1.000000e+0
T
1.000000e+3
mT
1.000000e+6
μT
1.000000e+4
G
1.000000e+1
kG
1.000000e+4
Oe
1.000000e+0
T
1.000000e+0
T
1.000000e+3
mT
1.000000e+6
μT
1.000000e+4
G
1.000000e+1
kG
1.000000e+4
Oe
1.000000e+0
T
The Magnetic Field Strength Conversion Calculator converts between all major units of magnetic flux density — Tesla (T), millitesla (mT), microtesla (μT), Gauss (G), kilogauss (kG), and Oersted (Oe). Whether you work with MRI systems, permanent magnets, geophysics, or electromagnetic design, this tool provides instant and accurate conversions.
The tesla is the SI unit of magnetic flux density (also called magnetic induction), defined as one weber per square meter: $$1 \text{ T} = 1 \text{ Wb/m}^{2} = 1 \text{ kg} \cdot \text{s}^{-2} \cdot \text{A}^{-1}$$. The gauss, the corresponding CGS unit, is related by the exact factor $$1 \text{ T} = 10^{4} \text{ G}$$. Despite the SI system being standard, gauss remains extremely common in everyday magnetic measurements, especially in the United States.
The oersted technically measures magnetic field intensity (H-field) rather than flux density (B-field), but in free space they are numerically equivalent in CGS: $$1 \text{ Oe} = 1 \text{ G}$$ in vacuum. This calculator treats the oersted as equivalent to the gauss for vacuum/air conversions, which is the standard engineering approximation for non-magnetic media.
All inputs are first converted to tesla, then all output units are derived from that reference value.
Core Conversion Factors:
$$1 \text{ T} = 10^{3} \text{ mT} = 10^{6} \text{ μT}$$
$$1 \text{ T} = 10^{4} \text{ G} = 10 \text{ kG}$$
$$1 \text{ Oe} \approx 1 \text{ G} = 10^{-4} \text{ T} \quad (\text{in free space})$$
The tesla-gauss relationship comes from the CGS-to-SI conversion: since $$1 \text{ G} = 1 \text{ Mx/cm}^{2}$$ and $$1 \text{ Mx} = 10^{-8} \text{ Wb}$$, while $$1 \text{ cm}^{2} = 10^{-4} \text{ m}^{2}$$, we get $$1 \text{ G} = 10^{-8}/10^{-4} = 10^{-4} \text{ T}$$.
For the oersted, the rigorous relation in SI is $$H = B/(\mu_0)$$ where $$\mu_0 = 4\pi \times 10^{-7} \text{ T·m/A}$$, but in CGS the numerical equivalence $$B(\text{G}) = H(\text{Oe})$$ holds in vacuum, making the practical conversion $$1 \text{ Oe} = 1 \text{ G} = 10^{-4} \text{ T}$$.
The results display the magnetic field in all six units simultaneously. For context: Earth's magnetic field is approximately 25–65 μT (0.25–0.65 G), a typical refrigerator magnet produces about 5 mT (50 G), a medical MRI machine operates at 1.5–3 T (15,000–30,000 G), and the strongest continuous laboratory magnets reach about 45 T. Choosing the right unit scale helps communicate measurements clearly within your specific application domain.
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1 T = 1000 mT = 10⁶ μT = 10⁴ G = 10 kG = 10⁴ Oe — the fundamental magnetic field conversion ratios.
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Earth's typical surface field of 50 μT equals 0.5 gauss — a commonly referenced value in geophysics and compass calibration.
Tesla (T) is the SI unit and gauss (G) is the CGS unit of magnetic flux density. They measure the same physical quantity with the exact relation $$1 \text{ T} = 10^{4} \text{ G}$$. Tesla is the international standard, while gauss remains popular in everyday use, especially for permanent magnets and geophysics.
The oersted measures the H-field (magnetic field intensity), while the gauss measures the B-field (magnetic flux density). In free space (vacuum or air), they are numerically equal in CGS units: $$B(\text{G}) = H(\text{Oe})$$. Inside magnetic materials, the relationship becomes $$B = \mu_r H$$, where $$\mu_r$$ is the relative permeability.
Earth's surface magnetic field ranges from about 25 μT (0.25 G) near the equator to about 65 μT (0.65 G) near the poles, with a global average around 50 μT (0.5 G). This field is generated by convection currents in Earth's liquid iron outer core (the geodynamo).
Clinical MRI machines typically use fields of 1.5 T or 3 T (15,000 or 30,000 G). Research MRI systems can reach 7 T or even 11.7 T. These powerful fields align hydrogen nuclei in body tissues, enabling detailed medical imaging.
Kilogauss (kG) provides convenient numbers for strong magnets: a 1 T magnet is 10 kG, avoiding the large numbers that gauss would produce (10,000 G). It is commonly used in specifications for permanent magnets, electromagnets, and particle accelerator dipoles.
In vacuum or air, $$B = \mu_0 H$$ where $$\mu_0 = 4\pi \times 10^{-7}$$ T·m/A. In CGS, this simplifies to $$B(\text{G}) = H(\text{Oe})$$ numerically. Inside magnetic materials, you need the material's permeability: $$B = \mu_0 \mu_r H$$. This calculator assumes free-space conditions for the Oe conversion.
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