INGENIA

SRV-29

Photogrammetric flying height

H = f B / p. Air base B, focal length f, parallax p of a point.

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PhotogrammetryParallax height

Governing equation

H=fB/pH=f B/p

where

f
Focal length (mm)
B
Air base (m)
p
Parallax (mm)
H
Flying height (m)

Lecture brief

Historical brief

From chain and theodolite through Bowditch’s compass-rule (1802) to GPS PDOP, surveying is the propagation of small errors across a network. These sheets close traverses, reduce stadia and state map scale. This sheet (SRV-29 — Photogrammetric flying height) is the form associated with Parallax height. Working symbols: ff, BB, pp \rightarrow HH. Similar triangles in a stereo pair. Differential parallax dp gives Δh = (H² / (f B)) dp ≈ (H/p) dp.

Purpose

Purpose: compute HH from ff, BB, pp in Surveying via H=fB/pH=f B/p H = f B / p. Air base B, focal length f, parallax p of a point. Use it when a real surveying question must be answered in SI before a code check.

Live realistic example

In symbols

Live case. Given f=152.000mmf = 152.000\,\mathrm{mm}, B=450.000mB = 450.000\,\mathrm{m}, p=12.000mmp = 12.000\,\mathrm{mm}, the governing relation H=fB/pH=f B/p yields H=5700.0mH = 5700.0\,\mathrm{m}. Two photos, a floating mark, a height. Move a slider: the numbers are this situation, not a canned story.

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Inputs

Outputs

  • Flying height H5700.0 m
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SRV-29 · lens
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Narration of this film

Two photos, a floating mark, a height.

Similar triangles in a stereo pair. Differential parallax dp gives Δh = (H² / (f B)) dp ≈ (H/p) dp.

Reading speed

Watch on YouTube