تقرير
Numerical Approach for Fermat's last theorem
| العنوان: | Numerical Approach for Fermat's last theorem |
|---|---|
| المؤلفون: | Lee, Youngik |
| سنة النشر: | 2019 |
| المجموعة: | Mathematics |
| مصطلحات موضوعية: | Mathematics - General Mathematics |
| الوصف: | This research focuses on the Numerical approach for Fermat's Last theorem. We can induce an Alternative form of Fermat's last theorem by using particular geometric mapping $\mathcal{M}$ on a Cartesian plane to a Torus. It transforms the Fermat's Last Theorem to finding a rational cross point between two parametric curves on the torus. In the end, this research shows the movement of the point, on the line $x^n+y^n=1$, has an acceleration phase transition near ($x,n$)=(0,2). Moreover, the studies about the relationship between this acceleration transition and the solution for the Fermat's Diophantine equation in the case of $n>$2, need further investigation. Comment: 8 pages, 23 figures |
| نوع الوثيقة: | Working Paper |
| الوصول الحر: | http://arxiv.org/abs/1912.04046Test |
| رقم الانضمام: | edsarx.1912.04046 |
| قاعدة البيانات: | arXiv |
| الوصف غير متاح. |