{"id":38201,"date":"2021-08-18T09:32:44","date_gmt":"2021-08-18T06:32:44","guid":{"rendered":"https:\/\/ihcoedu.uobaghdad.edu.iq\/?p=38201"},"modified":"2021-08-18T12:47:38","modified_gmt":"2021-08-18T09:47:38","slug":"%d9%82%d8%b3%d9%85-%d8%a7%d9%84%d8%b1%d9%8a%d8%a7%d8%b6%d9%8a%d8%a7%d8%aa-%d9%8a%d9%86%d8%a7%d9%82%d8%b4-%d8%b1%d8%b3%d8%a7%d9%84%d8%a9-%d9%85%d8%a7%d8%ac%d8%b3%d8%aa%d9%8a%d8%b1-%d8%aa%d8%b3%d8%aa-2","status":"publish","type":"post","link":"https:\/\/ihcoedu.uobaghdad.edu.iq\/?p=38201","title":{"rendered":"\u0642\u0633\u0645 \u0627\u0644\u0631\u064a\u0627\u0636\u064a\u0627\u062a \u064a\u0646\u0627\u0642\u0634 \u0631\u0633\u0627\u0644\u0629 \u0645\u0627\u062c\u0633\u062a\u064a\u0631 \u062a\u0633\u062a\u062e\u062f\u0645 \u0645\u062e\u0637\u0637\u0627\u062a \u062a\u0643\u0631\u0627\u0631\u064a\u0629 \u0645\u062a\u0646\u0648\u0639\u0629 \u0644\u062d\u0633\u0627\u0628 \u0627\u0644\u0646\u0642\u0627\u0637 \u0627\u0644\u0635\u0627\u0645\u062f\u0629 \u0639\u062f\u062f\u064a\u0627"},"content":{"rendered":"

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    \n
  • \u0623.\u0645.\u062f. \u0631\u0646\u0627 \u0628\u0647\u062c\u062a \u0627\u0633\u0645\u0627\u0639\u064a\u0644 (\u0631\u0626\u064a\u0633\u0627)<\/span><\/span><\/strong><\/span><\/li>\n
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  • \u0623.\u0645.\u062f. \u0639\u0627\u064a\u062f \u0627\u0644\u0639\u064a\u0648\u0633 \u062d\u0627\u0634\u0648\u0634 (\u0639\u0636\u0648\u0627)<\/span><\/strong><\/span><\/li>\n
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      \n
    1. \n

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    2. \n

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    3. \n

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    4. \n

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    5. \n

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    6. \n

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      <\/h4>\n

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      \n

      <\/h3>\n

      Numerical Reckoning of Fixed Points by Various Iterative Schemes<\/span><\/h3>\n

      By Ali Qasem Thajil<\/span><\/h3>\n

      Supervised by Assist Prof.Dr. Zena Hussein Maibed<\/span><\/h3>\n

      Abstract<\/span><\/h3>\n

      In recent years, the \u00a0types ( one \u2013 step,two \u2013 step and three \u2013 step ) including , , and other as the most important cases have been studied extensively by many authors to solve the nonlinear operator equations as well as variational inequalities in Hilbert spaces and Banach spaces. In this thesis,we introduced a new type\u00a0 ( three-step ) called the \u00a0iteration for study the \u00a0approximation of , and we defined a new type of contraction \u00a0called \u00a0quasi contraction .Also, we proved our \u00a0is faster than the existing leading \u00a0 like, , Modified ?, ,,Picard ,?,Karahan,,and *- by using quasi contraction mappings in normed space. On the other hand,we studied the equivalence between of all these iterations (, , Modified ?, , , Picard , ?,Karahan,and *- )related to its approximate\u00a0 to \u00a0in uniformly Banach spsce,and we studied the existence of the and the convergence\u00a0 between that iterations and its image.We supported our analytic proof by a numerical examples and employing \u00a0quasi contraction\u00a0<\/span><\/h3>\n

       <\/p>\n

      <\/h4>\n","protected":false},"excerpt":{"rendered":"

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