You may turn off the normal (B) or intrinsic (J) curves for each temperature by clicking them in the legend.
You can also turn off Pc (by clicking in the legend) or draw an example Pc using the manual Pc input in the overrides area. If you want to use the Magnet's calculated Pc again, make the manual input blank or 0.
Changing the material dropdown box will reset all overrides.
Beware the very high temp charts of SmCo. α and β aren't linear over a large range.
Possible risk of partial demagnetization in shipping and open-circuit use! (60C)
Only calculates cylinders magnetized through thickness.
Forces:
The force to an identical magnet. If you stacked two of the same magnet's together, this is the holding force between them on the center axis. This is estimated, please use FEA software and a magnet engineer to determine a realistic force. NThe force to a piece of steel if the magnet had another very large piece of steel behind it. This is the holding force between them on the center axis. This is estimated, please use FEA software and a magnet engineer to determine a realistic force. N
The force to a piece of 1010 steel much larger than the magnet. This is the holding force between them on the center axis pulling straight away. This is estimated, please use FEA software and a magnet engineer to determine a realistic force. N
The force to a piece of 1010 steel much larger than the magnet. This is the holding force between them on the center axis pulling straight away. This is estimated (the whole curve is VERY ESTIMATED! The 0mm airgap is fairly accurate.), please use FEA software and a magnet engineer to determine a realistic force.
Flux Densities:
The flux density measurement at the center of the pole face of the magnet (magnetic orientation direction of the vector only). Most Gaussmeters and Fluxmeters have sensors embedded a distance inside their probes. Assume that distance is at least 0.5mm from the surface. It is impossible to use a sensor to read a 0mm gap (the direct surface of the pole) because every sensor has a read distance. T (at 0.5mm offset for sensor in probe)Flux Density from the center of the magnet pole over a distance (magnetic orientation directon of the vector only). If you are using a Gaussmeter or Teslameter, the sensor is probably about 0.5mm inside the probe, so look there. If you are using a hall effect, set the distance from the center of the pole in the "Sensor Airgap" and the value will be in the title of this curve.
Magnetics: If needed, here is an Extensive Unit Convertor.
Sometimes called "load-line" of the magnet. Average B/μH of the magnet. This is dependent on the magnet's shape, thickness in the direction of orientation being most important. The higher the Pc, the more flux coming from the magnet. If the Pc gets too low, the magnet can demagnetize on it's own. Picking a shape is an important part of permanent magnet design because of the Pc.Nd = 1/(Pc+1)
The average flux density of the magnet. This is the flux/unit area average in the whole magnet. In an open-circuit (no other magnets or ferromagnetic materials around) this output is affected by Br of the material and the Pc of the magnet (it's shape). It is lowered by the magnet's internal demagnetization field (H) T
The average demagnetizing field inside the magnet. A magnet will try to demagnetize itself in an open-circuit based on it's Pc (shape). An infinitely thick magnet will have no internal demagnetization field, therefore B will be Br kA/m
B x H of the magnet. This is a good indication of how efficent the magnet is at using the potential energy in the given volume. This is the area created under the curve by a rectange with B height and H width. The maximum is usually towards the middle of the curve, So a Pc that is neither too high nor too low. This has little to do with typical magnet design. kJ/m3
The average flux of the magnet through the center slice of the magnet volume. This is not a useful value in most magnet designs, but can be a possible way to test the magnet. Wb
The average flux density of the magnet if you ignore the internal demagnetization field. This indicates how much opposing field the magnet can take before small portions of it start to demagnetize. J is mathematically related to B (it's B without the internal H). So if you have one curve, you have them both. T
The average field at any point inside a magnet. If you were to represent the magnet as a point charge, this is the field it produced. This is directly related to B and J. It is based on the magnet's Br and Pc (shape). kA/m
Magnetic Dipole Moment is Magnetization (a point measurement) integrated across the entire volume. It shows the magnet's entire "strength". It is often used as a testing property for a magnet (can be measured in a Helmholtz coil with a fluxmeter). It is literally the energy per flux density. You can metophorically think of it as the magnitude of the magnet's reaction in an external field. Am2
The temperature at which the magnet (in an open-circuit, no other magnets or ferromagnetic materials around) can potentially start to demagnetize. See the interactive demag curve for this temperature. This process starts slow at first, but falls off fast towards total demagnetization. C (open-circuit)
Physicals:
mm2mm3
g (density assumed at 7.95 g/cm3)
Example Material Properties
Click a material! It will select that material for your magnet and open the interactive demagnetization curve.
All in SI units. Use the Extensive Unit Convertor if needed.
Tesla | kA/m | kA/m | kJ/m3 | %/°C | %/°C | Unitless | °C | ||
---|---|---|---|---|---|---|---|---|---|
Name | Composition | Br | Hcj | Hk | Max Energy Product | Tc of Br (α) | Tc of Hcj (β) | Permeability | Max Temp |