Publons ID | 33723946 |
Wos ID | WOS:000451985400004 |
Doi | 10.1088/1757-899X/332/1/012004 |
Title | Nonlinear Diophantine equation 11<i><SUP>x</SUP></i>+13<i><SUP>y</SUP></i> = <i>z</i><SUP>2</SUP> |
First Author | Sugandha, A.; Tripena, A.; Prabowo, A.; Sukono, F.; |
Last Author | |
Authors | Sugandha, A; Tripena, A; Prabowo, A; Sukono, F; |
Publish Date | 2018 |
Journal Name | INDONESIAN OPERATIONS RESEARCH ASSOCIATION - INTERNATIONAL CONFERENCE ON OPERATIONS RESEARCH 2017 |
Citation | |
Abstract | This research aims to obtaining the solutions (if any) from the Non Linear Diophantine equation of 11(x) + 13(y) = z(2) There are 3 possibilities to obtain the solutions (if any) from the Non Linear Diophantine equation, namely single, multiple, and no solution. This research is conducted in two stages: (1) by utilizing simulation to obtain the solutions (if any) from the Non Linear Diophantine equation of 11(x) + 13(y) = z(2) and (2) by utilizing congruency theory with its characteristics proven that the Non Linear Diophantine equation has no solution for non negative whole numbers (integers) of x, y, z. |
Publish Type | Book in series |
Publish Year | 2018 |
Page Begin | (not set) |
Page End | (not set) |
Issn | 1757-8981 |
Eissn | |
Url | https://www.webofscience.com/wos/woscc/full-record/WOS:000451985400004 |
Author | AGUNG PRABOWO, S.Si, M.Si |
File | 13098.pdf |
---|