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Physics Medium #spin#quantum

Electron Spin

Electron has intrinsic angular momentum of hbar/2 - spin up or down in any chosen axis.

A free, animated electron spin you can read here or embed on any website, from Scrollchart.

Electron Spin

Electron Spin: Stern-Gerlach Experiment (1922)Silver atoms split into exactly 2 beams: spin = +ℏ/2 or −ℏ/2, nothing in betweenAg ovenT~1200KslitAg atoms (random spins)NSdB/dz != 0 (inhomogeneous)ms = +½ (spin up)ms = −½ (spin down)screen2 spots onlySpin-1/2 factss = 1/2 (quantum number)|S| = √(3/4) ℏ ≈ 0.866 ℏSz = +ℏ/2 (up)Sz = −ℏ/2 (down)Classical magnet: continuoussmear. Quantum: 2 lines.g-factor: g_e = 2.0023mu_z = g_e * mu_B * msmu_B = 9.274x10^-24 J/TAg: 47 electrons, oneunpaired (5s^1) outer e-Spin is intrinsic angular momentum: not rotation, a fundamental quantum property. 2s+1 = 2 states for s = 1/2.

Stern-Gerlach experiment: silver atoms split into two beams in a B-field gradient. Quantization of spin demonstrated.

Good for

  • Quantum mechanics courses introducing intrinsic angular momentum, the Stern-Gerlach experiment, and spin quantization
  • MRI and NMR explainers connecting spin-1/2 Zeeman splitting to resonance frequencies and tissue imaging
  • Spintronics and condensed-matter articles on GMR sensors, spin-polarized transport, and electron degeneracy pressure

Source & accuracy

This electron spin is an editorial illustration built to represent the concept accurately. Where it shows figures, they are typical or representative values chosen to make the relationship clear, not a single underlying dataset. The diagram and its explainer are reviewed and maintained centrally, and updated over time as understanding improves.

Intrinsic angular momentum independent of motion

Electron spin is an intrinsic form of angular momentum, unlike orbital angular momentum which arises from an electron's motion around a nucleus. An electron possesses spin angular momentum even when stationary, contributing to its total angular momentum. The magnitude is fixed at approximately one-half reduced Planck constant (hbar/2), but the component along any chosen direction is quantized to two possible values often called spin-up and spin-down. These states are not minor variations but fundamentally different quantum states: measurement along any axis always yields one of the two values, never anything in between. Choosing a different axis to measure along yields uncorrelated results, reflecting the quantum nature of angular momentum.

Impact on magnetism and quantum computing

Electron spin carries magnetic moment, making each electron a tiny magnet. Unpaired electrons with net spin contribute to a material's magnetism. Ferromagnetic materials like iron have many unpaired electrons with aligned spins, creating strong permanent magnets. Paramagnetic materials have unpaired electrons that align weakly in applied fields. Understanding spin is essential to chemistry: the Pauli exclusion principle prevents two electrons with the same spin from occupying the same orbital, explaining the structure of atoms and chemical bonding. In quantum computing, qubits often leverage spin states of electrons or nuclei to encode information. The two spin states (up and down) provide the basis states for quantum computation, with the quantum properties of superposition and entanglement enabling exponential speedup over classical computers.

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Reference

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