i have a question about FOC (sinusoidal commutation) vs BLDC (block/trapezoidal commutation).

suppose I have a 100kv 0.1ohm lead-to-lead BLDC motor and an 8v battery.

according to my calculations the KM size constant for this motor is 0.3019nm/sqrt(w)

KT = 60/(2 * pi * 100kv) = 0.09549296585513720146133 newton meters torque per motor amp

((8v * 50% duty) - 0v bemf) / 0.1ohm = 40a motor current at 0rpm

4v effective voltage * 40a = 160w electrical

40a * 0.09549296585513720146133nm/a = 3.819718634205488058453nm

3.819718634205488058453nm / sqrt(160w electrical) = 0.3019752726269222102173km

now suppose this motor is presently turning 200rpm from the load at 50% duty cycle in BLDC block commutation.

200rpm / 100rpm per volt (kv) = 2v bemf

((8v battery * 50% duty) - 2v bemf) / 0.1ohm = 20a motor current at 200rpm

4v effective voltage * 20a motor current = 80w electrical

20a motor current * 0.09549296585513720146133nm/a = 1.908nm

80w electrical / 8v battery = 10a battery current

^so 80w electrical gives 1.908nm at 200rpm (20a motor current and 10a battery current)

In summary 10a battery current from the 8v battery (80w) through the 100kv 0.1ohm motor in BLDC block commutation mode gives 20a motor current & 1.908nm at 200rpm.

My question is this: If I switch to FOC mode and I am also drawing exactly 10a battery current (80w) while the same motor turns at 200rpm, will the torque be exactly the same as in BLDC mode (1.908nm)?

## FOC vs BLDC Torque Question

### Re: FOC vs BLDC Torque Question

If you assume the VESC efficiency is 100%, and the motor efficiency does not vary much between BLDC and FOC, then you get the same torque when running at a certain speed with a given power input from the battery.

But in your case, with high coil resistance and large input current, the motor Joule losses account for 50% of the input power. With FOC, since the same motor current is shared between the 3 windings at all time, I think you should have a bit less Joule losses (but possibly more commutation losses for the ESC).

This papers shows how FOC performs better than BLDC with some numbers (a bit surprinsigly high to me) http://www.imavs.org/papers/2016/167_IMAV2016_Proceedings.pdf

But in your case, with high coil resistance and large input current, the motor Joule losses account for 50% of the input power. With FOC, since the same motor current is shared between the 3 windings at all time, I think you should have a bit less Joule losses (but possibly more commutation losses for the ESC).

This papers shows how FOC performs better than BLDC with some numbers (a bit surprinsigly high to me) http://www.imavs.org/papers/2016/167_IMAV2016_Proceedings.pdf

### Re: FOC vs BLDC Torque Question

^in this paper there are 2 graphs showing power consumption and efficiency of a motor with FOC vs BLDC... in the graphs, foc is shown to have reduced power input and improved efficiency at all rpms... but what isn’t shown is a graph of the mechanical power output of the motor with FOC vs BLDC...

If the graph showing power input at each rpm is lower with FOC, and instantaneous efficiency shown as greater, does this mean the FOC motor’s mechanical power output at all rpms (if such a graph were shown) would be commensurately lower?

In other words, is the “improved efficiency” shown with FOC merely a result of the reduced power input from the battery at the same rotational speed, since copper losses increase proportionally to the square of current, while torque increases linearly with motor current?

If the “power consumption” from the battery in the graph at each rpm were kept the same between FOC and BLDC, would the “efficiency” graph in the paper then show FOC and BLDC as being equal?

If the graph showing power input at each rpm is lower with FOC, and instantaneous efficiency shown as greater, does this mean the FOC motor’s mechanical power output at all rpms (if such a graph were shown) would be commensurately lower?

In other words, is the “improved efficiency” shown with FOC merely a result of the reduced power input from the battery at the same rotational speed, since copper losses increase proportionally to the square of current, while torque increases linearly with motor current?

If the “power consumption” from the battery in the graph at each rpm were kept the same between FOC and BLDC, would the “efficiency” graph in the paper then show FOC and BLDC as being equal?

### Re: FOC vs BLDC Torque Question

For a given RPM, the motor (mechanical power) output is determined by the load, namely the propeller, and they keep the same one during all the experiment.

You can check the powers seem to vary approx as a cube law of RPM, which makes sense.

You can check the powers seem to vary approx as a cube law of RPM, which makes sense.

Last edited by pf26 on 26 May 2018, 08:21, edited 1 time in total.

### Re: FOC vs BLDC Torque Question

if i have a graph that shows 2 accelerating props (both bldc, one at constant 50% duty control & one at 60% duty control), and the 50% duty prop is accelerating more slowly than the 60% duty prop, wouldn’t the comparison graph show the 50% prop having improved efficiency and lower power consumption at each individual rpm point?

by extension if the foc has lower power consumption while accelerating than the bldc, wouldn’t the foc show lower power consumption and improved efficiency (but lower acceleration) at each rpm data point for the same reasons?

by extension if the foc has lower power consumption while accelerating than the bldc, wouldn’t the foc show lower power consumption and improved efficiency (but lower acceleration) at each rpm data point for the same reasons?

### Re: FOC vs BLDC Torque Question

for example this chart shows bldc, 8v battery, 100kv, 0.1ohm, 100mm tire, 0.104:1 gearing & accelerating at 50% duty control vs 60% duty control.

according to these calculations, I notice while accelerating through 222.33rpm (labeled 25mph ground speed) when i decrease duty control to 50% duty control instead of 60% duty control w/ bldc/block commutation, electrical consumption decreases from 123.67w to 71.06w at the same rpm, efficiency increases from 46.32% to 55.58%, mechanical power decreases from 57.29w to 39.50w, torque decreases from 2.46nm to 1.69nm, thrust decreases from 5.12 newtons to 3.53 newtons, joule heating drops from 66.38w to 31.56w, motor current drops from 25.76a to 17.76a, battery current drops from 15.45a to 8.88a.

so is the method by which foc improves efficiency for similar reasons?— ie less electrical consumption at the same rpm generally improves efficiency while accelerating (but at the expense of torque, mechanical power, acceleration, thrust and top speed)?

according to these calculations, I notice while accelerating through 222.33rpm (labeled 25mph ground speed) when i decrease duty control to 50% duty control instead of 60% duty control w/ bldc/block commutation, electrical consumption decreases from 123.67w to 71.06w at the same rpm, efficiency increases from 46.32% to 55.58%, mechanical power decreases from 57.29w to 39.50w, torque decreases from 2.46nm to 1.69nm, thrust decreases from 5.12 newtons to 3.53 newtons, joule heating drops from 66.38w to 31.56w, motor current drops from 25.76a to 17.76a, battery current drops from 15.45a to 8.88a.

so is the method by which foc improves efficiency for similar reasons?— ie less electrical consumption at the same rpm generally improves efficiency while accelerating (but at the expense of torque, mechanical power, acceleration, thrust and top speed)?

### Re: FOC vs BLDC Torque Question

I seek to calculate for a given BLDC/Block Commutation motor current limit value at full throttle, what peak motor current limit value in FOC mode (3 phase sinusoidal) at full throttle gives identical electrical power consumption, efficiency, torque, losses and mechanical power during acceleration.

———————

It can be shown that for BLDC motors in block commutation mode (BLDC) that instantaneous motor torque can be calculated directly from instantaneous copper loss in watts and the KM size constant via the following formula:

KM size constant * sqrt(instantaneous copper loss wattage) = torque in newton meters

for example:

0.30197 km * sqrt(40w copper loss) = 1.909nm

^40w copper loss with a 0.30197km size constant motor gives 1.909 newton meters motor torque in BLDC/block commutation mode

Therefore, what value of peak 3 phase sinusoidal motor current gives identical copper loss and therefore, theoretically, identical torque via the formula:

0.30197 km * sqrt(40w copper loss) = 1.909nm

—————-

From a given BLDC motor current and the lead to lead resistance I seek the Peak 3 Phase Sinusoidal Current Limit which gives equal losses and, in theory, equal torque, input power, output power & efficiency:

A = 20 = Bldc Motor Current Limit

B = 0.1 = Ohms Motor Resistance Lead-to-Lead

C = 40 = Watts Copper Loss

D = XX.XXX = Peak Current 3 Phase Sinusoidal = FOC Equivalent Performance & Efficiency Motor Current Limit

C = A^2*B = ((D/sqrt(2))^2*((1/2)*(B)))*3 = (3*B*D^2)/4

C = A^2*B = (3*B*D^2)/4

A = (sqrt(3)*D)/2

D = (2*A)/sqrt(3)

D = A/(sqrt(3)/2)

D = A / 0.866025403784438646...

D = 20 / 0.866025403784438646...

D = 23.09

Therefore:

A = 20 = Bldc Motor Current

D = 23.09 = Peak Current 3 Phase Sinusoidal = FOC Equivalent Power & Efficiency Motor Current Limit

^So in theory, 23.09a peak current per phase in 3 phase sinusoidal FOC mode (ie full throttle with 23.09a motor current limit in FOC mode) gives identical power consumption, efficiency, torque, losses and mechanical power as 20a peak current in BLDC/Block Commutation mode (full throttle with 20.00a motor current limit in BLDC mode).

Simply in order for BLDC mode to have equivalent power and efficiency while accelerating as in FOC mode, the current limit in BLDC mode must be lower than the current limit in FOC mode by a factor of 0.86602...

Can anyone verify this?

———————

It can be shown that for BLDC motors in block commutation mode (BLDC) that instantaneous motor torque can be calculated directly from instantaneous copper loss in watts and the KM size constant via the following formula:

KM size constant * sqrt(instantaneous copper loss wattage) = torque in newton meters

for example:

0.30197 km * sqrt(40w copper loss) = 1.909nm

^40w copper loss with a 0.30197km size constant motor gives 1.909 newton meters motor torque in BLDC/block commutation mode

Therefore, what value of peak 3 phase sinusoidal motor current gives identical copper loss and therefore, theoretically, identical torque via the formula:

0.30197 km * sqrt(40w copper loss) = 1.909nm

—————-

From a given BLDC motor current and the lead to lead resistance I seek the Peak 3 Phase Sinusoidal Current Limit which gives equal losses and, in theory, equal torque, input power, output power & efficiency:

A = 20 = Bldc Motor Current Limit

B = 0.1 = Ohms Motor Resistance Lead-to-Lead

C = 40 = Watts Copper Loss

D = XX.XXX = Peak Current 3 Phase Sinusoidal = FOC Equivalent Performance & Efficiency Motor Current Limit

C = A^2*B = ((D/sqrt(2))^2*((1/2)*(B)))*3 = (3*B*D^2)/4

C = A^2*B = (3*B*D^2)/4

A = (sqrt(3)*D)/2

D = (2*A)/sqrt(3)

D = A/(sqrt(3)/2)

D = A / 0.866025403784438646...

D = 20 / 0.866025403784438646...

D = 23.09

Therefore:

A = 20 = Bldc Motor Current

D = 23.09 = Peak Current 3 Phase Sinusoidal = FOC Equivalent Power & Efficiency Motor Current Limit

^So in theory, 23.09a peak current per phase in 3 phase sinusoidal FOC mode (ie full throttle with 23.09a motor current limit in FOC mode) gives identical power consumption, efficiency, torque, losses and mechanical power as 20a peak current in BLDC/Block Commutation mode (full throttle with 20.00a motor current limit in BLDC mode).

Simply in order for BLDC mode to have equivalent power and efficiency while accelerating as in FOC mode, the current limit in BLDC mode must be lower than the current limit in FOC mode by a factor of 0.86602...

Can anyone verify this?

### Re: FOC vs BLDC Torque Question

what about foc using all three phases, and not being as likely to saturate, and the shape of the waveform's effects on efficiency? I think it would depend.

### Re: FOC vs BLDC Torque Question

I think I found the formula for calculating FOC torque from RMS motor current at the following site:

https://www.motioncontroltips.com/what- ... dc-motors/

T = 1.5 * Kt * M

where M is the RMS motor current per phase command and T is the torque in newton meters.

So I then wanted to calculate the RMS Current per phase and electrical wattage necessary to achieve a given electrical to mechanical conversion efficiency.

Settings:

M= 100 = Throttle % Setting

K= 90 = Desired Efficiency % Setting

L= 500 = Desired Minimum Electrical Watts Available Setting

P= 2000 = Desired Maximum Electrical Watts Available Setting

Y= 120 = Max Motor Current & Peak Current Per Phase

Observables:

F= 0.025 = Winding Resistance Ohms (Lead to Lead) = Resistance per Phase Ohms * 2

G= 48.2 = Battery Voltage

U= 1694 = Present RPM

V= 100 = KV

Control Loop Targets:

A= XX.XXXa = Battery Amps

S= XX.XXXa = RMS Current Per Phase

W= XX.XXXa = Peak Phase Current FOC

H= XX.XXXw = Throttled Electrical Wattage

N= XX.XXXw = Full Throttle Electrical Wattage

Control Loop:

N=L

^set full throttle electrical wattage to the minimum available electrical wattage setting

&

S=((-1.5*U)+V*sqrt((6*F*N)+((2.25*U^2)/(V^2))))/(3*V*F)

^set RMS Current Per Phase to the value which achieves the minimum available electrical wattage setting

&

if (100*U)/((V*F*S)+U)>K then S=((100*U)-(K*U))/(K*F*V)

^if a wattage equal to the minimum available electrical wattage setting results in greater efficiency than the desired efficiency setting, set the RMS Current Per Phase to a value which achieves the desired electrical to mechanical % conversion efficiency

&

N=((((U*2*pi)/60)*(S*(60/(2*pi*V))*1.5))+(S^2*((1/2)*F)*3))

^set desired full throttle electrical wattage to a value equivalent to the present RMS Current Per Phase value at the present RPM

&

if N>P then N=P

^if the desired full throttle electrical wattage exceeds the Desired Max Watts Available Setting, set the full throttle wattage to a value which does not exceed the Desired Max Watts Available Setting

&

S=((-1.5*U)+V*sqrt((6*F*N)+((2.25*U^2)/(V^2))))/(3*V*F)

^set RMS Current Per Phase to the value which achieves the present desired full throttle electrical wattage value

&

if S*sqrt(2)>Y then S=Y/sqrt(2)

^if the peak current per phase exceeds the Max Motor Current Setting, set the RMS current per phase to a value which does not exceed the peak motor current setting

&

N=((((U*2*pi)/60)*(S*(60/(2*pi*V))*1.5))+(S^2*((1/2)*F)*3))

^set desired full throttle electrical wattage to a value equivalent to the present Peak Current Per Phase value at the present RPM

&

S=(M/100)*S

^set throttled rms current value to a value equal to a percentage of the full throttle current value, based on the throttle position

&

H=((((U*2*pi)/60)*(S*(60/(2*pi*V))*1.5))+(S^2*((1/2)*F)*3))

^set throttled electrical wattage to a value equivalent to the RMS Current Per Phase value based on the throttle position

&

W=S*sqrt(2)

^set Peak Current Per Phase FOC to a value equal to RMS Current Per Phase times the square root of 2

&

A=((((U*2*pi)/60)*(S*(60/(2*pi*V))*1.5))+(S^2*((1/2)*F)*3))/G

^set battery amp target to a value equal to the throttled electrical wattage divided by the pack voltage

&

repeat

Therefore:

Control Loop Targets:

A= XX.XXXa = Battery Amps

S= XX.XXXa = RMS Current Per Phase

W= XX.XXXa = S*sqrt(2) = Peak Current Per Phase FOC

H= XX.XXXw = Throttled Electrical Wattage

N= XX.XXXw = Desired Full Throttle Electrical Wattage

I think it's correct.

https://www.motioncontroltips.com/what- ... dc-motors/

T = 1.5 * Kt * M

where M is the RMS motor current per phase command and T is the torque in newton meters.

So I then wanted to calculate the RMS Current per phase and electrical wattage necessary to achieve a given electrical to mechanical conversion efficiency.

Settings:

M= 100 = Throttle % Setting

K= 90 = Desired Efficiency % Setting

L= 500 = Desired Minimum Electrical Watts Available Setting

P= 2000 = Desired Maximum Electrical Watts Available Setting

Y= 120 = Max Motor Current & Peak Current Per Phase

Observables:

F= 0.025 = Winding Resistance Ohms (Lead to Lead) = Resistance per Phase Ohms * 2

G= 48.2 = Battery Voltage

U= 1694 = Present RPM

V= 100 = KV

Control Loop Targets:

A= XX.XXXa = Battery Amps

S= XX.XXXa = RMS Current Per Phase

W= XX.XXXa = Peak Phase Current FOC

H= XX.XXXw = Throttled Electrical Wattage

N= XX.XXXw = Full Throttle Electrical Wattage

Control Loop:

N=L

^set full throttle electrical wattage to the minimum available electrical wattage setting

&

S=((-1.5*U)+V*sqrt((6*F*N)+((2.25*U^2)/(V^2))))/(3*V*F)

^set RMS Current Per Phase to the value which achieves the minimum available electrical wattage setting

&

if (100*U)/((V*F*S)+U)>K then S=((100*U)-(K*U))/(K*F*V)

^if a wattage equal to the minimum available electrical wattage setting results in greater efficiency than the desired efficiency setting, set the RMS Current Per Phase to a value which achieves the desired electrical to mechanical % conversion efficiency

&

N=((((U*2*pi)/60)*(S*(60/(2*pi*V))*1.5))+(S^2*((1/2)*F)*3))

^set desired full throttle electrical wattage to a value equivalent to the present RMS Current Per Phase value at the present RPM

&

if N>P then N=P

^if the desired full throttle electrical wattage exceeds the Desired Max Watts Available Setting, set the full throttle wattage to a value which does not exceed the Desired Max Watts Available Setting

&

S=((-1.5*U)+V*sqrt((6*F*N)+((2.25*U^2)/(V^2))))/(3*V*F)

^set RMS Current Per Phase to the value which achieves the present desired full throttle electrical wattage value

&

if S*sqrt(2)>Y then S=Y/sqrt(2)

^if the peak current per phase exceeds the Max Motor Current Setting, set the RMS current per phase to a value which does not exceed the peak motor current setting

&

N=((((U*2*pi)/60)*(S*(60/(2*pi*V))*1.5))+(S^2*((1/2)*F)*3))

^set desired full throttle electrical wattage to a value equivalent to the present Peak Current Per Phase value at the present RPM

&

S=(M/100)*S

^set throttled rms current value to a value equal to a percentage of the full throttle current value, based on the throttle position

&

H=((((U*2*pi)/60)*(S*(60/(2*pi*V))*1.5))+(S^2*((1/2)*F)*3))

^set throttled electrical wattage to a value equivalent to the RMS Current Per Phase value based on the throttle position

&

W=S*sqrt(2)

^set Peak Current Per Phase FOC to a value equal to RMS Current Per Phase times the square root of 2

&

A=((((U*2*pi)/60)*(S*(60/(2*pi*V))*1.5))+(S^2*((1/2)*F)*3))/G

^set battery amp target to a value equal to the throttled electrical wattage divided by the pack voltage

&

repeat

Therefore:

Control Loop Targets:

A= XX.XXXa = Battery Amps

S= XX.XXXa = RMS Current Per Phase

W= XX.XXXa = S*sqrt(2) = Peak Current Per Phase FOC

H= XX.XXXw = Throttled Electrical Wattage

N= XX.XXXw = Desired Full Throttle Electrical Wattage

I think it's correct.

### Re: FOC vs BLDC Torque Question

pf26 wrote:This papers shows how FOC performs better than BLDC with some numbers (a bit surprinsigly high to me) http://www.imavs.org/papers/2016/167_IMAV2016_Proceedings.pdf

@pf26 I sought to prove or disprove mathematically whether FOC is in fact more efficient than BLDC... here are my findings:

------------------------------------

http://www.imavs.org/papers/2016/167_IM ... edings.pdf

^In this paper there is a graph which shows an FOC-driven motor consuming less electrical power than a BLDC driven motor, while outputting the same mechanical power at the same RPM:

hexTronik outrunner 1700 kV

https://pt.aliexpress.com/item/RC-Hobby ... 58027.html

^I found a motor online which appears to be the same or substantially similar to the one used in the study, and noted the electrical resistance lead to lead is stated in the documentation as 0.39ohm

-------------------------

BLDC Motor Parameters:

1700kv 0.39ohm lead-to-lead 3777rpm

D= 2.2217v = BLDC Back EMF Voltage = 3777rpm / 1700kv

H= 3w = Electrical Power Consumption

G= 50v = Battery Voltage

F= 0.39ohm = Winding Resistance Ohms Lead to Lead

^the BLDC-driven 1700kv motor has 0.39ohm resistance lead to lead, and is consuming 3w electrical power while turning at 3777rpm and generating 2.2217v back emf voltage, while being driven by a 50v supply

Calculations:

C=((50*(sqrt((D^2)+(4*F*H))+D))/G)

C=((50*(sqrt((2.2217^2)+(4*0.39*3))+2.2217))/50)

C= 5.32265 = duty cycle

^the BLDC driven duty cycle must be 5.32%

E=G*(C/100)

E=50*(5.32265/100)

E= 2.661325v = effective voltage

^the BLDC driven Pulse Width Modulated effective voltage must be 2.66v

B=(E-D)/F

B=(2.661325-2.2217)/0.39

B=1.12724a = motor current

^the BLDC driven Motor Current must be 1.12a

KT=60/(2*pi*kv)

KT=60/(2*pi*1700)

KT=0.0056172332 = torque per motor amp

^the BLDC driven Motor torque constant must be 0.0056172332 torque per motor amp

T=KT*B

T=0.0056172332*1.12724

T=0.0063319699 = torque in newton meters

^the BLDC driven motor must be producing 0.0063319699 torque in newton meters

A=(2*pi*rpm)/60

A=(2*pi*3777)/60

A=395.52651 = angular speed in radians per second

^the BLDC driven motor angular speed is 395.52 radians per second

M=A*T

M=395.52651*0.0063319699

M=2.50446w = mechanical power

^the BLDC driven motor mechanical power is 2.50w

Z=M/H

Z=2.50446/3

Z=83.482% = electrical to mechanical conversion efficiency

^the BLDC driven motor's electrical to mechanical conversion efficiency is 83.48%

BLDC Results:

B= 1.12724a = Motor Amps (BLDC)

H= 3w = Electrical Wattage

C= 5.32265% = Duty Cycle

E= 2.66132v = Effective PWM Voltage

T= 0.0063319699n/m = Torque Newton Meters

M= 2.50446w = mechanical power

Z= 83.482% = electrical to mechanical conversion efficiency

--------------------

FOC Motor Parameters:

1700kv 0.39ohm lead-to-lead 3777rpm

V= 1700kv = max rpm per volt

U= 3777rpm = present rpm

H= XX.XXXw = Electrical Power Consumption

G= 50v = Battery Voltage

F= 0.39ohm = Winding Resistance Ohms Lead to Lead

KT=0.0056172332 = torque per motor amp BLDC

T= 0.0063319699n/m = Torque Newton Meters

M= 2.50446w = mechanical power

S= XX.XXXa = RMS Current per phase

Z= XX.XXX% = electrical to mechanical conversion efficiency

^the FOC-driven 1700kv motor has 0.39ohm resistance lead to lead, is consuming an unknown amount of electrical power, has unknown RMS current, and has unknown electrical to mechanical conversion efficiency while turning at 3777rpm and generating 2.50w mechanical power & 0.0063319 newton meters torque

T=1.5*KT*S

S=(2*T)/(3*KT)

S=(2*0.0063319699)/(3*0.0056172332)

S=0.75149a RMS Current Per Phase For Identical Torque

^the FOC driven RMS current per phase must be 0.75a

H=((((U*2*pi)/60)*(S*(60/(2*pi*V))*1.5))+(S^2*((1/2)*F)*3))

H=((((3777*2*pi)/60)*(0.75149*(60/(2*pi*1700))*1.5))+(0.75149^2*((1/2)*0.39)*3))

H= 2.83482w = Electrical Wattage

^the FOC driven electrical wattage must be 2.83w

A=(2*pi*rpm)/60

A=(2*pi*3777)/60

A=395.52651 = angular speed in radians per second

^the FOC driven angular speed is 395.52 radians per second

T=1.5*KT*S

T=1.5*0.0056172332*0.75149

T=0.0063319 = torque in newton meters

^the FOC driven torque is 0.0063319 newton meters

M=A*T

M=395.52651*0.0063319

M=2.50443w = mechanical power

^the FOC driven mechanical power is 2.50w mechanical watts

Z=M/H

Z=2.50443/2.83482

Z=88.345% = electrical to mechanical conversion efficiency

^the FOC driven electrical to mechanical conversion efficiency is 88.345%

FOC Results:

S= 0.75149a = RMS Current Per Phase

H= 2.83482w = Electrical Wattage

T= 0.0063319n/m = Torque Newton Meters

M= 2.50443w = mechanical power

Z= 88.345% = electrical to mechanical conversion efficiency

---------------------------------

BLDC vs FOC Results Comparison:

1700kv, 0.39ohm lead-to-lead, 3777rpm, 0.0063319n/m, 2.5w mechanical power

BLDC:

H= 3w = Electrical Wattage

Z= 83.482% = electrical to mechanical conversion efficiency

FOC:

H= 2.83482w = Electrical Wattage

Z= 88.345% = electrical to mechanical conversion efficiency

Conclusion

The FOC-driven motor has lower electrical wattage consumption and greater electrical to mechanical conversion efficiency while generating the same torque & mechanical power at the same rpm with the same motor.

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