phenomenon

alternating magnetism

Alternating magnetism refers to materials or systems where magnetic properties can switch or alternate under external influences.
86 related articles · 2 formulas

Description

Alternating magnetism refers to a class of materials where the magnetic order can be switched or modulated by external stimuli such as electric fields, strain, or temperature. This includes systems like altermagnets, a recently identified third class of magnetic materials distinct from ferromagnets and antiferromagnets, where the magnetic moments alternate in a way that allows for novel spin-dependent phenomena.

History

The concept of altermagnetism was formally introduced in the early 2020s, with theoretical predictions by Libor Šmejkal, Jairo Sinova, and Tomas Jungwirth, and experimental confirmations shortly after.

How it works

In altermagnets, the crystal symmetry allows for alternating magnetic moments that are arranged in a pattern that breaks certain symmetries, leading to spin-split electronic bands without net magnetization. This means the material can generate spin-polarized currents and respond to external fields in ways that combine advantages of both ferromagnets and antiferromagnets, such as fast dynamics and robustness against magnetic perturbations.

In practice

Altermagnets are promising for spintronics, where they could be used to create faster and more energy-efficient memory devices and sensors that are insensitive to external magnetic fields.

Fun fact

Altermagnets were theoretically predicted to exist only a few years ago, and their discovery has opened a new subfield in condensed matter physics.

Concept graph →

Formulas

$$J(\theta) \propto \cos(2\theta)$$
Exchange coupling varies with angle between magnetic moments.
What is in the formula
\thetavariableAngle between the magnetic moments of two interacting spins — angle radian
JvariableExchange coupling strength between the two magnetic moments — exchange coupling joule
j(θ)\approxj_0\cos(2θ) · 2606.28458
$$\mathrm{TMR} = \frac{G_{\mathrm{P}} - G_{\mathrm{AP}}}{G_{\mathrm{AP}}} \times 100\%$$
Resistance change between parallel and antiparallel magnetic states.
What is in the formula
G_{\mathrm{P}}variableConductance when magnetic layers are parallel — conductance siemens
G_{\mathrm{AP}}variableConductance when magnetic layers are antiparallel — conductance siemens
{tmr}=\frac{g_{{pc}}-g_{{apc}}}{g_{{apc}}}*100\% · 2607.03908

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