Partial Pearson-two (PP2) of quasi newton method for unconstrained optimization

Authors

  • Basheer M. Salih
  • Khalil K. Abbo
  • Zeyad M. Abdullah

DOI:

https://doi.org/10.25130/tjps.v21i3.1012

Keywords:

Unconstrained optimization; Pearson-two QN method ; global convergence

Abstract

In this paper, we developing new quasi-Newton method for solving unconstrained optimization problems .The nonlinear Quasi-newton methods is widely used in unconstrained optimization[1]. However,. We consider once quasi-Newton which is (Pearson-two) update formula [2], namely, Partial P2. Most of quasi-Newton methods don't always generate a descent search directions, so the descent or sufficient descent condition is usually assumed in the analysis and implementations [3] . Descent property for the suggested method is proved. Finally, the numerical results show that the new method is also very efficient for general unconstrained optimizations [4].

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Published

2023-02-05

How to Cite

Basheer M. Salih, Khalil K. Abbo, & Zeyad M. Abdullah. (2023). Partial Pearson-two (PP2) of quasi newton method for unconstrained optimization. Tikrit Journal of Pure Science, 21(3), 174–179. https://doi.org/10.25130/tjps.v21i3.1012

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