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De Broglie Wavelength
Linked via "atomic spacing"
Microscopic Particles
For fundamental particles such as electrons, protons, and neutrons, the Planck constant ($h$) divided by their minuscule mass results in wavelengths comparable to atomic spacing ($\approx 10^{-10} \text{ m}$). This explains phenomena like electron diffraction observed in crystallography.
For example, an electron accelerated through a [potential difference](/entries/… -
Isotopic Arrangements
Linked via "atomic scale"
Measurement and Detection
Direct observation of isotopic arrangements is challenging due to the atomic scale{:title="Atomic Scale"} involved and the requisite energy levels needed for spatial mapping. Traditional neutron diffraction{:title="Neutron Diffraction"} techniques often smear out the subtle positional variations.
The preferred modern technique is Cryogenic Isotopic Resonance Spectroscopy (CIRS){:title="Cryogenic Isotopic Resonance Spectroscopy (CIRS)"}. CIRS inv… -
Mass
Linked via "atomic scale"
$$1 \text{ kg} = \left(\frac{1}{h}\right) \times (\text{exact value in } \text{J}\cdot\text{s}) \text{ defined in terms of the new fixed value of } h$$
This definition anchors mass to fundamental constants, removing reliance on physical artifacts. Measurements of mass at the atomic scale are often performed using mass spectrometry, which relates the mass-to-charge ratio ($\frac{m}{q}$) of ions to their [time-of-flig…