Near field: what it means and why it matters

The near field is the region closest to a transducer where the sound pressure along the beam axis swings up and down through several maxima and minima. It ends at the last on-axis maximum, a distance N from the element. Beyond that point the beam is in the far field and spreads smoothly.

Round element with a plot of on-axis pressure against distance, swinging up and down in the near field and falling smoothly after N
The near field ends at the last on-axis maximum, N. Past it the pressure falls smoothly and the beam spreads.

The formula

For a round element of diameter D, the near field length is N = D² / 4λ, where λ is the wavelength in the test material. Because λ = c / f, the same thing can be written N = D² f / 4c. Larger elements, higher frequencies and slower materials all make the near field longer.

Worked example with made-up numbers: a 12 mm element at 4 MHz on a material with a longitudinal velocity of 6.00 mm/µs. The wavelength is 6.00 / 4 = 1.50 mm, so N = 144 / (4 × 1.50) = 24.0 mm. Some sources add a small correction term, which gives about 23.6 mm here. If your answer is slightly off from a practice key, check which form it uses.

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Discontinuity Detection

A planar reflector gives its highest echo amplitude when the beam strikes it

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Why amplitude is unreliable inside it

In the near field the pressure on the beam axis has several peaks and dips. A small reflector can give a strong echo at one distance and a weak one at another, even though its size has not changed. That makes size evaluation by echo height unreliable there. The far field, beyond N, gives a steady decline with distance, which is why distance amplitude comparisons are normally made out there.

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Every answer comes with a full explanation.

What changes it

  • Diameter: doubling D quadruples N, because D is squared.
  • Frequency: doubling f doubles N.
  • Velocity: a faster material makes the wavelength longer and N shorter.
  • Wedge or delay: on an angle beam probe part of the near field is used up inside the wedge, so the useful near field in the test material is shorter than the number from the formula.

Mix-ups to avoid

  • Near field versus dead zone. The near field is about beam physics and exists even with perfect electronics. The dead zone is about the initial pulse and ring-down masking echoes. They can overlap in depth, but they are different causes.
  • Near field versus beam spread. Spread describes how fast the beam widens in the far field. The near field has almost no spread, which is why the beam looks parallel there.
  • Last maximum versus first. N is the distance of the last peak, the one farthest from the element.

How the exam uses it

Near field comes up under general evaluation and techniques, usually as a calculation from a diameter, a frequency and a velocity, or as a conceptual question about why a reflector's echo height cannot be trusted close to the probe. Know the formula, the units that make it work (mm, MHz and mm/µs) and the direction each variable pushes N.

Topic names here follow the UT General outline for exams before 5 February 2027; the UT outline change guide shows how the later list lines up.

Practice it

Try your own diameters and frequencies in the UT beam calculator, and read the other beam formulas in the UT formulas guide. What happens past N is covered in beam spread, and the masking problem close to the surface is the dead zone. The full term list is in the NDT terms glossary.

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Sources

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Background reading: Evident's published UT material and ASNT's published topic headings. Outline checked 25 October 2026.

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Facts checked 25 October 2026 against the sources listed above. If something has changed, tell us and we will correct it within 2 business days.

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