المجموع المتغير لمؤثرات التفاضلات الجزئية لدوال محدبة - مقعرة .

Authors

  • محمد سويقات
  • وديع علي
  • رشا عثمان

Abstract

يلعب  تقريب مورو – يوشيدا  دوراَ مهمّاً في دراسة مسائل تحليل المتغيرات وتطبيقاتها.   في هذا البحث  سنستخدم  تقريب  مورو – يوشيدا لمتحولين  في  دراسة  المجموع المتغير لمؤثرات التفاضلات  الجزئية لدوال  محدبة –مقعرة , ونقوم بتعميم النتائج المتعلقة بدراسة  المجموع المتغير لمؤثرات التفاضلات  الجزئية لدوال  محدبة درست  من قبل أتوش وبيون  وتيرا في  .

The Moreau-Yosida approximation plays a central role in the variationl analyses and their applications. In this paper, we used the Moreau-Yosida approximation of two variables to study the variationl sum of subdifferential operators of convex-concave functions. We generalize the results of variationl sum of convex functions in subdifferential operators of.

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Published

2018-12-06

How to Cite

1.
سويقات م, علي و, عثمان ر. المجموع المتغير لمؤثرات التفاضلات الجزئية لدوال محدبة - مقعرة . TUJ-BA [Internet]. 2018Dec.6 [cited 2024May3];31(2). Available from: https://journal.tishreen.edu.sy/index.php/bassnc/article/view/5122

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Vol. 31 No. 2 (2009): العلوم الأساسية

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