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11D41 Higher degree equations; Fermat's equation (17 articles)

• Cai, Tianxin; Zhang, Yong: A variety of Euler's sum of powers conjecture. (English). Czechoslovak Mathematical Journal, vol. 71 (2021), issue 4, pp. 1099-1113
• Pezlar, Zdeněk: Řešení diofantických rovnic rozkladem nad číselnými tělesy. (Czech) [Solving Diophantine equations using factorization in number fields]. Pokroky matematiky, fyziky a astronomie, vol. 66 (2021), issue 2, pp. 103-117
• Hashim, Hayder R.: Solutions of the Diophantine Equation $7X^2+Y^7=Z^2$ from Recurrence Sequences. (English). Communications in Mathematics, vol. 28 (2020), issue 1, pp. 55-66
• Jena, Susil Kumar: On $x^n + y^n = \lowercase{n!} z^n$. (English). Communications in Mathematics, vol. 26 (2018), issue 1, pp. 11-14
• Jena, Susil Kumar: On $X_1^4+4X_2^4=X_3^8+4X_4^8$ and $Y_1^4=Y_2^4+Y_3^4+4Y_4^4$. (English). Communications in Mathematics, vol. 23 (2015), issue 2, pp. 113-117
• Jena, Susil Kumar: Method of infinite ascent applied on $-(2^p\cdot A^6)+B^3=C^2$. (English). Communications in Mathematics, vol. 21 (2013), issue 2, pp. 173-178
• Jena, Susil Kumar: The method of infinite ascent applied on $A^4 \pm n B^3 = C^2$. (English). Czechoslovak Mathematical Journal, vol. 63 (2013), issue 2, pp. 369-374
• Pink, István; Rábai, Zsolt: On the diophantine equation $x^2+5^k17^l=y^n$. (English). Communications in Mathematics, vol. 19 (2011), issue 1, pp. 1-9
• Luca, Florian; Szalay, László: Congruent numbers with higher exponents. (English). Acta Mathematica Universitatis Ostraviensis, vol. 14 (2006), issue 1, pp. 49-55
• Polický, Zdeněk: Diophantine equation $\frac{q^n-1}{q-1}=y$ for four prime divisors of $y-1$. (English). Commentationes Mathematicae Universitatis Carolinae, vol. 46 (2005), issue 3, pp. 577-588
• Khosravi, Amir; Khosravi, Behrooz: On the Diophantine equation $\frac{q^n-1}{q-1}=y$. (English). Commentationes Mathematicae Universitatis Carolinae, vol. 44 (2003), issue 1, pp. 1-7
• Mauldin, R. Daniel: Zobecnění Velké Fermatovy věty: Bealova domněnka a problém o cenu. (Czech) [A generalization of Fermat's Last Theorem: The Beal conjecture and prize problem]. Pokroky matematiky, fyziky a astronomie, vol. 43 (1998), issue 2, pp. 104-107
• Agoh, Takashi: Stickelberger subideals related to Kummer type congruences. (English). Mathematica Slovaca, vol. 48 (1998), issue 4, pp. 347-364
• Nekovář, Jan: Modulární křivky a Fermatova věta. (Czech) [Modular curves and Fermat's theorem]. Mathematica Bohemica, vol. 119 (1994), issue 1, pp. 79-96
• Skula, Ladislav: Některé historické aspekty Fermatova problému. (Czech) [Some historical aspects of the Fermat problem]. Pokroky matematiky, fyziky a astronomie, vol. 39 (1994), issue 6, pp. 318-330
• Ribet, Kenneth A.: Wiles dokázal Taniyamovu hypotézu; důsledkem je Fermatova věta. (Czech) [Wiles proves Taniyama's conjecture; Fermat's last theorem follows]. Mathematica Bohemica, vol. 119 (1994), issue 1, pp. 75-78
• Skula, Ladislav: Systems of equations depending on certain ideals. (English). Archivum Mathematicum, vol. 21 (1985), issue 1, pp. 23-38