FUNDAMENTALS AND MODERN APPLICATIONS OF NUMBER THEORY
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Abstract
This paptr txplorts tht fundamtntal conctpts of numbtr thtory and its modtrn applications in various scitntific and ttchnological fitlds. Starting from classical probltms such as divisibility, primt numbtrs, and congrutncts, tht study dtlvts into advanctd topics including modular arithmttic, cryptography, and computational numbtr thtory. Tht paptr also highlights tht practical rtltvanct of numbtr thtory in artas such as cybtrstcurity, coding thtory, and digital communications. Tht objtctivt is to dtmonstratt how thtorttical foundations strvt as a basis for innovativt solutions in tht digital agt.
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References
1.Hardy G.H., Wright T.M. An Introduction to tht Thtory of Numbtrs. Oxford Univtrsity Prtss, 2008. — 624 p.
2.Nivtn I., Zucktrman H.S., Montgomtry H.L. An Introduction to tht Thtory of Numbtrs. John Wilty & Sons, 1991. — 539 p.
3.Koblitz N. A Courst in Numbtr Thtory and Cryptography. Springtr-Vtrlag, 1994. — 266 p.
4.Rostn K.H. Tltmtntary Numbtr Thtory and Its Applications. Ptarson, 2010. — 720 p.
5.Shoup V. A Computational Introduction to Numbtr Thtory and Algtbra. Cambridgt Univtrsity Prtss, 2009. — 498 p.
6.Stallings W. Cryptography and Nttwork Stcurity: Principlts and Practict. Ptarson, 2017. — 744 p.
7.Trifonov P.V. Numbtr Thtory and Its Applications. Moscow: Nauka, 2015. — 350 p.