This page lists examples of magnetic moments produced by various sources, grouped by orders of magnitude. The magnetic moment of an object is an intrinsic property and does not change with distance, and thus can be used to measure "how strong" a magnet is. For example, Earth possesses a large magnetic moment, but due to the radial distance, we experience only a tiny magnetic flux density on its surface.
Knowing the magnetic moment of an object () and the distance from its centre () it is possible to calculate the magnetic flux density experienced () using the following approximation:
where is the vacuum permeability constant.
Factor (m 2⋅A) | Value | Item |
---|---|---|
10−45 | 9.09×10−45 m2⋅A [1] | Unit of magnetic moment in Planck units |
10−43 | ~1×10−43 m2⋅A [2] | Expected magnetic moment of a neutrino |
10−27 | 4.3307346×10−27 m2⋅A | Magnetic moment of a deuterium nucleus |
10−26 | 1.4106067×10−26 m2⋅A | Magnetic moment of a proton |
10−24 | 9.284764×10−24 m2⋅A | Magnetic moment of a positron |
9.274...×10−24 m2⋅A | Bohr magneton | |
10−18 | 0.65–2.65 nm2⋅A (1 nm2⋅A = 10−18 m2⋅A) [3] | Magnetic moment of individual magnetite nanoparticles (20 nm diameter) |
10−11 | 1.5×10−11 m2⋅A [4] | Magnetic moment of the human brain |
3.75×10−11 m2⋅A [4] | ||
10−5 | 7.99×10−5 m2⋅A [5] [6] | NIST YIG (yttrium iron garnet) standard 1 mm sphere for calibrating magnetometers (SRM #2852) |
10−4 | 8.6×10−4 m2⋅A [7] | Needle in a thumbnail-sized compass |
10−3 | 7.909×10−3 m2⋅A [8] | Neodymium–iron–boron disc in a typical mobile phone |
10−1 | 0.1 m2⋅A [9] | Magnetic field of a typical refrigerator magnet |
0.4824 m2⋅A [8] | Neodymium–iron–boron (strongest grade) disc the same size as a US penny | |
100 | 1.17 m2⋅A [10] | Neodymium–iron–boron N35 magnet with a volume of 1 cm3 |
1.42 m2⋅A [10] | Neodymium–iron–boron N52 magnet with a volume of 1 cm3 | |
103 | 5.937×103 m2⋅A [8] | A bowling ball made of neodymium–iron–boron (strongest grade) |
106 | 5×106 m2⋅A [11] | A magnet that produces one tesla one metre away from its centre |
1012 | 5×1012 m2⋅A [11] | A magnet that produces one tesla 100 m away from its centre |
1019 | 4×1019 m2⋅A [12] | Magnetic moment of Mercury |
1020 | 1.32×1020 m2⋅A [12] | Magnetic moment of Ganymede |
1022 | 6.4×1022 m2⋅A [13] | Magnetic moment of Earth |
1024 | 2.2×1024 m2⋅A [12] | Magnetic moment of Neptune |
3.9×1024 m2⋅A [12] | Magnetic moment of Uranus | |
1025 | 4.6×1025 m2⋅A [12] | Magnetic moment of Saturn |
1027 | 1.55×1027 m2⋅A [12] | Magnetic moment of Jupiter |
1028 | 1×1028 m2⋅A | Magnetic moment of a star, a white dwarf or a magnetar [14] |
1029 | 1×1029 m2⋅A | |
1030 | 1×1030 m2⋅A [15] |
The SQUID magnetometer is calibrated with a NIST YIG (yttrium iron garnet) sphere standard reference material (SRM #2852) whose room temperature moment is (79.9 ± 0.3) × 10−6 A·m2
SRM 2853 consists of a yttrium iron garnet (YIG) sphere with a nominal diameter of 1 mm and a nominal mass 2.8 mg. The certified value for the specific magnetization, σ, at 298 K in an applied magnetic field of 398 kA/m (5000 Oe) is: σ = 27.6 A·m2/kg ± 0.1 A·m2/kg (27.6 emu/g ± 0.1 emu/g).
For a thumbnail-sized compass, we (empirically) estimate the magnetic moment to 0.86×10−3 A⋅m2 and the moment of inertia to 1.03×10−11 kg⋅m2.
A typical refrigerator magnet might have a macroscopic magnetic moment of about 0.1 J/T.
Generally speaking, young neutron stars appear to have strong magnetic fields ~1011−15 G ('classical' radio pulsars, 'magnetars', X-ray pulsars), whereas old neutron stars have weak fields ≲ 109 G (ms pulsars, lowmass X-ray binaries). If these two groups have an evolutionary connection, their dipole moment must decay. Millisecond pulsars are believed to have been spun up to their fast rotation by accretion from a binary companion, a remnant of which is in most cases still present (e.g., Phinney & Kulkarni 1994). The reduction in the magnetic dipole moment may be a direct or indirect consequence of the accretion process, or just an effect of age.