الثابت الدقيق في متراجحة جاكسون بمعامل الاستمرار من الدرجة الثانية في فضاء هاردي

Authors

  • إبراهيم إبراهيم
  • طالب غريبة
  • ميخائيل شحود

Abstract

نقوم في هذا البحث بإثبات صحة المتراجحة الآتية: علما بأن للدالة في الفضاء ، و معامل الاستمرار من الدرجة الثانية. كما نقوم بإثبات صحة المتراجحة التالية :من أجل أي دالة تتحقق المتراجحة وتم اثبات صحة المبرهنة التالية :من أجل أي عدد طبيعي تتحقق المساواة : حيث أن أحد الأقطار المعرفة في البحث. Will be proved the sharp inequality : Where for function in space second degree continuity module will be proved the inequality : for any and will be proved the theory : for any natural number we obtain :

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Published

2017-06-22

How to Cite

1.
إبراهيم إ, غريبة ط, شحود م. الثابت الدقيق في متراجحة جاكسون بمعامل الاستمرار من الدرجة الثانية في فضاء هاردي. TUJ-BA [Internet]. 2017Jun.22 [cited 2024Apr.20];38(6). Available from: https://journal.tishreen.edu.sy/index.php/bassnc/article/view/2913

Issue

Vol. 38 No. 6 (2016): العلوم الاساسية

Section

Articles

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