Results 101 to 110 of about 1,205,224 (205)
Characterization of Diophantine Equations a+y2=z2, Pythagorean n-Tuples, and Algebraic Structures
Let N,Z, and Q be the sets of natural, integers, and rational numbers, respectively. Our objective, involving a predetermined positive integer a, is to study a characterization of Diophantine equations of the form a+y2=z2. Building on this result, we aim
Roberto Amato
doaj +1 more source
Lecture on Congruence\u27s and Diophantine Equations [PDF]
News release announcing Dr. I Albert Barnett\u27s lecture on Congruence\u27s and Diophantine Equations
core +1 more source
SOLUTIONS OF SOME LINEAR DIOPHANTINE EQUATIONS
This paper concerns with the problem of obtaining solutions of some linear Diophantine ...
P. Reka
core +1 more source
On Using Linear Diophantine Equations for in-Parallel Hiding of Decision Tree Rules. [PDF]
Feretzakis G, Kalles D, Verykios VS.
europepmc +1 more source
The approximate functional equation of some Diophantine series. [PDF]
Chamizo F, Martin B.
europepmc +1 more source
Diophantine equations in separated variables. [PDF]
Kreso D, Tichy RF.
europepmc +1 more source
An Extensive Review of the Literature Using the Diophantine Equations to Study Fuzzy Set Theory
Every field in mathematics has made significant progress in research with fuzzy sets. Numerous application fields were discovered in both empirical and theoretical investigations, ranging from information technology to medical technology, from the ...
K. M. Abirami +3 more
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All solutions of consecutive natural numbers sum equation and their closed forms
Purpose: This study aims to find a closed-form solution for all ordered pairs of natural numbers (?,?) satisfying the consecutive natural number sum equation 1 + 2 + ⋯ + ? sama dengan (? + 1) + (? + 2) + ⋯ + ?. This research contributes to number theory,
Sofihara Al Hazmy +3 more
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Extremal fixed points and Diophantine equations
The coupling constants of fixed points in the ϵ expansion at one loop are known to satisfy a quadratic bound due to Rychkov and Stergiou. We refer to fixed points that saturate this bound as extremal fixed points.
Christopher P. Herzog +3 more
doaj +1 more source
On a variant of Pillai's problem involving <i>S</i>-units and Fibonacci numbers. [PDF]
Ziegler V.
europepmc +1 more source

