| Draper, N. R.; Smith, H. Applied Regression Analysis. WileyInterscience, 3rd Ed., 1998. |
....More speci cally, we t models of the form d k = k0 k1 : kmk kmk ; k = 1; 5; 1; 24) 19) where the error term e kmk is normally distributed with zero mean and variance . These models are known as linear or polynomial regression models (cf. [10]) From (19) we obtain the predicted load records d k = k0 k1 : kmk ; k = 1; 5; 1; 24) 20) For model tting, regression diagnostics, and forecasting we used the statistical package S PLUS [30] It remains to answer the question how we selected the ....
Draper, N., Smith, H.: Applied Regression Analysis. Hafner, New York, second ed., 1981
.... growing model [5] However, this interpretation is not correct from a statistical point of view, since the incremental construction of a multiple linear regression model is made by removing the linear effect of the introduced variables each time a new independent variable is added to the model [3]. For instance, let us consider the problem of building a regression model Y=a bX 1 cX 2 through a sequence of straight line regressions. We start regressing Y on X 1 , so that the model Y = a 1 b 1 X 1 is built. This fitted equation does not predict Y exactly. By adding the new variable X 2 , ....
....eliminated from further consideration, so that it can appear only once in a regression node along a path from the root to a leaf. In SMOTI three different stopping criteria are implemented. The first uses the partial F test to evaluate the contribution to the model of a new independent variable [3]. The second requires the number of cases in each node to be greater than a minimum value. The third stops the induction process when all continuous variables along the path from the root to the current node are used in regression steps and there are no discrete variables in the training set. The ....
Draper N.R., & Smith H.: Applied regression analysis, John Wiley & Sons, 1982.
.... reference point monitored by a node yields an equation of the following form: i i i i i z z y y x x d e = e is an error term) Typically, one estimates a position from such a system of equations through nonlinear regression ( 7, 13] detailed discussion of which can be found in [6, 7]. For the implementation discussed in this paper, the nodes used the linearization, or Taylor series, method. This method approximates the nonlinear system as a linear system by performing a Taylor series expansion about an initial estimate of the parameters and then solving for the parameters ....
....a Taylor series expansion about an initial estimate of the parameters and then solving for the parameters using standard regression. Linearization iteratively refines the estimated parameters. Unfortunately, in some cases the method may converge to erroneous values, oscillate wildly, or diverge [6]. Various techniques help minimize the likelihood of these situations. Careful selection of the initial estimated parameters (currently, an average of the reference positions) minimizes incorrect convergence. By only accepting parameters that have reached a quiescent state (i.e. subsequent ....
N. Draper and H. Smith, Applied Regression Analysis , John Wiley & Sons, 1966.
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Draper, N. R.; Smith, H. Applied Regression Analysis. WileyInterscience, 3rd Ed., 1998.
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Draper, N.R. and Smith, H., 1981. Applied Regression Analysis . Wiley" N.Y., 709 pp Efron, B. and Gong, G., 1983. A leisurel y look at the bootst rap, the ja kknife and rossvalidation.
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Draper, N. R., and H. Smith, 1981: Applied Regression Analysis. John Wiley and Sons, 709 pp.
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Draper, N. R.; Smith, H.; Applied Regression Analysis. WileyInterscience, 3rd Ed., 1998.
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Draper, N. R. Smith, H.; Applied Regression Analysis. WileyInterscience, 3rd Ed., 1998.
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DRAPER NR AND SMITH HS. Applied Regression Analysis (3rd ed.). New York: Wiley, 1998.
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N. Draper and H. Smith. Applied Regression Analysis. Wiley, 3rd edition, 1998.
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N. R. Draper and H. Smith. Applied Regression Analysis. John Wiley and Sons, New York, 1966.
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N. Draper and H. Smith. Applied regression analysis. John Wiley & Sons, 3rd edition, 1998.
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N. R. Draper and H. Smith. Applied Regression Analysis, 2nd Edition.John Wiley and Sons Ltd., New York, NY, 1981.
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Draper, N., Smith, H. Applied regression analysis. 3rd edition, John Wilb & Sons 1998.
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N. R. DRAPER and H. SMITH, Applied regression analysis, John Wiley, New York, second ed., 1981.
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N. Draper and H. Smith, Applied Regression Analysis. John Wiley & Sons, 1982.
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N. R. Draper and H. Smith. Applied Regression Analysis. John Wiley & Sons, Inc, 1998.
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# Draper N.R., & Smith H.: Applied regression analysis, John Wiley & Sons, 1982.
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