Glossary of magnetic terminology
How to navigate the world of neodymium magnets?
Warm greetings to our detailed glossary dedicated to the fascinating world of neodymium magnets. As a leading expert in providing top-notch magnetic solutions, we understand how important it is to have a deep understanding about the terminology in this exceptional field. This glossary has been meticulously prepared to serve as an invaluable source of information for everyone who is keen on magnets – whether or not you are an expert, a hobbyist, or an enthusiast the knowledge of magnets.
In our glossary, you will find readable and comprehensive explanations of important notions and subjects related to neodymium magnets. From the basics of field mechanics and flux density, to behavioral trends and material grades, each definition has been crafted to expand your understanding and ease the comprehension of even the intricate ideas. Regardless of whether you are exploring industrial applications, conducting scientific experiments, or simply curious magnetism, this glossary is here to help you navigate.
Explore the amazing world of neodymium magnets effortlessly. Learn more, gain fresh perspectives, and unlock the potential of these indispensable materials, understanding terms and ideas that define their functionality and utility. Consider this glossary as your partner in delving into the developing domain of magnetic technology.
Litera: A
B - magnetic induction,
μ0 - permeability of free space,
H - magnetic field strength,
M - magnetization.
Litera: B
μ0 - permeability of free space,
H - external magnetic field strength,
M - magnetization.
Φ - magnetic flux,
A - air gap area.
Litera: C
M - magnetization,
χ - magnetic susceptibility.
kB - Boltzmann constant,
J0 - magnetic moment.
Litera: D
ρ = m / V, where:
ρ - density (in g/cm³ or kg/m³),
m - mass of the magnet (in grams or kilograms),
V - volume of the magnet (in cm³ or m³).
Example: For a magnet with a mass of 150 g and a volume of 20 cm³, the density is:
ρ = 150 / 20 = 7.5 g/cm³.
Knowing the density helps predict the magnet's strength and durability.
Litera: E
Litera: F
Litera: G
Litera: H
Litera: I
Litera: K
Litera: L
Litera: M
The equation for it is:
B = Φ / A
Where:
B: Magnetic flux density (Tesla, Gauss)
Φ: Magnetic flux (Weber)
A: Surface area (m²)
For example, with a magnetic flux of 0.01 Weber and an area of 0.1 m², the magnetic flux density is 0.1 Tesla.
Magnetic flux density is critical for designing devices like motors, generators, or magnetic sensors.
The formula for BHmax is:
BHmax = B × H
Where:
B: Magnetic flux density (Tesla)
H: Magnetic field strength (A/m)
For a magnet with B = 1.2 T and H = 800 kA/m, BHmax equals 960 kJ/m³.
High BHmax values are characteristic of neodymium magnets, making them indispensable for advanced industrial applications.
Litera: N
Litera: O
Litera: P
The mathematical formula for permeance is expressed as:
P = (μ × A) / l
Where:
μ: Magnetic permeability of the material (H/m)
A: Cross-sectional area of the magnetic path (m²)
l: Length of the magnetic path (m)
For a material with μ = 4π × 10⁻⁷ H/m, A = 0.01 m², and l = 0.1 m, permeance is 1.26 × 10⁻⁵ H.
Permeance is a key parameter in designing magnetic circuits, especially in applications requiring minimal magnetic losses.
F = B² × A / (2 × μ₀), where:
F - Pull force (in newtons, N).
B - Magnetic flux density at the magnet's surface (in teslas, T).
A - Contact area of the magnet with the material (in m²).
μ₀ - Permeability of free space (4π × 10⁻⁷ H/m).
Example: In the case where the magnetic flux density is 1.2 T, and the magnet's contact area is 0.005 m², the pull force is:
F = (1.2)² × 0.005 / (2 × 4π × 10⁻⁷) ≈ 572 N.
Litera: R
Reluctance can be calculated using the formula:
R = l / (μ × A)
Where:
R: Magnetic resistance (1/H)
l: Length of the magnetic path (m)
μ: Magnetic permeability of the material (H/m)
A: Cross-sectional area of the magnetic path (m²)
For example, with l = 0.2 m, μ = 4π × 10⁻⁷ H/m, and A = 0.01 m², the reluctance is approximately 1.59 × 10⁶ 1/H.
Reluctance is analogous to electrical resistance in DC circuits, making it a key parameter in designing magnetic circuits.
Litera: S
Shear force can be calculated using the formula:
Fs = F × tan(θ)
Where:
F: Pull force (N)
θ: Angle of the contact surface (rad)
For example, if F = 50 N and the angle θ = 30°, the shear force is approximately 28.9 N.
Shear force is a crucial factor in designing magnetic systems, particularly where high mechanical stability is required.
Litera: T
Litera: W
m = ρ × V, where:
m - mass of the magnet (in grams or kilograms).
ρ - density of the magnet (typically 7.5 g/cm³).
V - volume of the magnet (in cm³ or m³).
Example: A magnet with a density of 7.5 g/cm³ and a volume of 10 cm³, the weight is:
m = 7.5 × 10 = 75 g.
Knowing the weight is crucial in projects where balance between mass and magnetic force is important.