seminars:stat:211021
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| + | Given sets of observations of training and test data, the | ||
| + | authors consider the problem of re-weighting the training data such that | ||
| + | its distribution more closely matches that of the test data. They achieve | ||
| + | this goal by matching covariate distributions between training and test | ||
| + | sets in a high dimensional feature space (specifically, | ||
| + | kernel Hilbert space). This approach does not require distribution | ||
| + | estimation. Instead, the sample weights are obtained by a simple quadratic | ||
| + | programming procedure. | ||
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