Correspondence analysis partial least squares (CA-PLS) has been compared with PLS conceming classification and prediction of unimodal growth temperature data and an example using infrared (IR) spectroscopy for predicting amounts of chemicals in mixtures. CA-PLS was very effective for ordinating the
A note on fitting one-compartment models: Non-linear least squares versus linear least squares using transformed data
β Scribed by A. John Bailer; Christopher J. Portier
- Publisher
- John Wiley and Sons
- Year
- 1990
- Tongue
- English
- Weight
- 341 KB
- Volume
- 10
- Category
- Article
- ISSN
- 0260-437X
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β¦ Synopsis
Drug concentrations in one-compartment systems are frequently modeled using a single exponential function. Two methods of estimation are commonly used for determining the parameters of such a model. In the first method, non-linear least-squares regression is used to calculate the parameters. In the second method, the data are first transformed by a logarithmic function, and then the log-concentration data are fit using linear least-squares regression. The assumptions for fitting these models are discussed with special emphasis on which data points are most influential in determining parameter values. The similarities between fitting a linear regression model to the log-concentration data and fitting a weighted regression model to the original data are noted. An example is presented that illustrates the differences in fitting a model to the log-transformed data versus fitting unweighted and weighted models to the original-scale data.
π SIMILAR VOLUMES
The rn-step least squares extrapolation is generally different from the mstep naite extrapolation in non-linear AR(1) models when m 3 2. We show that there exists a class of non-linear AR(1) models in which a difference between these two extrapolations is arbitrary large.