Elvas Tower: Diesel Locomotive Performance - Elvas Tower

Jump to content

Posting Rules

All new threads will be started by members of the Open Rails team, Staff, and/or Admins. Existing threads started in other forums may get moved here when it makes sense to do so.

Once a thread is started any member may post replies to it.
  • 20 Pages +
  • « First
  • 11
  • 12
  • 13
  • 14
  • 15
  • Last »
  • You cannot start a new topic
  • You cannot reply to this topic

Diesel Locomotive Performance Rate Topic: -----

#121 User is offline   NickonWheels 

  • Conductor
  • Group: Status: Active Member
  • Posts: 327
  • Joined: 05-December 19
  • Gender:Male
  • Simulator:ORTS
  • Country:

Posted 05 February 2020 - 06:53 AM

View PostErickC, on 05 February 2020 - 03:57 AM, said:

Both of us still have both the old MSTS MaxPower entries plus the MaximalPower entry in the ORTS diesel block, as well as diesel power tabs. We both lack the new ORTSDieselEngineMaxPower parameter, since our physics files predate it. What we are also both lacking is the tractive effort curve (I can't speak for Tyler, but I don't have access to the right kind of data), which I suspect is what the current diesel model is not happy about. It's entirely possible that either or both of us borked something else. For my part, I'm perfectly happy to send sample locomotives along if it might be helpful.


You still need MaxPower for ConBuilder to work properly, maybe with Goku´s consist editor too. MaxForce is needed for cab instruments to work, otherwise you got unlimited values ORTS is telling you.

What specific type of locomotive do you mean and what are the weight and tractive effort figures of said engine?

#122 User is offline   R H Steele 

  • Executive Vice President
  • PipPipPipPipPipPipPipPipPip
  • Group: ET Admin
  • Posts: 3,442
  • Joined: 14-March 13
  • Gender:Male
  • Location:known universe
  • Simulator:Open Rails
  • Country:

Posted 05 February 2020 - 10:33 AM

View PostErickC, on 05 February 2020 - 03:57 AM, said:

...What we both did was use all of the OR diesel parameters but the tractive effort curves. ...

For Peter >> the only aspect of these posts I can comment upon concerns the above...it is true that prior to the recent diesel code changes the OR Diesel eng definition would work without the ORTS Max Tractive Curves being present...now it will not. Locomotives using the ORTS Diesel Engine definition without ORTS Max Tractive Curves display zero power. The Max curve set must be present for the OR diesel eng defintion to work. I think this should be examined. ( I'm using the default MSTS engine file - OpenRails folder - and Common.inc folder.)


#123 User is offline   darwins 

  • Superintendant
  • Group: Status: Elite Member
  • Posts: 1,237
  • Joined: 25-September 17
  • Gender:Male
  • Simulator:Open Rails
  • Country:

Posted 05 February 2020 - 12:54 PM

Thinking about those locos that we can't get the data for - then perhaps it is good to think about a diesel electric as being a (fairly) constant horsepower machine over most of its operating speed range.

https://i.imgur.com/vFCSCVP.jpg

The chart above is an approximation of the power output of a BR Class 47 diesel electric - diesel engine rated at 2750 bhp and max speed of 95 mph

I find it easier to work things out in terms of power and then calculate force later as tractive force curves have steep gradients and rapid rates of change.
I imagine most diesel electrics with dc generators and traction motors followed a similar pattern.
More modern machines with ac traction probably have constant power output over an even greater range of speed.
I would expect given only max power and max velocity that a default OR performance similar to the above could be reproduced.

As to

Quote

MaxPower for ConBuilder
it really is not appropriate to have that parameter with steam locomotives or driving trailer vehicles - hence I no longer use ConBuilder and rely on either Convoi or text editing of consists at present.
MaxForce is specifically needed for electric and diesel electric locomotives as it is used to calculate current in OR. (It is not needed AFAIK for locomotives with hydraulic or mechanical transmission).

#124 User is online   steved 

  • Superintendant
  • Group: Status: Elite Member
  • Posts: 1,851
  • Joined: 19-December 09
  • Gender:Male
  • Location:South of here
  • Simulator:ORMG
  • Country:

Posted 05 February 2020 - 01:16 PM

View Postdarwins, on 05 February 2020 - 12:54 PM, said:

Thinking about those locos that we can't get the data for - then perhaps it is good to think about a diesel electric as being a (fairly) constant horsepower machine over most of its operating speed range.
data:image/png;base64,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
The chart above is an approximation of the power output of a BR Class 47 diesel electric - diesel engine rated at 2750 bhp and max speed of 95 mph

I find it easier to work things out in terms of power and then calculate force later as tractive force curves have steep gradients and rapid rates of change.
I imagine most diesel electrics with dc generators and traction motors followed a similar pattern.
More modern machines with ac traction probably have constant power output over an even greater range of speed.
I would expect given only max power and max velocity that a default OR performance similar to the above could be reproduced.

As to it really is not appropriate to have that parameter with steam locomotives or driving trailer vehicles - hence I no longer use ConBuilder and rely on either Convoi or text editing of consists at present.
MaxForce is specifically needed for electric and diesel electric locomotives as it is used to calculate current in OR. (It is not needed AFAIK for locomotives with hydraulic or mechanical transmission).






I have the same problem.
I think we need a new way to post pictures.

Steve


#125 User is offline   ErickC 

  • Superintendant
  • Group: Status: Elite Member
  • Posts: 1,001
  • Joined: 18-July 17
  • Gender:Male
  • Location:Hastings, MN, US
  • Simulator:ORTS
  • Country:

Posted 05 February 2020 - 01:55 PM

View PostNickonWheels, on 05 February 2020 - 06:53 AM, said:

You still need MaxPower for ConBuilder to work properly, maybe with Goku´s consist editor too. MaxForce is needed for cab instruments to work, otherwise you got unlimited values ORTS is telling you.

What specific type of locomotive do you mean and what are the weight and tractive effort figures of said engine?


Conbuilder cannot parse include statements, which is why I've directed my customers to not use it.

At any rate, I build a wide variety of locomotives, but my only available OR releases so far have been EMD GP7 and GP9 locomotives, which have identical starting tractive effort (both weigh 246,000-lb), but vary in continuous tractive effort with the GP7 doing 40,000-lb at 9 MPH and the GP9 doing 44,000-lb at the same. Creating curves is somewhat problematic since , beyond the starting and continuous tractive effort ratings, I don't have the performance figures on D27 or D37 traction motors. I'd be making guesses, which is why I let OR handle it, since it did a really good job. The basic tractive effort model is pretty good for any pre-microprocessor locomotive.

#126 User is offline   R H Steele 

  • Executive Vice President
  • PipPipPipPipPipPipPipPipPip
  • Group: ET Admin
  • Posts: 3,442
  • Joined: 14-March 13
  • Gender:Male
  • Location:known universe
  • Simulator:Open Rails
  • Country:

Posted 05 February 2020 - 04:04 PM

This is starting to wander all very far afield of feedback for the codework Peter Newell is trying to do, to improve OR diesel physics.

Dave --- can you do something with the nonsensical posts about images, please...they make plowing through the thread onerous. Thank you.

Regarding the ORTS Diesel Eng definition needing the OR max tractive curves to work --- I checked in the last stable version and the OR Deisel Eng block will work without the max tractive curves being present.


#127 User is offline   steamer_ctn 

  • Open Rails Developer
  • Group: Status: Elite Member
  • Posts: 1,889
  • Joined: 24-June 11
  • Gender:Male
  • Country:

Posted 05 February 2020 - 07:30 PM

View PostErickC, on 05 February 2020 - 03:57 AM, said:

anyone running locomotives made by either me or Tyler Bundy is going to find them completely immobile after updating to any version of OR that uses the new diesel model.
To make sure that we are on the same page, what version of OR are you running?

Earlier in this post, I posted links to two test locomotives that I built for testing (post #69 & #75), and demonstration purposes. Both of these locomotives have a BASIC (no traction curve included - sudo MSTS configuration) and an ADVANCED (with full traction curves specified). I have just retested these two units in the latest Unstable version, and they both appear to move correctly, so in theory your units should also run without any problems. These locomotives were tested against a BR test report, and produced outcomes in OR very close to those measured in the test reports.

The ORTSDieselEngineMaxPower parameter is not essential for performance, but more so for accuracy of display performance.

View PostErickC, on 05 February 2020 - 03:57 AM, said:

For my part, I'm perfectly happy to send sample locomotives along if it might be helpful.

Can you rerun your locomotives in the latest unstable version, and if still presenting the issues you described, then you can send me a sample to look at?


View PostR H Steele, on 05 February 2020 - 10:33 AM, said:

For Peter >> the only aspect of these posts I can comment upon concerns the above...it is true that prior to the recent diesel code changes the OR Diesel eng definition would work without the ORTS Max Tractive Curves being present...now it will not. Locomotives using the ORTS Diesel Engine definition without ORTS Max Tractive Curves display zero power. The Max curve set must be present for the OR diesel eng defintion to work. I think this should be examined. ( I'm using the default MSTS engine file - OpenRails folder - and Common.inc folder.)
See my comments above.

Include files, and also data layout in files may also be creating a potential issue, and thus would need to be investigated as a separate issue. This issue is related to the order in which OR reads data input files, and assigns default values if a required parameter is missing (see this post in regard to the comments on "data sequencing").

View Postdarwins, on 05 February 2020 - 12:54 PM, said:

Thinking about those locos that we can't get the data for - then perhaps it is good to think about a diesel electric as being a (fairly) constant horsepower machine over most of its operating speed range.
I think that the diagram that Darwin was posting would have looked something like the diagram attached.

This diagram is very interesting, and important for our understanding of diesel locomotive performance. The key points are that the traction motor has three zones of operation, ie Constant Torque, Constant Power, and High Speed Zone. The speed points at which each zone changes is firstly the "speed of maximum continuous effort", and the "maximum velocity of the locomotive".

One interesting point to note about the traction curve is that it doesn't go to zero force when the locomotive is operating above its maximum velocity speed, however in BASIC mode OR currently sets tractive force to zero, and in ADVANCED mode, the tractive curves should reflect the difference in the curve.

View Postdarwins, on 05 February 2020 - 12:54 PM, said:

I find it easier to work things out in terms of power and then calculate force later as tractive force curves have steep gradients and rapid rates of change.
Most diesel manufacturers supply the rated tractive force and speed characteristics of the locomotive (see the manufacturers data sheet provided in post #112), and typically this is the force applied to the track by the locomotive. Any power values tend to be highly speculative, and depending upon where they are measured, as well as the downstream efficiency losses, they could lead to erroneous specification of the locomotive.

Hence for anybody striving to achieve the most accurate outcome in OR, as they are a known reference point on the traction curve specified by the manufacturer, and also based upon my testing to date, I would suggest that the force figures be used instead to calculate the maximum power delivered to the rail.


View PostErickC, on 05 February 2020 - 01:55 PM, said:

I'd be making guesses, which is why I let OR handle it, since it did a really good job. The basic tractive effort model is pretty good for any pre-microprocessor locomotive.

I agree, and if the correct parameters, and values are used then OR should give a good performance result (as confirmed by the earlier test locomotives provided).

Attached thumbnail(s)

  • Attached Image: Inuductionmotor51.jpg


#128 User is offline   R H Steele 

  • Executive Vice President
  • PipPipPipPipPipPipPipPipPip
  • Group: ET Admin
  • Posts: 3,442
  • Joined: 14-March 13
  • Gender:Male
  • Location:known universe
  • Simulator:Open Rails
  • Country:

Posted 05 February 2020 - 07:51 PM

View Poststeamer_ctn, on 05 February 2020 - 07:30 PM, said:

...Include files, and also data layout in files may also be creating a potential issue, and thus would need to be investigated as a separate issue. This issue is related to the order in which OR reads data input files, and assigns default values if a required parameter is missing (see this post in regard to the comments on "data sequencing")....

Understand about data sequencing, I ran into that when first putting together the Std_Eng files. I have been trying to find the problem all afternoon, and it was data sequencing...I recently added the "ORTSDriveWheelWeight ( 190.509t ) " parameter, and when the Curve section is commented out....the diesel engine definition does not work. Without the "drive wheel weight" parameter, I can comment out the tractive curves and the Diesel engine block still functions properly. Sorry for the bother, I'll have to determine where the proper placement is. Thank you.
Question: Am correct in assuming that when using include files and the OpenRails folder, OR "reads" the msts file first then proceeds to the eng file in the OpenRails folder?

Comment ( VER2 Standard ORTS Diesel Engine for EMD SD70ACe )
Comment ( Bob Boudoin Engine physics and Derek Morton Train physics )
Comment ( ORTSCurtius_Kniffler ( 6.52 22.877 0.161 0.7 ) )
Comment ( Power Ratings == Gross HP 4475 == Traction HP 4325 == Rail HP 4048 )
Comment ( Continuous Tractive Effort 157007lb @ 9.54mph==93.6%eff. == Starting Tractive Effort 187320lb )
Comment ( Mass 420000lbs = 190.509t == metric, Adhesion Factor = 44.6% )
Comment ( Mass×Adhesion Factor = Starting Tractive Effort )
Comment ( Brake HP -- bhp = Power-at-the-shaft = Gross HP or MaximalPower )
Comment ( Traction HP = Alternator/Generator Input HP )
Comment ( Gross HP per technical specs or lacking good data == add 130hp to 150hp to Traction HP )
Comment ( include ( "..\\..\\Common.inc\\Locomotives\\Std_Eng_SD70ACe.inc" ) )

ORTSDieselEngines ( 1			
	Diesel (
	IdleRPM ( 200 )		
	MaxRPM ( 955 )		
	StartingRPM ( 150 )
	StartingConfirmRPM ( 250 )		
	ChangeUpRPMps ( 98 )		
	ChangeDownRPMps ( 62 )		
	RateOfChangeUpRPMpSS ( 15 )		
	RateOfChangeDownRPMpSS ( 10 )		
	MaximalPower ( 3337008W )		
	IdleExhaust ( 1.2 )		
	MaxExhaust ( 2.2 )		
	ExhaustDynamics ( 1.6 )
	ExhaustDynamicsDown ( 0.8 )		
	ExhaustColor ( 20161819 )		
	ExhaustTransientColor ( 40212324 )		
	DieselPowerTab (
		0	0
		269	416846
		367	834438
		465	1251285
		563	1668877
		661	2085723
		759	2502569
		857	2920161
		955	3337008
	)		
	DieselConsumptionTab (		
		0	0
		200	14.8
		955	469.3
	)		
	ThrottleRPMTab (		
		0	200
		12.5	269
		25	367
		37.5	465
		50	563
		62.5	661
		75	759
		87.5	857
		100	955
	)		
	DieselTorqueTab (		
		0	0
		269	118455
		367	86824
		465	68526
		563	56598
		661	48206
		759	41982
		857	37181
		955	33366
	)		
	MinOilPressure ( 30psi )		
	MaxOilPressure ( 90psi )		
	MaxTemperature ( 120degc )		
	Cooling ( 3 )		
	TempTimeConstant ( 720 )		
	OptTemperature ( 71degc )		
	IdleTemperature ( 55degc )		
	)		
)
ORTSEmergencyCausesThrottleDown ( 1 )
	ORTSWheelSlipCausesThrottleDown ( 1 )
	ORTSMainResChargingRate ( 0.4psi/s )
	ORTSBrakePipeChargingRate ( 200psi/s )
	ORTSEngineBrakeReleaseRate ( 38psi/s )
	ORTSEngineBrakeApplicationRate ( 34psi/s )
	ORTSBrakePipeTimeFactor ( 0.003 )
	ORTSBrakeEmergencyTimeFactor ( 0.1 )
	ORTSBrakeServiceTimeFactor ( 1.009 )
	TrainPipeLeakRate ( 0.0833psi/s )
	TrainBrakesControllerMaxReleaseRate ( 10psi/s )

ORTSDriveWheelWeight ( 190.509t )
MaxForce ( 832382N )
MaxContinuousForce ( 698402N )
ORTSMaxTractiveForceCurves (					
		0 (
			0	0	
			3.58	0	
			4.40	0	
			5.50	0	
			6.84	0	
			8.49	0	
			10.55	0	
			13.41	0	
			17.43	0	
			22.80	0	
			31.74	0	)
	0.125 (				
			0	104120	
			3.58	104120	
			4.40	84652	
			5.50	67790	
			6.84	54498	
			8.49	43886	
			10.55	35332	
			13.41	27794	
			17.43	21380	
			22.80	16350	
			31.74	11744	)
	0.25 (				
			0	208240	
			3.58	208240	
			4.40	169303	
			5.50	135580	
			6.84	108996	
			8.49	87771	
			10.55	70663	
			13.41	55588	
			17.43	42760	
			22.80	32699	
			31.74	23488	)
	0.375 (				
			0	312168	
			3.58	312168	
			4.40	253798	
			5.50	203245	
			6.84	163393	
			8.49	131575	
			10.55	105929	
			13.41	83331	
			17.43	64101	
			22.80	49018	
			31.74	35210	)
	0.50 (				
			0	416287	
			3.58	416287	
			4.40	338449	
			5.50	271035	
			6.84	217891	
			8.49	175460	
			10.55	141260	
			13.41	111125	
			17.43	85481	
			22.80	65368	
			31.74	46954	)
	0.625 (				
			0	520407	
			3.58	520407	
			4.40	423101	
			5.50	338825	
			6.84	272389	
			8.49	219345	
			10.55	176591	
			13.41	138918	
			17.43	106860	
			22.80	81717	
			31.74	58698	)
	0.75 (				
			0	624335	
			3.58	624335	
			4.40	507596	
			5.50	406489	
			6.84	326786	
			8.49	263149	
			10.55	211857	
			13.41	166661	
			17.43	128201	
			22.80	98036	
			31.74	70420	)
	0.875 (				
			0	728454	
			3.58	728454	
			4.40	592247	
			5.50	474279	
			6.84	381283	
			8.49	307034	
			10.55	247188	
			13.41	194455	
			17.43	149581	
			22.80	114385	
			31.74	82164	)
	1.0 (				
			0	832382	
			3.58	832382	
			4.40	676742	
			5.50	541944	
			6.84	435680	
			8.49	350837	
			10.55	282454	
			13.41	222197	
			17.43	170921	
			22.80	130704	
			31.74	93886	)
		)


#129 User is offline   steamer_ctn 

  • Open Rails Developer
  • Group: Status: Elite Member
  • Posts: 1,889
  • Joined: 24-June 11
  • Gender:Male
  • Country:

Posted 05 February 2020 - 08:04 PM

View PostR H Steele, on 05 February 2020 - 07:51 PM, said:

I'll have to determine where the proper placement is.
I think if you follow my ENG file formatting approach it puts the data in the correct sequence.

I would start off with a "standard single" file, and check that it works ok.

Then try building INC files, but place the "calls for the INC files", in the same location where each of the data segments was taken from in the standard file.

#130 User is offline   NickonWheels 

  • Conductor
  • Group: Status: Active Member
  • Posts: 327
  • Joined: 05-December 19
  • Gender:Male
  • Simulator:ORTS
  • Country:

Posted 06 February 2020 - 07:51 AM

View PostErickC, on 05 February 2020 - 01:55 PM, said:

At any rate, I build a wide variety of locomotives, but my only available OR releases so far have been EMD GP7 and GP9 locomotives, which have identical starting tractive effort (both weigh 246,000-lb), but vary in continuous tractive effort with the GP7 doing 40,000-lb at 9 MPH and the GP9 doing 44,000-lb at the same.


Continous tractive effort depends on horsepower so it´s no indicator for the starting tractive effort. The engine weight is indeed important for calculating this but I have no idea about what adhesion factor those old traction motors had.

Just telling this because some time ago I modified the wealth of includes made by Gerry, but the traction curves might be seriously wrong as I found no good sources about engine weight and adhesion factors. I observed thedieselshop.com is no good area as it tells an SD7 weights the same as the SD40 which does not seem apropriate.

  • 20 Pages +
  • « First
  • 11
  • 12
  • 13
  • 14
  • 15
  • Last »
  • You cannot start a new topic
  • You cannot reply to this topic

1 User(s) are reading this topic
0 members, 1 guests, 0 anonymous users