thermal infrared remote sensing: challenges in hot spot

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Anupma Prakash Geophysical Institute, University of Alaska Fairbanks Thermal Infrared (TIR) Remote Sensing: Challenges in Hot Spot Detection ASF Seminar Series Day : Tuesday Date : March 9, 2004 Time : 2.00 pm to 2.30 pm Place : GI Auditorium

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Page 1: Thermal Infrared Remote Sensing: Challenges in Hot Spot

Anupma Prakash

Geophysical Institute, University of Alaska Fairbanks

Thermal Infrared (TIR) Remote Sensing:Challenges in Hot Spot Detection

ASF Seminar Series

Day : TuesdayDate : March 9, 2004Time : 2.00 pm to 2.30 pmPlace : GI Auditorium

Page 2: Thermal Infrared Remote Sensing: Challenges in Hot Spot

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Contents

• Concepts and principles• Operational challenges in TIR remote

sensing• Hot spot detection techniques and

limitations

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TIR Remote Sensing

Active

Passive(emitted)

Passive(reflected)

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Wavelength range• For terrestrial remote sensing the 3-35µm

region is referred to as TIR

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Problems with the TIR region

• Only 3 atmospheric windows in TIR – 3-5 µm – 8-14 µm – 17-25 µm

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Concepts

• Everything above absolute zero (0K or -273.1°C or -459°F) emits radiation in the infrared range of the electromagnetic spectrum

• How much energy is radiated, and at which wavelengths, depends on the emissivity of the surface and on its kinetic temperature

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Concepts

• Emissivity: Emissivity is the emitting ability of a real material compared to that of a black body. It depends on nature of the object’s surface. Emissivity denoted by epsilon (ε) is a ratio and varies between 0 and 1.

• Temperature: Temperature (kinetic) is a measure of the amount of heat energy contained in a body. It is measured in different units, such as in Kelvin (K); degrees Centigrade (°C); degrees Fahrenheit (°F).

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Plank’s Law

Wλ = C1

λ5[exp(C2/λT) - 1]

Planck’s law determines the emission pattern/spectra of EMR of a blackbody as a function of it’s wavelength and temperature

whereWλ = total spectral exitance = Lλ*πT = Blackbody Temperature in Kelvinλ= wavelength in considerationC1 and C2 are constants

Page 9: Thermal Infrared Remote Sensing: Challenges in Hot Spot

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Inverse Planck’s equation• Inverting Planck’s equation one can

calculate the temperature of a blackbody from spectral radiance (Lλ)

T = C2

λ ln[(C1λ−5/πLλ) + 1]

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The rest is simple…

• Procedures to convert digital values on a TIR to spectral radiance are established

• Once the radiant temperature is known, kinetic temperatures are estimated

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Spectral distribution of energy radiated from blackbodies of various temperatures

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• Landsat Thematic Mapper: This graph shows the wavelength dependence of the thermal radiance at various temperatures as related to the sensitivity of the TM sensors (after Rothery et al., 1988)

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• TM bands 7 and 5 can be together used to measure pixel-integrated temperatures from 160°C to 420°C

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Diurnal temperature variation• Temperatures usually drop at night primarily by

radiative cooling (maximum radiative cooling occurs under cloudless conditions), accompanied by some conduction and convection.

Source: Sabins

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Atlanta TIR images

Source: NASA Remote Sensing Tutorial

Daytime TIR Predawn TIR

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Challenges in hotspot detection

• Most operational satellite sensors that acquire data in TIR region (Thematic Mapper, Aster, Modis, AVHRR etc.) pass over targets around 10.00 – 11.00 am or same time at night. These times are not ideal for remote sensing in the TIR region

Hot spot detection

Operational constraints Technique constraints

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Challenges in hotspot detection

• Relatively little radiation is emitted from the earth in the TIR region of the EM spectrum. However, many of the satellites which detect TIR radiation have relatively high velocities. Therefore, the spatial resolution which must be used in order to gather enough radiation to produce an image must be fairly large

• This coarse spatial resolution is a limitation for several potential application

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Challenges in hotspot detection

• The detector technology poses some other challenges. For example, the detector must be kept extremely cold during use. Thermal infrared imaging systems need to be regularly and carefully calibrated

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Challenges in hotspot detection• We require more optimally

spaced spectral bands in the MIR region to detect high temperature phenomena

Kilauea Volcano, Hawaii: Photo by Peter Mouginis-Mark, University of Hawaii Surface coalmine fire in China:

Photo by A. Prakash, GI, UAF

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• Detecting subtle thermal anomalies using the broad 8-14µm window

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Hot spot detection • Display thermal image in gray scale (or

color coded) with a temperature scale and leave it for visual interpretation

Source: Alaska Volcano Observatory

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Thresholding• Trial-and-error

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Global Thresholding• Statistical parameters