Driveline Power Loss Expressed as a Percentage
#52
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Re: Driveline Power Loss Expressed as a Percentage
Carrying this to the extremes almost makes the results impossible.
Push an 8000 HP Top Fuel engine through a transmission (for these purposes let's not discuss what a Top Fuel transmission is) that eats at 20% and that's 1600 HP to drive it. Take that same trans and put 500 HP in front of it and and only 100 HP is lost.
If I hadn't seen it written in classical terms, I'd still be on the fixed part, fixed consumption fence.
Push an 8000 HP Top Fuel engine through a transmission (for these purposes let's not discuss what a Top Fuel transmission is) that eats at 20% and that's 1600 HP to drive it. Take that same trans and put 500 HP in front of it and and only 100 HP is lost.
If I hadn't seen it written in classical terms, I'd still be on the fixed part, fixed consumption fence.
#53
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Re: Driveline Power Loss Expressed as a Percentage
This NASA white paper has some graphs in it that will help illustrate the torque element and speed element. Now if somebody tells you it's not rocket science just tell them, Bull****!
https://ntrs.nasa.gov/archive/nasa/c...9830011870.pdf
https://ntrs.nasa.gov/archive/nasa/c...9830011870.pdf
#54
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Re: Driveline Power Loss Expressed as a Percentage
The drive train loss is NOT fixed. Not EVER.
Part of it is constant in the sense that it's proportional to SPEED, whether rotational or ground speed depending on the particular thing. Most of that of course is related to the RPM of the thing in question. So for example a transmission pump doesn't use ... 10 HP or whatever, it uses 3 HP at idle, 10 HP at 2000 RPM, 20 HP at 5000 RPM, and so on. Not necessarily a completely linear function of RPM, but related, just the same. Some other losses, gear oil windage for example, are pretty much totally RPM dependent, and totally independent of load.
Part of it is like that. Part is PROPORTIONAL TO THE FORCE APPLIED TO THE PARTS THAT SLIDE, like the R&P.
Part of it is proportional to BOTH applied force and RPMs, such as bearings... they obviously don't consume any power at all when the part they're holding is sitting still, and relatively little if the part is spinning with no load on it; but as load increases, which also increases the load on the bearings from having to hold the part aligned in spite of the load, the losses in the bearings increase as well.
The TOTAL LOSSES are the result of ADDING all those things together. None of the sources of loss is "fixed"; some are RPM-dependent; some are load (torque, power, whatever you want to think of it as) dependent; some are a more complex function of the 2.
The graph of loss vs HP therefore needs to be 3-dimensional: the independent variables are RPM/speed and applied torque (note that HP itself is readily calculated from those 2 quantities), and the dependent variable is loss in HP, NOT directly as a percentage. Then to get a percentage or fraction or whatever you want to call that, divide the loss by the applied HP at that speed.
Note also that we customarily use track mph to "calculate" RWHP; this is absolutely accurate in a way, since the car acquires kinetic energy as it goes down the track, and power (HP) is simply the time rate at which work is being done (kinetic energy is being added to the car). If the engine were able to be kept running 100% of the time at its max HP RPM, such as with a very well-matched racing torque converter, this number would be quite close to the engine's HP. Unfortunately it ignores the aerodynamic losses. But for a typical street car, and even for some much faster ones, that factor can be safely ignored... the car simply isn't going fast enough for it to be large enough to be the largest error involved.
Cmon guys, this isn't rocket surgery here or anything. It's just high-school physics. Which for me, was a good bit longer ago than 43 yrs; but fortunately, like many other things in HS such as Latin for example, it hasn't changed much since then.
Part of it is constant in the sense that it's proportional to SPEED, whether rotational or ground speed depending on the particular thing. Most of that of course is related to the RPM of the thing in question. So for example a transmission pump doesn't use ... 10 HP or whatever, it uses 3 HP at idle, 10 HP at 2000 RPM, 20 HP at 5000 RPM, and so on. Not necessarily a completely linear function of RPM, but related, just the same. Some other losses, gear oil windage for example, are pretty much totally RPM dependent, and totally independent of load.
Part of it is like that. Part is PROPORTIONAL TO THE FORCE APPLIED TO THE PARTS THAT SLIDE, like the R&P.
Part of it is proportional to BOTH applied force and RPMs, such as bearings... they obviously don't consume any power at all when the part they're holding is sitting still, and relatively little if the part is spinning with no load on it; but as load increases, which also increases the load on the bearings from having to hold the part aligned in spite of the load, the losses in the bearings increase as well.
The TOTAL LOSSES are the result of ADDING all those things together. None of the sources of loss is "fixed"; some are RPM-dependent; some are load (torque, power, whatever you want to think of it as) dependent; some are a more complex function of the 2.
The graph of loss vs HP therefore needs to be 3-dimensional: the independent variables are RPM/speed and applied torque (note that HP itself is readily calculated from those 2 quantities), and the dependent variable is loss in HP, NOT directly as a percentage. Then to get a percentage or fraction or whatever you want to call that, divide the loss by the applied HP at that speed.
Note also that we customarily use track mph to "calculate" RWHP; this is absolutely accurate in a way, since the car acquires kinetic energy as it goes down the track, and power (HP) is simply the time rate at which work is being done (kinetic energy is being added to the car). If the engine were able to be kept running 100% of the time at its max HP RPM, such as with a very well-matched racing torque converter, this number would be quite close to the engine's HP. Unfortunately it ignores the aerodynamic losses. But for a typical street car, and even for some much faster ones, that factor can be safely ignored... the car simply isn't going fast enough for it to be large enough to be the largest error involved.
Cmon guys, this isn't rocket surgery here or anything. It's just high-school physics. Which for me, was a good bit longer ago than 43 yrs; but fortunately, like many other things in HS such as Latin for example, it hasn't changed much since then.
Last edited by sofakingdom; 10-09-2018 at 11:42 AM.
#55
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Re: Driveline Power Loss Expressed as a Percentage
The drive train loss is NOT fixed. Not EVER.
Cmon guys, this isn't rocket surgery here or anything. It's just high-school physics. {Which for me, was a good bit longer ago than 43 yrs}; but fortunately, like many other things in HS such as Latin for example, it hasn't changed much since then.
Cmon guys, this isn't rocket surgery here or anything. It's just high-school physics. {Which for me, was a good bit longer ago than 43 yrs}; but fortunately, like many other things in HS such as Latin for example, it hasn't changed much since then.
#56
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Re: Driveline Power Loss Expressed as a Percentage
So, at a fixed RPM, doubling the power will also increase the losses due to inefficiency.
Seems simple enough to grasp and yet counter-intuitive (despite my education). The physical properties of the drivetrain introduce aspects that I hadn't considered (but should have known all along).
That said, as I posted earlier, I can't expect the 25% bump in engine output to translate to a 25% bump in rear wheel output.
I need more power Scotty!
Seems simple enough to grasp and yet counter-intuitive (despite my education). The physical properties of the drivetrain introduce aspects that I hadn't considered (but should have known all along).
That said, as I posted earlier, I can't expect the 25% bump in engine output to translate to a 25% bump in rear wheel output.
I need more power Scotty!
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