Linear least squares

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  1. Transform first the nonlinear function y(T) to a linear one and then solve a linear least squares problem.[1]
  2. *} , T_0^{*}\)) and solve the linear least squares problem using the method of normal equations (optionally QR decomposition) in order to recover these exact parameters.[1]
  3. Modeling Workhorse Linear least squares regression is by far the most widely used modeling method.[2]
  4. Not only is linear least squares regression the most widely used modeling method, but it has been adapted to a broad range of situations that are outside its direct scope.[2]
  5. Linear least squares regression also gets its name from the way the estimates of the unknown parameters are computed.[2]
  6. As a result, nonlinear least squares regression could be used to fit this model, but linear least squares cannot be used.[2]
  7. The approach is called linear least squares since the assumed function is linear in the parameters to be estimated.[3]
  8. In contrast, non-linear least squares problems generally must be solved by an iterative procedure, and the problems can be non-convex with multiple optima for the objective function.[3]
  9. In statistics, linear least squares problems correspond to a particularly important type of statistical model called linear regression which arises as a particular form of regression analysis.[3]
  10. Importantly, in "linear least squares", we are not restricted to using a line as the model as in the above example.[3]
  11. There is, in some cases, a closed-form solution to a non-linear least squares problem – but in general there is not.[4]
  12. In contrast, linear least squares tries to minimize the distance in the y {\displaystyle y} direction only.[4]
  13. Table 5.11 summarizes performance results obtained for the ScaLAPACK routine PSGELS /PDGELS that solves full-rank linear least squares problems.[5]
  14. (2018) Condition numbers for a linear function of the solution of the linear least squares problem with equality constraints.[6]
  15. Partial condition number for the equality constrained linear least squares problem.[6]
  16. (2017) Updating QR factorization procedure for solution of linear least squares problem with equality constraints.[6]
  17. Statistical Estimates for the Conditioning of Linear Least Squares Problems.[6]
  18. This topic describes LAPACK driver routines used for solving linear least squares problems.[7]
  19. Computes the minimum norm solution to a linear least squares problem using the singular value decomposition of A and a divide and conquer method.[8]
  20. Madsen K, Nielsen HB, Tingleff O. Methods for Non-Linear Least Squares Problems.[9]

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Spacy 패턴 목록

  • [{'LOWER': 'linear'}, {'LOWER': 'least'}, {'LEMMA': 'square'}]