I am trying to exert a desired load of 0.07 N.m on a BLDC motor shaft whose length is 0.750in and diameter is 0.3125in (0.008m). I can go to a machine shop and get a small adjustable cylindrical coupling made for my shaft. But I need it to exert close to desired torque at a speed of 2100 rpm (220 rad/s). I tried doing some calculations, according to the formula
Torque = speed * mass * (radius)^2
If I solve this equation with T = 0.07 N.m, speed = 220 rad/sec, radius = 0.004 m, I get around 20 kg for mass, which is huge!!!. It is more than the mass of the motor. Can you please suggest a convenient way to load the motor. Thank you.
where
is the torque desired,
is the mass,
is the acceleration of gravity
is the measured or calculated coefficient of kinetic friction and
is the radius of thew wheel. This all assumes the friction force is directed straight down (e.g. resting on top of the wheel). This is probably the best solution as you can easily vary the friction force and ius is very repeatable and accurate, additionally allowing unlimited run time limited only by the wear of the materials (which could be non negligible depending on the speed and the materials used.