Pythagorician Divisors and Applications to Some Diophantine Equations

ISSN Print: 2160-0368
ISSN Online: 2160-0384
www.scirp.net/journal/apm
E-mail: [email protected]

Citations

"Pythagorician Divisors and Applications to Some Diophantine Equations"
written by François Emmanuel Tanoé, Prosper Kouadio Kimou,
published by Advances in Pure Mathematics, Vol.13 No.2, 2023

has been cited by the following article(s):

[1]	A New Proof for Congruent Number's Problem via Pythagorician Divisors
	Advances in Pure Mathematics, 2024

[2]	Fermat and Pythagoras Divisors for a New Explicit Proof of Fermat's Theorem: a4+ b4= c4. Part I
	Advances in Pure …, 2024

[3]	New Asymptotic Results on Fermat-Wiles Theorem
	Advances in Pure Mathematics, 2024

[4]	Diophantine Quotients and Remainders with Applications to Fermat and Pythagorean Equations
	American Journal of …, 2023

[5]	A new Proof of Fermat Last Theorem for exponent 4 using Fermat Divisors
	… Department, Prince Town …, 2023

[6]	On Pythagorean Divisors: New Relevant Properties and their computing
	2023

[7]	On Direct Proof of Fermat Last Theorem: New efficient results with exponent 𝟐𝒑 and computing 𝒑


[8]	Computing Fermat-Wiles Theorem for exponent 2p with Fermat2p () Program


[9]	An intriguing Solution of the Pythagoras-Fermat Equation


[10]	Fermat and Pythagoras divisors for a new explicit proof


[11]	A new Proof of the Fist case of Abel's Conjecture


[12]	On Fermat Last Theorem: Improvement of the Fermat2p () program for exponent 𝟐𝒑


[13]	Preuve Asymptotique pour le 1er cas du Théorème de Fermat-Wiles

[1]	New Asymptotic Results on Fermat-Wiles Theorem Advances in Pure Mathematics, 2024 DOI:10.4236/apm.2024.146024

[2]	Fermat and Pythagoras Divisors for a New Explicit Proof of Fermat’s Theorem:a⁴ + b⁴ = c⁴. Part I Advances in Pure Mathematics, 2024 DOI:10.4236/apm.2024.144017

[3]	A New Proof for Congruent Number’s Problem via Pythagorician Divisors Advances in Pure Mathematics, 2024 DOI:10.4236/apm.2024.144016

[4]	Diophantine Quotients and Remainders with Applications to Fermat and Pythagorean Equations American Journal of Computational Mathematics, 2023 DOI:10.4236/ajcm.2023.131010