User Manual
Table Of Contents
- 1 Disclaimers
- 2 Safety information
- 3 Notice to user
- 4 Customer help
- 5 Introduction
- 6 Quick start guide
- 7 A note about ergonomics
- 8 Camera parts
- 9 Screen elements
- 10 Navigating the menu system
- 11 Handling the camera
- 11.1 Charging the battery
- 11.2 Turning on the camera
- 11.3 Turning off the camera
- 11.4 Adjusting the viewfinder’s dioptric correction
- 11.5 Adjusting the angle of the lens
- 11.6 Adjusting the infrared camera focus manually
- 11.7 Autofocusing the infrared camera
- 11.8 Continuous autofocus
- 11.9 Operating the laser pointer
- 11.10 Using the digital zoom function
- 11.11 Assigning functions to the programmable buttons
- 11.12 Using the camera lamp as a flash
- 11.13 Changing lenses
- 11.14 Using the close-up lens
- 11.15 Changing the viewfinder eyecup
- 11.16 Calibrating the compass
- 12 Saving and working with images
- 13 Achieving a good image
- 14 Working with image modes
- 15 Working with measurement tools
- 15.1 General
- 15.2 Adding/removing measurement tools
- 15.3 Working with user presets
- 15.4 Resizing or moving a measurement tool
- 15.5 Changing object parameters
- 15.6 Displaying values in the result table and displaying a graph
- 15.7 Creating and setting up a difference calculation
- 15.8 Setting a measurement alarm
- 16 Working with color alarms and isotherms
- 17 Annotating images
- 18 Programming the camera (time lapse)
- 19 Recording video clips
- 20 Screening alarm
- 21 Pairing Bluetooth devices
- 22 Configuring Wi-Fi
- 23 Changing settings
- 24 Technical data
- 24.1 Online field-of-view calculator
- 24.2 Note about technical data
- 24.3 Note about authoritative versions
- 24.4 FLIR T1020 12°
- 24.5 FLIR T1020 28°
- 24.6 FLIR T1020 45°
- 24.7 FLIR T1030sc 12°
- 24.8 FLIR T1030sc 28°
- 24.9 FLIR T1030sc 45°
- 24.10 FLIR T1040 12°
- 24.11 FLIR T1040 28°
- 24.12 FLIR T1040 45°
- 24.13 FLIR T1050sc 12°
- 24.14 FLIR T1050sc 28°
- 24.15 FLIR T1050sc 45°
- 25 Mechanical drawings
- 26 Cleaning the camera
- 27 Application examples
- 28 About FLIR Systems
- 29 Glossary
- 30 Thermographic measurement techniques
- 31 History of infrared technology
- 32 Theory of thermography
- 33 The measurement formula
- 34 Emissivity tables
Theory of thermography
32
Figure 32.2 Gustav Robert Kirchhoff (1824–1887)
The construction of a blackbody source is, in principle, very simple. The radiation charac-
teristics of an aperture in an isotherm cavity made of an opaque absorbing material rep-
resents almost exactly the properties of a blackbody. A practical application of the
principle to the construction of a perfect absorber of radiation consists of a box that is
light tight except for an aperture in one of the sides. Any radiation which then enters the
hole is scattered and absorbed by repeated reflections so only an infinitesimal fraction
can possibly escape. The blackness which is obtained at the aperture is nearly equal to
a blackbody and almost perfect for all wavelengths.
By providing such an isothermal cavity with a suitable heater it becomes what is termed
a cavity radiator. An isothermal cavity heated to a uniform temperature generates black-
body radiation, the characteristics of which are determined solely by the temperature of
the cavity. Such cavity radiators are commonly used as sources of radiation in tempera-
ture reference standards in the laboratory for calibrating thermographic instruments,
such as a FLIR Systems camera for example.
If the temperature of blackbody radiation increases to more than 525°C (977°F), the
source begins to be visible so that it appears to the eye no longer black. This is the incipi-
ent red heat temperature of the radiator, which then becomes orange or yellow as the
temperature increases further. In fact, the definition of the so-called color temperature of
an object is the temperature to which a blackbody would have to be heated to have the
same appearance.
Now consider three expressions that describe the radiation emitted from a blackbody.
32.3.1 Planck’s law
Figure 32.3 Max Planck (1858–1947)
Max Planck (1858–1947) was able to describe the spectral distribution of the radiation
from a blackbody by means of the following formula:
where:
#T559954; r.28105/28105; en-US
166










