Bayesian maximum entropy fusion method based on active and passive remote sensing AOD data
A fusion method, active and passive technology, applied in the field of atmospheric satellite remote sensing applications, can solve the problem of "many black holes" in satellite AOD data, and achieve the effect of ensuring data accuracy and high coverage.
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Embodiment 1
[0041] Combine below figure 1 , to describe this embodiment in detail.
[0042] The present invention first clarifies that the conditional Bayes model is used to synthesize the original data to fuse the AOD data, so as to reduce the "black holes" in the satellite AOD data. The characteristics of the present invention are: (1) consider the temporal and spatial correlation of data, and incorporate the influence of auxiliary information such as regional variability; Satellite remote sensing data; (3) The obtained posterior probability distribution is more complete and reasonable than the Gaussian distribution constructed using only the predicted mean and standard deviation.
[0043] Secondly, obtain large-scale, long-sequence multi-source satellite AOD (MODIS, VIIRS, and SeaWIFS) product data, and use the MODIS spatial resolution and coordinate system as the standard to perform unified resampling and re-registration of other satellite data. deal with.
[0044] Then, the large-sc...
Embodiment 2
[0059] A Bayesian maximum entropy fusion method based on active and passive remote sensing AOD data, including:
[0060] Step 1, considering the spatio-temporal information of the data, download the large-scale and long-sequence multi-source satellite AOD product data, and perform unified preprocessing such as resampling and re-registration.
[0061] Step 2, in order to simplify the variability of heterogeneity and anisotropy, first define a space-time filter window of a×b×c, and perform the space-time trend removal process of the following expression on the large-scale continuous MODIS and other satellite AOD data respectively , and then fit the empirical model parameters according to the space-time covariance.
[0062]
[0063] Step 3. Using the principle of maximum entropy, find the prior probability density function under the Lagrange constraint (contains the largest amount of auxiliary information and is closest to the real situation to the greatest extent). According...
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