MFI Calc

Help: Extra Info


Examples of various engine types

Weather in all of the following engine setups: air density: 100%; density altitude 0 feet; STP; temp. >> 60 deg. F, 0% humidity, 29.92 in. Hg. uncorrected barometer

engine size cyl VE GPM nozzles MBP HS AFR
low speed
AFR
high speed
psi w HS
NA VW 73 ci 4 90% 1.7 17 60 20 4.78 5.09 79
NA Ford 250 ci 6 90% 1.86 27 46 20 4.81 5.10 89
NA flat head 255 ci 875%1.81845205.075.51157 (61 @ 5000)
NA wedge350 ci8100%43087344.815.187
NA wedge550 ci8100%6.4737109504.745.2679
NA wedge up & down nozzles410 ci8100%4up: 25
down: 24
86344.865.1959
6-71 Roots blower at 20% overdrive, wedge V-8 engine with hat nozzles only492 ci*890%12.853155553.814.0881
*410 blower ci x 1.20 = 492 ci (984 is equivalent entry in NA calculator)
14-71 Roots blower at 33% overdrive, hemi V-8 engine with hat & port nozzles1384 ci**8100%15.5hat: 54
port: 47
100652.973.2296
** 520 blower ci x 1.33 = 692 ci (1384 is equivalent entry in NA calculator)
D rotor PSI screw blower at 92% overdrive, hemi V-8 with hat & port nozzles1636 ci***895%15.1hat: 2 x 80 below 30 psi (4 x 80 above 30 psi)
port:8 x 50 (fixed)
dribbler: 8 x 45 (fixed)
66none3.002.9563
*** 426 blower ci x 1.92 = 818 ci (1636 is equivalent entry in NA calculator)

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Chart of fuel pump sizes

The following chart lists approximate fuel pump flows at 4,000 pump rpm and 8,000 engine rpm.

Note: Some fuel pumps may be equipped with an internal pressure relief valve/port that may limit the fuel pump flow to values lower than these when the fuel pressure goes higher than the pressure relief setting.

* Gallons per minute (GPM) values are approximate for new pumps. For used pumps with absence of internal scoring and good pump seals, GPM flow values can be typically 5% lower than these values.

Manufacturer/model GPM
new*
GPM
used*
Enderle 80A-00 gear rotor1.80 1.71
Enderle 80A-0 gear rotor4.003.8
Enderle 80A-1/2 gear rotor5.204.94
Enderle 80A-1 gear rotor7.00 6.65
Enderle 80A-1 DSR7.507.13
Enderle 600 gear rotor 9.008.55
Enderle 76011.4010.83
Enderle 110 gear rotor13.0012.85
Enderle 99015.714.92
Enderle 110017.216.34
Enderle 120018.817.86
Enderle 127020.219.19
Hilborn -00 gear rotor1.701.62
Hilborn -0 gear rotor3.52 3.34
Hilborn -super 0 gear rotor3.96 3.76
Hilborn -1/2 gear rotor5.124.86
Hilborn -1 gear rotor6.476.17
Hilborn -1 1/2 gear rotor8.488.01
Hilborn -2 gear rotor12.5011.86
Hilborn -415.614.72
Hilborn -519.418.43
Kinsler TP-200 twin gear1.86 1.77
Kinsler TP-300 twin gear2.89 2.75
Kinsler TP-400 twin gear3.83 3.64
Kinsler KW-400 twin gear3.90 3.71
Kinsler 450 twin gear4.334.11
Kinsler TP-450 twin gear4.334.11
Kinsler KW-450 twin gear4.354.13
Kinsler 500 twin gear4.764.52
Kinsler TP-500 twin gear4.764.52
Kinsler KW-500 twin gear4.904.66
Kinsler KW-600 twin gear5.805.51
Kinsler 700 twin gear6.566.23
Kinsler TP-700 twin gear6.566.23
Kinsler KW-700 twin gear6.806.46
Kinsler KW-900 twin gear8.608.17
Kinsler KW-1200 twin gear11.5010.86
Kinsler KW-1300 twin gear 12.5011.86
Rons -0 vane3.38 3.21
Rons -0 gear rotor3.44 3.27
Rons -0 twin gear4.00 3.8
Rons -0 1/2 vane4.744.5
Rons -0 1/2 gear rotor4.864.62
Rons -0 1/2 twin gear4.864.62
Rons -1 gear rotor6.005.7
Rons -1 twin gear6.265.95
Rons -1 1/2 twin gear9.208.74
Rons -212.9 12.26
Waterman 250300 twin gear2.80 2.66
Waterman 200030 Sprint Ultra Lite32.85
Waterman 250400 twin gear3.80 3.61
Waterman 250500 twin gear4.804.56
Waterman 250450 twin gear4.304.09
Waterman 250600 twin gear5.805.51
Waterman 200060 Micro-Bertha65.7
Waterman 250800 Mini-Bertha87.6
Waterman 250700 twin gear6.806.46
Waterman 200070 Sprint Ultra Lite76.65
Waterman 251300 Mini-Bertha13.0012.85
Waterman 320850N Nostalgia single section14-2213.3-20.9
Waterman 320800 Lil-Bertha1413.3
Waterman XXXXXX Lil-Bertha20.819.76
Waterman 320850N Nostalgia single section2220.9
Waterman 321112 Big Bertha 2 section gear3432.3
Waterman 321600 Lil-Bertha3533.25
Waterman 321616 Big Bertha 2 section gear6864.6
Waterman 323200 Mega Bertha 4-section gear115109.25

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Chart of standard blower sizes

blower nominal rotor length blower size (standard) blower size (with tight seals)
6-7115410430
8-7116440470
10-7117470490
12-7118490520
14-7119520550
screw blowerstandard PSI “D” rotor425
screw blowerstandard PSI “C” rotor476
Whipple R-980 598
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Chart of standard nozzle sizes

Chart of standard nozzle sizes

Both our Pro-Calcs calculator and our publications illustrate nozzle sizes in diameter.

Enderle & Kinsler nozzles

Enderle & Kinsler stamp the diameter on their nozzles & jets.

Hilborn Nozzle Size List:

Hilborn FI nozzles are stamped in flow numbers. A list is provided showing:

  • Hilborn nozzle flow numbers (times 0.01 equals flow in GPM)
  • approximate nozzle diameter in inches (from Don Enriquez, Hilborn)
  • pressure calibration value called volume area factor or VA factor that relates flow to jet or nozzle area.

The list of common Hilborn FI nozzle sizes is as follows:

Hilborn

dia.

VA

Hilborn

dia.

VA

number

inches

factor

number

inches

factor

4 0.016 0.00076 30 0.042 0.00064
5 0.018 0.00078 36 0.0465 0.00067
6 0.020 0.00082 40 0.052 0.00085
7 0.021 0.00073 47 0.055 0.00077
8 0.022 0.00068 56 0.059 0.00072
9 0.024 0.00076 61 0.063 0.00078
10 0.025 0.00072 70 0.070 0.00091
12 0.028 0.00079 73 0.073 0.00099
14 0.029 0.00067 75 0.076 0.00110
16 0.031 0.00067 81 0.078 0.00104
18 0.033 0.00068 94 0.089 0.00131
20 0.035 0.00069 104 0.093 0.00128
22 0.036 0.00064 130 0.093 0.00082
24 0.037 0.00060 210 0.147 0.00196
27 0.040 0.00065        

 

Math to generate values in the previous list:
 The data result from the following math from Ref. jettingsmallblock, p. 26 or jettingbigblock, p. 35:

nozzle area = (nozzle flow) x SQRT (VA factor / 30 psi)

nozzle flow = Hilborn nozzle flow number x 0.01

nozzle dia. = SQRT (nozzle area / 0.7854)

Example for a Hilborn #12 nozzle:

nozzle area = (nozzle flow) x SQRT ( 0.00079 / 30)

nozzle flow = 12 x 0.01 = 0.12

nozzle area = (0.12) x SQRT ( 0.00075 / 30) = 0.0006153

nozzle dia. = SQRT ( 0.0006153 / 0.7854) = 0.028 inches

VA factor – Fuel pressure calibration: 
The VA factor is a volume area factor throughout our books & calculator. It is a calibration value developed as a simple relationship between jetting flow and jetting size. Using Hilborn nozzle flow numbers and nozzle diameters, the VA factor was calculated for each nozzle. Those are shown with each respective nozzle size. The math for that is derived from above as follows:

VA factor – Fuel pressure calibration (continued)

VA factor = 30 psi x (nozzle area / nozzle flow)2

nozzle area = (nozzle diameter)2 x 0.7854

Example for Hllborn #24:

nozzle area = (0.037)2 x 0.7854 = 0.0010752

nozzle flow = Hilborn nozzle flow number x 0.01 = 24 x 0.01 = 0.24

VA factor = 30 x (0.0010752 / 0.24)2 = 0.00060

Fuel pressure calibration for flared inlet jetting: 
The VA factor values throughout the list indicate the approximate fuel pressure calibration values used in the math and in our calculator for a Hilborn system with flared nozzles and bypass jets. The actual fuel pressure calibration VA factor for the Pro-Calcs calculator or a racer’s own computations can be determined from a fuel pressure gauge reading at a specific engine speed. That is further illustrated in fuelinjectionracingsecrets, p. 169. The values above can help to dial in jetting combinations when no previous pressure gauge reading is available for specific jetting combinations that are of interest.

Value of fuel pressure calibration: 
Fine tuning for maximum performance in a mechanical fuel injection system requires the fine adjustment of nozzles and bypass jets. Trial & error is a very difficult alternative. The right computations significantly reduce that trial & error time and expense. Fuel pressure calibration is a significant issue in computations. The previous examples illustrate how fuel pressure, flow, and jet size relate. In this case, the examples were from Hilborn flared nozzles. Flared nozzles from other manufacturers would exhibit similar VA factor calibrations for our Pro-Calcs calculator. They would also exhibit similar VA factor calibrations for a racer’s own computations using the math throughout our technical manuals.

Actual computations for pressure from nozzle size are quite complex. The VA factor method that we developed greatly simplifies the task.

The more time I spend with normally aspirated fuel injection technology such as this, the more I realize how much improvement can be done with jetting refinements guided by preliminary math analysis.

Footnote to normally aspirated fuel injection engines: 
A lot of normally aspirated FI engines are run without a high speed bypass. That is often the case with Rons FI systems for example. If the tuner in these applications is leaning down the jetting to get color into the spark plugs, it is likely that the engine is too lean at the torque peak. That is the engine speed where the fuel demand per-engine-revolution is the max. When no high speed bypass is run, the engine is richer at engine speeds above the torque peak. The high speed bypass provides the ability to trim the fuel curve for that fuel characteristic. Care should be exercised with FI when tuning is done on a normally aspirated engine with no high speed. If we leaned down jetting so that spark plugs were colored after engine loading, then we would closely monitor engine compression. We would also check the condition of pistons and valves with a tear down. We would confirm that the air to fuel ratio at the torque peak is not so lean that it was damaging parts. More information about the high speed bypass is throughout our books.

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