The Chinese remainder theorem provides the solvability conditions for the system of linear congruences. In section 2 we present the construction of the solution of such a system. Focusing on the Chinese remainder theorem usage in the field of number theory, we looked for some problems. The main contribution is in section 3, consisting of Problems 3.1, 3.2 and 3.3 from number theory leading to the Chinese remainder theorem. Finally, we present a different view of the solution of the system of linear congruences by its geometric interpretation, applying lattice points
Since antiquity, the Chinese Remainder Theorem (CRT) has been regarded as one of the jewels of mathe...
"Study of the History of Mathematics". August 27~30, 2012. edited by Tsukane Ogawa. The papers prese...
In this note we show a multivariable version of the Chinese remainder theorem: a system of linear mo...
The Chinese remainder theorem provides the solvability conditions for the system of linear congruenc...
The Chinese Remainder Theorem is one of the oldest theorems in mathematics. It states that a system ...
This thesis presents solutions to two forms of systems of linear congruences. The first form consist...
U ovom završnom radu prisjetili smo se definicije kongruencija te smo kroz razne primjere prošli kr...
Chinese remainder theorem is a widely-known result in number theory proven by Euler, according to Wi...
Introduction and Statement of Problem The idea of congruence, introduced by Carl Guass, has many app...
This thesis reports on four independent projects that lie in the intersection of mathematics, comput...
This bachelor's thesis summarizes and systematizes knowledge about congruences and linear Diophantin...
In this paper, an algorithm as an alternative tool for solving system of linear congruences (SLC) is...
U ovom završnom radu upoznat ćemo se s načinima i metodama rješavanja različitih tipova kongruencij...
A system of linear simultaneous congruences is a system of congruences that involves only one variab...
Abstract. Using an adaptation of Qin Jiushao’s method from the 13th cen-tury, it is possible to prov...
Since antiquity, the Chinese Remainder Theorem (CRT) has been regarded as one of the jewels of mathe...
"Study of the History of Mathematics". August 27~30, 2012. edited by Tsukane Ogawa. The papers prese...
In this note we show a multivariable version of the Chinese remainder theorem: a system of linear mo...
The Chinese remainder theorem provides the solvability conditions for the system of linear congruenc...
The Chinese Remainder Theorem is one of the oldest theorems in mathematics. It states that a system ...
This thesis presents solutions to two forms of systems of linear congruences. The first form consist...
U ovom završnom radu prisjetili smo se definicije kongruencija te smo kroz razne primjere prošli kr...
Chinese remainder theorem is a widely-known result in number theory proven by Euler, according to Wi...
Introduction and Statement of Problem The idea of congruence, introduced by Carl Guass, has many app...
This thesis reports on four independent projects that lie in the intersection of mathematics, comput...
This bachelor's thesis summarizes and systematizes knowledge about congruences and linear Diophantin...
In this paper, an algorithm as an alternative tool for solving system of linear congruences (SLC) is...
U ovom završnom radu upoznat ćemo se s načinima i metodama rješavanja različitih tipova kongruencij...
A system of linear simultaneous congruences is a system of congruences that involves only one variab...
Abstract. Using an adaptation of Qin Jiushao’s method from the 13th cen-tury, it is possible to prov...
Since antiquity, the Chinese Remainder Theorem (CRT) has been regarded as one of the jewels of mathe...
"Study of the History of Mathematics". August 27~30, 2012. edited by Tsukane Ogawa. The papers prese...
In this note we show a multivariable version of the Chinese remainder theorem: a system of linear mo...