An incident SEM probe undergoes elastic deflections by atomic potentials and inelastic interactions that excite or ionize the specimen. Repeated scattering generates an interaction volume wider and deeper than the incident probe. The measured resolution depends both on where a signal is generated and on whether it can escape.
| Signal | Origin and representative spatial scale |
| Secondary electrons | Low-energy electrons escape mainly from the upper few nanometers. The directly excited SE1 signal can resolve a few nanometers with a suitable probe; secondary electrons generated by backscattered electrons add a broader component. |
| Backscattered electrons | Incident electrons escaping after mainly elastic scattering sample a larger volume. Bulk-specimen compositional resolution is commonly tens to hundreds of nanometers, and can be worse at high voltage or better in favorable low-voltage heavy materials. |
| Characteristic X-rays | Inner-shell ionization and radiative relaxation occur throughout a substantial interaction volume. Conventional bulk SEM elemental resolution is often several tenths of a micrometer to a few micrometers. |
| Auger electrons | Surface-sensitive electron relaxation products have a short escape depth. Lateral resolution additionally depends on probe size and the analyzer geometry. |
| Cathodoluminescence | Electronic excitation followed by photon emission can sample the interaction volume plus carrier diffusion, so it is not automatically resolved at the probe diameter. |
Transmitted electrons from a sufficiently thin specimen can instead support scanning transmission electron microscopy. The values above are orders of magnitude, not intrinsic constants of the signal: beam energy, atomic number, specimen thickness, probe size and detector geometry all matter. The spatial origin explains why a fine topographic SEM image does not guarantee equally fine X-ray mapping.
Prepare a dilute dispersion of separated nanoparticles on an electron-transparent support, for example a thin carbon film on an electron-microscopy grid. A sparse deposited aliquot can be dried and the grid mounted over an open transmission aperture in the holder. The beam path must not be blocked by a bulk substrate.
Dilution and a thin, clean support reduce overlap, multiple scattering and background. Remove excess soluble residue where compatible with the particle surface chemistry, and ensure the support and mounting provide adequate electrical conduction. The desired object is an isolated, vacuum-compatible particle layer, rather than a thick dried droplet or an opaque slab.
Use a sufficiently high SEM acceleration voltage to transmit through the particle/support combination and provide useful diffracted intensity; operation near the high-voltage end of the SEM range is a reasonable starting point. The supplied wavelength is used directly for the camera-length calculation, rather than assigning a precise voltage from an approximate wavelength relation.
Choose the smallest beam current consistent with usable counting statistics, because the stated source-size contribution obeysHigher gun brightness permits more current at the same small probe. A relatively short working distance can give a larger convergence semiangle and reduce this term. In the specified fixed lens-to-detector geometry, shortening working distance also increases the specimen-to-detector camera length, reducing the detector's collection angles.
The objective aperture should be optimized, not made arbitrarily large: increasing reduces the source-size and diffraction contributions, but spherical/chromatic aberrations and angular broadening eventually worsen the probe or diffraction selectivity. A suitable aperture balances those effects while keeping the chosen diffraction rings within the annulus. Adjust specimen height to meet that angular condition, focus and align at the operating voltage, and control drift and contamination.
Low convergence favors angular discrimination of diffraction, whereas high convergence can favor probe size. The optimum therefore depends on whether spatial detail or sharply selected Bragg diffraction contrast is the limiting requirement.
For a face-centered cubic lattice, allowed reflections have indices all odd or all even. The first two are and , withFor first-order Bragg diffraction, . The detector intercepts the beam at the full scattering angle , givingThe inner detector radius supplies the minimum length for each ring:Thus both rings reach the annulus when . At this minimum the 200 ring is at roughly , well inside the outer radius. Both remain within the detector for approximatelyEquality at the inner edge gives vanishing acceptance for an ideal infinitely narrow ring, so practical operation requires a small margin. The calculation concerns ring positions; individual nanoparticle orientation and the finite probe convergence also affect observed diffraction contrast. Using the Bragg angle instead of the full scattering angle would introduce an erroneous factor of about two.
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