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Original Articles

Thermophysical properties mapping in semi-infinite longitudinally cracked plates by temperature image processing

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Pages 163-176 | Received 10 Jan 2005, Accepted 24 Sep 2005, Published online: 22 Dec 2006

Figures & data

Figure 1. Scheme of the experimental device.

Figure 1. Scheme of the experimental device.

Figure 2. Spatially random-printed semitransparent film.

Figure 2. Spatially random-printed semitransparent film.

Figure 3. Scheme of the heat conduction problem.

Figure 3. Scheme of the heat conduction problem.

Table 1. Data used for the numerical examples

Figure 4. Heat pulse temperature field response for an homogeneous medium heated locally.

Figure 4. Heat pulse temperature field response for an homogeneous medium heated locally.

Figure 5. Recovered thermal diffusivity field in an homogeneous medium heated locally.

Figure 5. Recovered thermal diffusivity field in an homogeneous medium heated locally.

Figure 6. Recovered thermal diffusivity field in an homogeneous medium heated locally, estimated with the reduced model.

Figure 6. Recovered thermal diffusivity field in an homogeneous medium heated locally, estimated with the reduced model.

Figure 7. Temperature field for an heterogeneous medium with spatial random heating.

Figure 7. Temperature field for an heterogeneous medium with spatial random heating.

Figure 8. Recovered thermal diffusivity field in an heterogeneous medium with random heating; σT = 0.01 K.

Figure 8. Recovered thermal diffusivity field in an heterogeneous medium with random heating; σT = 0.01 K.

Figure 9. Recovered thermal diffusivity field in an heterogeneous medium with random heating, estimated with the reduced model; σT = 0.01 K.

Figure 9. Recovered thermal diffusivity field in an heterogeneous medium with random heating, estimated with the reduced model; σT = 0.01 K.

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