ندرس في هذا البحث حقل الجاذبية الذي يولده نوع خاص من المنحنيات المادية المتجانسة، ندعوها بالمنحنيات المحيطة. الصفة المميزة لهذه المنحنيات هي ارتباط كل منها بدائرة و احاطته بها، أو بقوسٍ منها، وفق معناً محدد.
يتكون المنحني المحيطي من أقواس دائرة، و قطع مستقيمة حواملها تمس تلك الدائرة. في الحالة الخاصة التي يكون فيها هذا المنحني مضلعاً، تكون أضلاعه محمولة على مماسات لتلك الدائرة. ندعو المضلع في هذه الحالة بمضلع محيط.
تبين الدراسة أن مركز الدائرة التي يحيط بها منحني مادي متجانس هو مركز توازن في حقل جاذبية ذلك المنحني.
In the paper, we study gravitational field generated by a special type of homogeneous material curves that are denoted circumscribed curves.
Characteristic state of these curves is the linking of each one of them to a circle, and the circumscribing of him around the circle, or an arc of
him, according to a precise meaning.
The circumscribed curve consists of arcs of a circle, and straight segments, their right supports are tangents to the circle. In special case, where this curve is a polygon, the sides are tangents to a circle. In this case, we call the polygon, circumscribed polygon.
The study shows that the center of the circle, around it, a homogeneous material curve circumscribed, is an equilibrium center.
References used
WESTFALL Richard, « Newton », Figures de la science, Flammarion, Paris, 1994
Galileo Galilei, Dialogue sur les deux grands systèmes du monde, Paris, Seuil, 1992
K. Abdullah, Propriétés du système séculaire, thèse de doctorat de l'Observatoire de Paris, Paris 2001
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