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  1. Home
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  3. /Physics Unit Converters
  4. /Magnetic Flux Conversion Calculator

Magnetic Flux Conversion Calculator

Last updated: March 18, 2026

Calculator

Results

Weber

1.000000e+0

Wb

Milliweber

1.000000e+3

mWb

Microweber

1.000000e+6

μWb

Maxwell

1.000000e+8

Mx

Kiloline

1.000000e+5

kline

Input in Weber

1.000000e+0

Wb

Results

Weber

1.000000e+0

Wb

Milliweber

1.000000e+3

mWb

Microweber

1.000000e+6

μWb

Maxwell

1.000000e+8

Mx

Kiloline

1.000000e+5

kline

Input in Weber

1.000000e+0

Wb

The Magnetic Flux Conversion Calculator converts between all common units of magnetic flux — Weber (Wb), milliweber (mWb), microweber (μWb), Maxwell (Mx), and kiloline (kline). Magnetic flux quantifies the total magnetic field passing through a given surface area and is a cornerstone quantity in electromagnetism, electrical engineering, and physics.

In the SI system, magnetic flux is measured in webers, defined as the flux that, linking a circuit of one turn, produces an electromotive force of one volt when reduced to zero at a uniform rate in one second. The older CGS unit, the maxwell, remains widely encountered in legacy literature and transformer specifications, where the exact relationship $$1 \text{ Wb} = 10^{8} \text{ Mx}$$ connects the two systems.

Engineers working with transformers, inductors, solenoids, and magnetic sensors frequently need to convert between SI sub-multiples (mWb, μWb) and CGS units (Mx, kiloline). This calculator provides instant, bidirectional conversion across all five units, ensuring accuracy in design calculations, lab measurements, and academic problem-solving.

Visual Analysis

How It Works

The calculator converts every input to webers as the reference unit, then derives all other units from that base value.

Fundamental Relationships:

$$1 \text{ Wb} = 10^{3} \text{ mWb} = 10^{6} \text{ μWb}$$

$$1 \text{ Wb} = 10^{8} \text{ Mx} = 10^{5} \text{ kline}$$

The weber is defined through Faraday's law of induction:

$$\mathcal{E} = -\frac{d\Phi}{dt}$$

where $$\Phi$$ is the magnetic flux in webers and $$\mathcal{E}$$ is the induced EMF in volts. Equivalently, $$1 \text{ Wb} = 1 \text{ V} \cdot \text{s} = 1 \text{ T} \cdot \text{m}^{2}$$.

The maxwell is the CGS unit of flux: $$1 \text{ Mx} = 1 \text{ G} \cdot \text{cm}^{2} = 10^{-8} \text{ Wb}$$. A kiloline equals 1000 lines of force (maxwells), so $$1 \text{ kline} = 10^{3} \text{ Mx} = 10^{-5} \text{ Wb}$$.

Understanding Your Results

Results are displayed in all five units simultaneously. For typical engineering applications: transformer cores operate in the mWb range, small inductors in μWb, while CGS-era datasheets quote flux in maxwells or kilolines. Selecting the appropriate scale avoids unwieldy numbers and reduces conversion errors in multi-step calculations.

Worked Examples

1 Weber to All Units

Inputs

value1
from unitWb

Results

wb1.000000
mwb1000.000
uwb1000000
mx1.00000e+8
kline1.00000e+5

1 Wb = 1000 mWb = 10⁶ μWb = 10⁸ Mx = 10⁵ kline — the fundamental conversion ratios.

500,000 Maxwells to SI Units

Inputs

value500000
from unitMx

Results

wb0.005000
mwb5.000000
uwb5000.00
mx500000
kline500.000

A typical small transformer core flux of 500,000 Mx equals 5 mWb — a common value for audio-frequency transformers.

Frequently Asked Questions

Exactly $$1 \text{ Wb} = 10^{8} \text{ Mx}$$. The maxwell is the CGS unit of magnetic flux, while the weber is the SI unit. This factor arises from the CGS-to-SI conversion of area (cm² to m²) and magnetic field (gauss to tesla): $$1 \text{ T} \cdot \text{m}^{2} = 10^{4} \text{ G} \times 10^{4} \text{ cm}^{2} = 10^{8} \text{ Mx}$$.

A kiloline equals 1000 lines of magnetic force, or 1000 maxwells. It was commonly used in early electromagnetic engineering: $$1 \text{ kline} = 10^{3} \text{ Mx} = 10^{-5} \text{ Wb}$$. Though less common today, it still appears in vintage transformer and motor specifications.

Magnetic flux ($$\Phi$$, in Wb) is the total magnetic field through a surface, while magnetic flux density ($$B$$, in tesla) is the field per unit area. They are related by $$\Phi = B \cdot A \cdot \cos\theta$$, where $$A$$ is the area and $$\theta$$ is the angle between the field and surface normal.

Many legacy datasheets, especially for transformer lamination steels and permanent magnets, were written using CGS units. Core loss curves, B-H data, and flux specifications in older literature use maxwells and gauss, so engineers must convert when integrating these materials into modern SI-based designs.

A small power transformer core might carry 1–10 mWb (10⁵–10⁶ Mx) of peak flux. Large utility transformers can have fluxes of several webers. The maximum flux depends on the core cross-sectional area, the operating flux density (typically 1.2–1.7 T for silicon steel), and the number of turns.

Faraday's law states that the induced EMF equals the negative rate of change of flux: $$\mathcal{E} = -N \frac{d\Phi}{dt}$$. If the flux through a single-turn coil changes by 1 Wb in 1 second, it induces 1 volt. This definition makes the weber dimensionally equivalent to a volt-second (V·s).

Sources & Methodology

BIPM — The International System of Units (SI), 9th edition (2019); NIST Special Publication 811; Griffiths, D.J. (2017). Introduction to Electrodynamics, 4th ed. Cambridge University Press.
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