العناصر الاصغرية في مجموعة اعداد سالم

الموضوعات

علوم بحتة وطبيعية

ترجمة العنوان: The Minimal Elements of Salem Numbers Set
ألقاب المؤلفين: [{"name_ar":"حسن سنكري","title_ar":"اشراف","title_en":"Supervision"},{"name_ar":"ديانا محمد احمد ","title_ar":"اعداد","title_en":"Preparation"}]
اللغة: Arabic

عدد الصفحات: 0
ترجمة الملخص: Our thesis contains three chapters First chapter : one of the most important properties Salem had 1963:Sis a closed on this fact we identified the derived sets of Numbers Set and showed how SIEGAL had proved that *min( )1.324....SUsing all the previous facts and methods we tried to get similar results related to Salem Numbers and we achieved an acceptable success in the next chapters .Second chapter : Salem Numbers and its Minimal this chapter we mentioned some important definitions ,concepts and examples related to Salem Numbers , we showed the behavior of the power sequence of a Salem Number and proved that the power sequence of a Salem Number doesn’t have a regular distribution modulo 1 .Using the polynomial ( )( )( )mmR zz P zQ zwe showed how Salem had proved that each Number is a limit point of a sequence of Salem Numbers from both sides . started where Salem had ended using all the previous study to discuss both cases 1,1  .In the first case 1: We proved that we always get Salem Numbers .In the second case 1: We determined the condition must be provided in order to get Salem Numbers *(1)( )2(1)Pm m PkP and moreover to get Salem Numbers smaller than the reciprocal polynomial in order to give a Salem and a Number .Third chapter: The minimal Salem Set and its .We first mentioned some important definitions and concepts like polynomials *

APA

حسن سنكري و ديانا محمد احمد . (2014). العناصر الاصغرية في مجموعة اعداد سالم. أطروحة(رسائل ماجيستير). كلية العلوم-جامعة تشرين. سوريا.

MLA

حسن سنكري و ديانا محمد احمد . العناصر الاصغرية في مجموعة اعداد سالم. 2014. كلية العلوم-جامعة تشرين، رسائل ماجيستير.