On the largest value of the solutions of Erdos'last equation

International Journal of Number TheoryAccepted Papers No AccessOn the largest value of the solutions of Erdos'last equationFlorian Luca, Istvan Pink, and Csaba SandorFlorian Luca, Istvan Pink Search for more papers by this author , and Csaba Sandor Search for more papers by this author https://doi.org/10.1142/S1793042125500666Cited by:0 (Source: Crossref) PreviousNext AboutFiguresReferencesRelatedDetailsPDF/EPUB ToolsAdd to favoritesDownload CitationsTrack CitationsRecommend to Library ShareShare onFacebookTwitterLinked InRedditEmail Cite Recommend Remember to check out the Most Cited Articles! Check out new Number Theory books in our Mathematics 2021 catalogue We recommend"ETERNAL" SOLUTIONS FOR A MODEL OF THE BOLTZMANN EQUATIONHENRI CABANNES, Mathematical Models and Methods in Applied Sciences, 2011HOMOGENEOUS SOLUTIONS FOR A SEMICONTINUOUS MODEL OF THE BOLTZMANN EQUATIONNAIL SIBGATULLIN, Mathematical Models and Methods in Applied Sciences, 2011PROPAGATION OF SINGULARITIES IN THE SOLUTIONS TO THE BOLTZMANN EQUATION NEAR EQUILIBRIUMMathematical Models and Methods in Applied Sciences, 2011EXISTENCE AND EXPONENTIAL DECAY OF GLOBAL SOLUTIONS TO THE BOLTZMANN EQUATION NEAR MAXWELLIANSMathematical Models and Methods in Applied Sciences, 2011EXPONENTIAL STABILITY OF STATIONARY SOLUTIONS TO THE DISCRETE BOLTZMANN EQUATION IN A BOUNDED DOMAINMathematical Models and Methods in Applied Sciences, 2011Solutions of the BHE equation A Ronveaux ed., Oxford Academic Books, 1995Solutions Of The Boltzmann Equation Frederick R W Mccourt, Oxford Academic Books, 1990Solutions to the Membrane Diffusion Equation Paul L. Nunez, Oxford Academic Books, 2006Solutions of the confluent Heun equation A Ronveaux ed., Oxford Academic Books, 1995Solutions to Schrödinger's equation Ian R. Kenyon, Oxford Academic Books, 2019Powered by Privacy policyGoogle Analytics settings FiguresReferencesRelatedDetailsNone Recommended Recommended Well-defined solutions of the difference equation xn = xn−3kxn−4kxn−5k xn−kxn−2k(±1±xn−3kxn−4kxn−5k)Güven Çi̇nar, Ali̇ Geli̇şken, and Ozan ÖzkanAsian-European Journal of MathematicsVol. 12, No. 06Existence of solutions for boundary value problems and nonlinear matrix equations via F-contraction mappings in b-metric spacesAkindele Adebayo Mebawondu, Chinedu Izuchukwu, Grace Nnennaya Ogwo, and Oluwatosin Temitope MewomoAsian-European Journal of MathematicsVol. 15, No. 11ON THE LARGEST PRIME FACTOR OF THE k-FIBONACCI NUMBERSJHON J. BRAVO and FLORIAN LUCAInternational Journal of Number TheoryVol. 09, No. 05On the equation φ(Xm - 1) = Xn - 1Bernadette Faye and Florian LucaInternational Journal of Number TheoryVol. 11, No. 05On the Diophantine equation σ2(X¯n) = σn(X¯n)Piotr Miska and Maciej UlasInternational Journal of Number TheoryVol. 20, No. 05Periodic and asymptotic behavior of a difference equationMurat Ari and Ali Geli̇şkenAsian-European Journal of MathematicsVol. 12, No. 06On values taken by the largest prime factor of shifted primes (II)Bin Chen and Jie WuInternational Journal of Number TheoryVol. 15, No. 05ASYMPTOTIC BEHAVIOR OF THE SOLUTIONS OF DIFFERENCE EQUATION SYSTEM OF EXPONENTIAL FORMABDUL KHALIQ, MUHAMMAD ZUBAIR, and A. Q. KHANFractalsVol. 28, No. 06 Accepted Papers Metrics Downloaded 0 times History Received 5 December 2024 Accepted 6 January 2025 PDF download