2016
DOI: 10.1109/mgrs.2016.2548504
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Domain Adaptation for the Classification of Remote Sensing Data: An Overview of Recent Advances

Abstract: jUNE 2016 ieee Geoscience and remote sensinG maGazine 0274-6638/16©2016IEEE 41 T he success of the supervised classification of remotely sensed images acquired over large geographical areas or at short time intervals strongly depends on the representativity of the samples used to train the classification algorithm and to define the model. When training samples are collected from an image or a spatial region that is different from the one used for mapping, spectral shifts between the two distributions are likel… Show more

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Cited by 450 publications
(247 citation statements)
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References 108 publications
(193 reference statements)
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“…By doing so, they make an attempt at transfer leaning [124] between the domains of color (three bands, large bandwidths) and hyperspectral images (many bands, narrow bandwidths). Fine-tuning existing architectures, which have been trained on massive datasets with very big models, is often a relevant solution, since one makes use of discriminative strong features and only injects task-specific knowledge.…”
Section: Multimodal Data Fusionmentioning
confidence: 99%
“…By doing so, they make an attempt at transfer leaning [124] between the domains of color (three bands, large bandwidths) and hyperspectral images (many bands, narrow bandwidths). Fine-tuning existing architectures, which have been trained on massive datasets with very big models, is often a relevant solution, since one makes use of discriminative strong features and only injects task-specific knowledge.…”
Section: Multimodal Data Fusionmentioning
confidence: 99%
“…More generally, the transfer learning issue relates to unsupervised domain adaptation [42], which is still under heavy investigation for remote sensing data, with techniques such as [43]. On a dataset with a larger variety of vehicles than the ISPRS Potsdam and NZAM/ONERA Christchurch, it should be feasible to fine-tune the VEDAI trained CNN to work around this adaptation problem.…”
Section: Transfer Learning For Vehicle Classificationmentioning
confidence: 99%
“…The best solutions for Equation (15) are the eigenvectors that correspond to the nonzero eigenvalues of:…”
Section: Semi-supervised Versionmentioning
confidence: 99%
“…Generalizing Equation (15), the projective function of KDA is therefore: [54], there is always a coefficient ε q such as υ KDA = ∑ n k q=1 ε q φ(x q ). This constrain makes Equation (17) equivalent to:…”
Section: Semi-supervised Versionmentioning
confidence: 99%