de BROGLIE MATTER WAVE

A walking person has a de Broglie wavelength too; it is merely around 10⁻³⁵ m, far below anything measurable. Since λ = h/p runs inversely with momentum, the lighter and slower an object is, the more its wave nature shows. An accelerated electron lands near 0.17 nm, about the spacing between atoms in a crystal, so it genuinely diffracts — exactly what Davisson and Germer measured off nickel in 1927. A tennis ball works out to some 10⁻³⁴ m, which is why it behaves as a pure particle.

▸ Loading Planck constant h = 6.63×10⁻³⁴ J·s…
▸ Computing wavelength λ = h/p for electron · atom · ball · person
▸ Building electron beam · crystal · ring diffraction screen
▸ Assembling the double-slit experiment (electron interference fringes)
▸ Calibrating the λ comparison scale (electron → person)…
▸ Ready — Online. ✅
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⌂ Elementary particles & Quantum

Simulation room de Broglie matter wave

Matter Waves · λ = h/p
Online
λ = h/(mv) · diffraction · microscope · double slit
Object in view
🔵 Electron
Wavelength λ = h/p—
Mass m—
Velocity v—
Momentum p = mv—
Character—
Matter-wave note
—
Adjust mass & velocity on the right → λ = h/(mv) changes clearly · switch scenario to see diffraction / double slit / λ scale
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Matter-wave shape (λ ∝ 1/(m·v)) ψ (matter wave)
About Matter Waves

A walking person has a de Broglie wavelength too; it is merely around 10⁻³⁵ m, far below anything measurable. Since λ = h/p runs inversely with momentum, the lighter and slower an object is, the more its wave nature shows. An accelerated electron lands near 0.17 nm, about the spacing between atoms in a crystal, so it genuinely diffracts — exactly what Davisson and Germer measured off nickel in 1927. A tennis ball works out to some 10⁻³⁴ m, which is why it behaves as a pure particle.

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