Solving nonlinear and dynamic programming equations on extended b-metric spaces with the fixed-point technique

HIGHLIGHTS

• who: Abdelkader Belhenniche from the u00c9cole Supu00e9rieure Commerce, University, Rua DrRoberto have published the paper: Solving nonlinear and dynamic programming equations on extended b-metric spaces with the fixed-point technique, in the Journal: (JOURNAL)
• what: In Sect 3, the main results of this article, the existence of common fixed points for u0106iriu0107 operators, are presented and proved. Now, the authors show that there exists Nu03b7 u2208 N such that u03b7:=max{ 2-u03b3 u03b8(xn,xn+2 ) u03b7=u03b7(Nu03b7 ) and amp;lt; 1, for all n > Nu03b7. The aim of this section is . . .
  

   

  

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