Results 91 to 100 of about 1,205,224 (205)
Application of Diophantine Equations in Crytography
<p>In this paper, the algorithm for the transmission of a message from the despatcher to the receiver is enlightened by</p><p>employing second-degree Diophantine equations and simultaneous Diophantine equations.</p><p>IJSRED
V.Pandichelvi, R.Vanaja
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On a Diophantine equation of Erdös
The second lemma is not proved in the quoted paper. It would lead to a polynomial bound in the height of the binary form. Despite this the main results can be true.
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Solving Linear Diophantine Equations
Linear diophantine equations are at the heart of any unification algorithm for associative and commutative theories. The known algorithms for solving homogeneous linear diophantine equations of Huet and Fortenbacher are presented and their implementation
Guckenbiehl, Thomas, Herold, Alexander
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Diophantine Solutions Based Permutation for Image Encryption
A permutation technique based on the resolution of the system of three independent Diophantine equations is presented. Each Diophantine equation parameters are two positive integers generated from a chaotic system.
J. S. Armand Eyebe Fouda +3 more
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An equation which contains two or more variables and satisfied by an infinite number of values for each of the unknowns is called indeterminate or diophantine, after Diophantus of Alexandria (250 A.D.).
Archibald, Janet Susan
core
Nonlinear Diophantine equations [PDF]
Prikazane su neke elementarne metode rješavanja nelinearnih diofantskih jednadžbi.Some elementary methods for solving nonlinear Diophantine equations are ...
Burazin, K.
core
Exponential Diophantine equations [PDF]
Brenner, J. L., Foster, Lorraine L.
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Solving Linear Diophantine Equations And Linear Congruential Equations
This report represents GCD, euclidean algorithm, linear diophantine equation and linear congruential equation. It investigates the methods for solving linear diophantine equations and linear congruential equations in several variables.
Yesilyurt, Deniz
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G 2-manifolds from Diophantine equations
We argue that perturbatively flat vacua (PFVs) introduced in Phys. Rev. Lett. 124 (2020) 211603 are dual to M-theory compactifications on G 2-manifolds, enabling the enumeration of potentially novel G 2-manifolds via solutions to Diophantine equations in
Jakob Moritz
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The matrix diophantine equations $AX+BY=C$
A method of constructing of solutions of matrix Diophantineequations $AX+BY=C$ over commutative domains of finitely generatedprincipal ideals is suggested. The formulas of general solutionsof such equations in some cases is proposed.
N. S. Dzhaliuk, V. M. Petrychkovych
doaj

