DeltaV Between Motor Manufacturers

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AlexBruccoleri

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Hi All, Has anyone tabulated the delta V (ln(mass_ratio)*exhaust velocity) for the three different motor manufacturers? I primarily fly Aerotech since I like their designs and love white lightning. That being said, I am curious how all three manufacturers compare in terms of performance.

Thanks, Alex
 
No tabulation I am aware of. An Isp like metric using propellant plus motor hardware weight in 1 G is an easy way to compare efficiencies using readily available motor data.

Isp of motor = Total Impulse in N-s / ( 9.8 m/s^2 x (Mass Propellant in kg + Mass Case in kg))

Yes, I know Isp should be just for the propellant; but Isp with total motor weight reflects differences in hardware weight which is worth considering when comparing manufacturers.
 
Doesn't delta-V require the mass of the rocket? Mass ratio comes from empty mass vs loaded mass (of the rocket, not just the motor). A "standard" rocket would be needed for the calculation.

Delivered Isp should be a pretty good indication of performance. Though that will vary with motor size; larger motors are inherently more efficient than small ones at converting matter to thrust.
 
Doesn't delta-V require the mass of the rocket? Mass ratio comes from empty mass vs loaded mass (of the rocket, not just the motor). A "standard" rocket would be needed for the calculation.

Delivered Isp should be a pretty good indication of performance. Though that will vary with motor size; larger motors are inherently more efficient than small ones at converting matter to thrust.
I am only looking at delta-V of the motor. The purpose is to compare the manufacturers.
 
I am only looking at delta-V of the motor. The purpose is to compare the manufacturers.

Delta-V of the motor alone without a rocket would be a meaningless number since motors don't fly by themselves.

There's a reason we classify motors by total impulse. For a motor by itself, it's a much more useful comparison metric, and that's why every motor has a listed total impulse for you to compare. If you want to compare the motor manufacturers and propellant types, look at total impulse vs. propellant mass for each motor. Note also that specific impulse = total impulse / (propellant mass * g)
 
Delta-V of the motor alone without a rocket would be a meaningless number since motors don't fly by themselves.

There's a reason we classify motors by total impulse. For a motor by itself, it's a much more useful comparison metric, and that's why every motor has a listed total impulse for you to compare. If you want to compare the motor manufacturers and propellant types, look at total impulse vs. propellant mass for each motor. Note also that specific impulse = total impulse / (propellant mass * g)
I disagree. Its the theoretical limitand that is very useful to know. The “rocket” will only lower it.
 
Disagree if you want, but you'll notice in this pdf catalog from Northrop Grumman that Delta-V is not listed for any of the motors, while total and specific impulse, maximum and average thrust, and burn time are.

https://www.northropgrumman.com/wp-content/uploads/CASTOR-Motor-Series.pdf
They clearly state the propellant and burnout weight. Anyone using their motors will need that info.

I am looking at it because if one wants to correlate catos, or just see how a rocket could theoretically perform, having a tabulated theoretical delta-v is useful.

Edit: It is a trivial calculation too. I was just looking to see if anyone compiled it in a clean format.
 
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They clearly state the propellant and burnout weight. Anyone using their motors will need that info.

I am looking at it because if one wants to correlate catos, or just see how a rocket could theoretically perform, having a tabulated theoretical delta-v is useful.
Estes and Aerotech both also give total motor weights and propellant weights, from which an empty weight can be derived. What's your point?
 
Estes and Aerotech both also give total motor weights and propellant weights, from which an empty weight can be derived. What's your point?
I did not have a point in my original post. I was just asking to see if there was tabulated data. Given we are on this, my point is that this information is useful. Loki claims to have the lowest failure rate. It would be interesting to see how their overall performance compares. Maybe they just have more motor material? Maybe their design is better? I do not know and am looking for data.

And just to pick an extreme example to clarify my point. A G motor with a casing weight of 50 pounds is not as good as an F motor with a weight of a few grams. The weights listed on the Northrop site are exactly what engineers need.
 
And just to pick an extreme example to clarify my point. A G motor with a casing weight of 50 pounds is not as good as an F motor with a weight of a few grams. The weights listed on the Northrop site are exactly what engineers need.

To build off your extreme example, what point would there be to calculate a deltaV for the hypothetical G and F motors? As Antares JS already mentioned, these engines don't fly themselves. So manufacturers won't include deltaV in the motors' specs because those values would depend on the rocket's weight and other characteristics.

I mean, do you ever see car manufacturers include 0-60 MPH specs with a standalone engine? No, you see other specs, like displacement, torque, power, RPMs, etc.
 
To build off your extreme example, what point would there be to calculate a deltaV for the hypothetical G and F motors? As Antares JS already mentioned, these engines don't fly themselves. So manufacturers won't include deltaV in the motors' specs because those values would depend on the rocket's weight and other characteristics.

I mean, do you ever see car manufacturers include 0-60 MPH specs with a standalone engine? No, you see other specs, like displacement, torque, power, RPMs, etc.
It is an overall performance metric. I can see why the manufacturers would not post it, but it is useful to compare motor designs. If the data was readily available I would not be posting asking for a list. I posted since maybe someone had the same thought I did and wanted to analyze various motors.

Anyway what is useful and contains the same info is the initial and final weight of the motor, along with a thrust curve. That info is available on the thrustcurve site so I will just calculate performance from there. It is not a big deal.
 
but it is useful to compare motor designs.
How?

If you have a motor's specific impulse, thrust and weight already, what does the deltaV give you that those 3 values cannot?

I'm not sure if you're into baseball, but if you are, your'e probably aware of ISO, or isolated power. It's derived from subtracting someone's batting average from their slugging percentage (SLG). ISO is supposedly used to measure a batter's hitting power.

Honestly, I think it's a statistic in search of a purpose. I don't see what benefit you gain from ISO that you can't get my looking at someone's slugging and on-base percentage (OBP). Perhaps you've got some algorithm where it might be easier to work with 1 number (ISO) instead of 2 (SLG and OBP).

A motor's deltaV stat reminds me of a baseball player's ISO.
 
How?

If you have a motor's specific impulse, thrust and weight already, what does the deltaV give you that those 3 values cannot?

I'm not sure if you're into baseball, but if you are, your'e probably aware of ISO, or isolated power. It's derived from subtracting someone's batting average from their slugging percentage (SLG). ISO is supposedly used to measure a batter's hitting power.

Honestly, I think it's a statistic in search of a purpose. I don't see what benefit you gain from ISO that you can't get my looking at someone's slugging and on-base percentage (OBP). Perhaps you've got some algorithm where it might be easier to work with 1 number (ISO) instead of 2 (SLG and OBP).

A motor's deltaV stat reminds me of a baseball player's ISO.
I prefer a single number instead of 2 for plotting purposes. I think it would be interesting to look at cato percentage versus motor delta-v as an example. I can think of other examples too.

Is there a file that has the motor stats for all the commercial motors? A big spread sheet that essentially has what the thrustcurve site has.
 
I prefer a single number instead of 2 for plotting purposes.

Can you elaborate further? I'm just curious and I'm not trying to judge. I know you mentioned cato versus deltaV, but are you trying to see if there's a correlation b/w a motor's deltaV and failure rate or something? But in that case, wouldn't it make more sense to compare more "fundamental" numbers, like a motor's specific impulse, weight, or max thrust?

It's your hobby and you do w/e you want with it (as long as you're not endangering others, of course). I was initially confused, but now I'm just curious.
 
Can you elaborate further? I'm just curious and I'm not trying to judge. I know you mentioned cato versus deltaV, but are you trying to see if there's a correlation b/w a motor's deltaV and failure rate or something? But in that case, wouldn't it make more sense to compare more "fundamental" numbers, like a motor's specific impulse, weight, or max thrust?

It's your hobby and you do w/e you want with it (as long as you're not endangering others, of course). I was initially confused, but now I'm just curious.
The motors delta-V is much better than ISP, weight or max thrust. It captures its bottom line and is more meaningful. For example great ISP in a heavy case will not tell you anything.... In liquids ISP and thrust-to-weight are often used together. Also propellant density comes into play a lot since it affects the overall mass ratio due to the influence on tankage, valves, pumps etc.
 
Edited with corrected Theoretical Maximum Delta V:

Delta V = Total Impulse / Mass Propellant * ln (Motor Mass with Propellant / Motor Mass Empty)
DesignationManufacturerDiameter (mm)N-sPropellant (g)Loaded Motor (g)Isp w caseMax DeltaV (m/s)
J460T-LAT54850390833104.11,376
J540R-LAT5411806211100109.51,580
K480W-PAT54229512322059113.71,699
K1100-T-LAT5415947331368118.91,669
K695R-LAT5416528301450116.31,691
J275W-LAT5485044088398.21,332
K2050ST-PAT5414006261283111.31,497
J510W-LAT3811526621080108.81,652
K1127-LBLOKI3812856241172111.91,565
L1050BS-PCTI753,727.0017743,448110.31,518
L1350CS-PCTI75426319053570.7121.81,706
L2200G-PAT75510425164751109.61,530
L1365M-PSAT7547802648490899.41,400
L645GR-PCTI753,419.802072357297.71,432
L800CL-PCTI753,757.0017953511109.21,498
K1275R-PAT542224.912221986114.31,739
K1440W-14ACTI54237211291893127.91,906
K300CL-PCTI5425461265.72270114.41,640
K250W-PAT54255315292211.33117.81,963
L1090W-PAT54267114002432112.11,635
L1000W-14AAT54271414002194126.21,970
L935IM-PCTI54314715672542126.31,924
K270W-PAT5420201162208399.01,419
J570W-14AAT381060524892121.31,791
J595-16ACTI38985511866116.11,719
J150MY-PCTI38949567.7951101.81,519
K740CS-18ACTI541873.98461469130.21,900
K630BS-15ACTI541679.49121412121.41,912
J355RL-17ACTI5411906691175103.31,499
J449BS-15ACTI541260.56241122114.61,641
I165-17ACTI54518230.159489.01,103
I364FJ-MAT38450302.158179.01,093
I600R-LAT38640323.7617105.81,470
J350W-LAT38700375665107.41,549
I800VM-15ACTI38419.2221.345793.61,254
J357-17ACTI38657.6337601111.71,605
J290W-15ACTI38683.6381.5659.8105.71,547
J270W-14AAT38700381642111.31,654
I303BS-16ACTI38537.6270500109.71,546
I59WN-PAT38486252461107.61,526
I161W-14AAT3832018038584.81,120
I357T-14AAT38340163337102.91,379
H210R-MAT29220110.825189.41,156
H220T-14AAT2922010623993.91,216
G77R-MAT2910555.415569.1838
G76-10GAT291186014781.91,032
G64-7WAT291156015575.7938
H180W-MAT29230117.226488.91,152
I200W-MAT2933017536492.51,236
J90W-LAT54770391.483494.21,246
J315R-LAT54763.343885191.51,260
I327DM-14AAT38546340.7553100.71,534
H180SK-14ACTI2925815031483.81,117
H123SK-12ACTI29176.510022879.01,019
D10-5WAT18209.825.879.1975
G138T-14AAT2915770.4152105.41,387
F52-11TAT298036.612366.4772
F52-8TAT298036.612366.4772
F40-7WAT29804012664.8764
G40-10WAT2997.1453.812579.31,016
F42-4TAT2955277772.9880
F20-4WAT2956.1308071.6879
F27-8RAT2949.828.48063.5769
K550W-14AAT5417008801515114.51,680
K185W-14AAT5415007831418107.91,539
H550ST-14AAT38312176316100.71,443
K375NWAT542228.113182106108.01,662
K700W-PAT54226113032035113.41,774
G80TAT29136.663128108.91,469
J180T-LAT5476443780996.41,358
J800T-LAT541229.116181086115.51,674
 
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That is not correct. It is the exhaust velocity*ln(mass_initial/mass_final), ignoring pressure effects in the exhaust and atmosphere.
Thanks. Yes, you are correct. I have edited the table above to use:

Theoretical Maximum Delta V = Total Impulse / Mass Propellant * ln (Motor Mass with Propellant / Motor Mass Empty)

The equation assumes exhaust velocity and thrust are constant, so that is a limitation with using readily available motor data.
 
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Alas, there are no high performance Loki Research motors in the chart above. :-(

Something to note here. Once upon a time, the former TMT chairman told me that he weighed all of a given cert motors propellant grains (paper propellant casting tubes and all) and that weight was recorded as the official "propellant" weight used for that motor on the thrustcurve.org site. FYI, our 38/480 motors have an average casting tube weight of 11.5g. Smoke grain? That's propellant too...right? No idea if it's included. This was learned after the majority of our motors were certified.

There is slightly inaccurate data scattered all over the place so if you find something that doesn't add up, that's probably why. Take it for what it's worth. This is after all a hobby, so I guess we can't expect everything to be perfect all the time.
 
Californians don’t get too many chances to fly Loki Research :(
No they don't, and that really sucks. The regulators make the fees so high that small manufacturers simply can't afford to enter a normal marketplace there. Funny how that seems to be happening around the country for many small businesses these days. (not)
 
Alas, there are no high performance Loki Research motors in the chart above. :-(

Something to note here. Once upon a time, the former TMT chairman told me that he weighed all of a given cert motors propellant grains (paper propellant casting tubes and all) and that weight was recorded as the official "propellant" weight used for that motor on the thrustcurve.org site. FYI, our 38/480 motors have an average casting tube weight of 11.5g. Smoke grain? That's propellant too...right? No idea if it's included. This was learned after the majority of our motors were certified.

There is slightly inaccurate data scattered all over the place so if you find something that doesn't add up, that's probably why. Take it for what it's worth. This is after all a hobby, so I guess we can't expect everything to be perfect all the time.
I had the same thought. There is a lot of debris in the motor while cleaning. It would be great to have burn out mass as a spec. Alas...while not perfect, maybe just divide the total impulse by the initial weight. While not as "pure", it is quick and dirty, and a pretty good metric too.
 
It was not an exhaustive study...but during one test session I compared the before-and-after-burning weights of the motors to the propellant weight, subtracting the weight of the paper casting tubes. I was surprised to see that there was very little difference in the two. It appeared that the weight of the residue left behind and the weight of burnt casting tube nearly cancelled one another.
 
That will be quite specific to the propellant. I've burned EX motors that left only scraps of the phenolic liner behind (very fast burn, very high pressure, very hot, practically invisible flame in daylight and barely detectable exhaust), and recently one slow burn that produces essentially zero slag due to composition. On the other hand, try burning something high in carbonates and metals (say, calcium carb plus strontium carb plus Mg for a nice color flame) in a small motor... lots of slag will be left behind. But burn it in a much larger motor, and the percentage mass slag left behind will reduce. You might also find the result different for vertical vs horizontal test stand orientation.

I'd argue that essentially whatever mass is lost during the burn is the "propellant", even if it started life as a casting tube, liner, nozzle, or smoke, and the resulting effective characteristic velocity is likely lowered due to the additional rather non-optimal propellant mass. This is partially traded off in slightly higher mass fraction.

It all depends on goals. For effects motors, performance mostly doesn't matter. For high performance, I like a metric something like density impulse divided by burn rate at target chamber pressure. That essentially tells me how much total impulse I can stuff within a given diameter with roughly the same safety margin. For our rockets of modest size, drag dominates over mass. Diameter dominates drag.

Gerald
 
That will be quite specific to the propellant. I've burned EX motors that left only scraps of the phenolic liner behind (very fast burn, very high pressure, very hot, practically invisible flame in daylight and barely detectable exhaust), and recently one slow burn that produces essentially zero slag due to composition. On the other hand, try burning something high in carbonates and metals (say, calcium carb plus strontium carb plus Mg for a nice color flame) in a small motor... lots of slag will be left behind. But burn it in a much larger motor, and the percentage mass slag left behind will reduce. You might also find the result different for vertical vs horizontal test stand orientation.

I'd argue that essentially whatever mass is lost during the burn is the "propellant", even if it started life as a casting tube, liner, nozzle, or smoke, and the resulting effective characteristic velocity is likely lowered due to the additional rather non-optimal propellant mass. This is partially traded off in slightly higher mass fraction.

It all depends on goals. For effects motors, performance mostly doesn't matter. For high performance, I like a metric something like density impulse divided by burn rate at target chamber pressure. That essentially tells me how much total impulse I can stuff within a given diameter with roughly the same safety margin. For our rockets of modest size, drag dominates over mass. Diameter dominates drag.

Gerald
Those are all great points. Low mass is still critical though and a low-thrust motor is optimal in the lower atmosphere. Certainly there a trade offs though.
 
I'd argue that essentially whatever mass is lost during the burn is the "propellant", even if it started life as a casting tube, liner, nozzle, or smoke, and the resulting effective characteristic velocity is likely lowered due to the additional rather non-optimal propellant mass. This is partially traded off in slightly higher mass fraction.
With the rather important caveat that for such mass to be useful "propellant", it needs to exit as a gas (or at least be gaseous within the chamber). That's where the slaggy residues in the smaller motor example might not have necessarily contributed that much to the propulsion in the larger motor other than a thermal contribution.

TP
 
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