearing surface to influence effective static column volume.
That is how I had it explained to me. That is what he worked out on his bearings, & I believe him.
If we did have an overall friction coefficient, or more specifically a bearing coefficient, oil viscosity coefficient, etc, which value would it influence in our equation? Would the friction coefficient be in terms of ft/lb of torque required to overcome this friction? Would it be in terms of heat generated from the friction? Where does such a coefficient factor into our equation?
Friction is a form of negative work, so ultimately the friction units are KW - or horsepower - depending on your units.
There's just SO much that can effect friction, and I am trying to figure out how we can quantify any of them. Is it even possible to come up with a friction coefficient for our equation? Even if we had access to all the data we wanted, would we be able to calculate 10w-30 is .00047 and 5w-40 is .00039, or whatever numbers they may be? Subtract .002 from the friction multiplier if a vacuum pump is present.
Last edited by kingtal0n; Nov 11, 2015 at 08:33 PM.









