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11B25 Arithmetic progressions (13 articles)

• Alberto-Domínguez, José del Carmen; Acosta, Gerardo; Madriz-Mendoza, Maira: Aposyndesis in $\mathbb{N}$. (English). Commentationes Mathematicae Universitatis Carolinae, vol. 64 (2023), issue 3, pp. 359-371
• Alberto-Domínguez, José del Carmen; Acosta, Gerardo; Madriz-Mendoza, Maira: The common division topology on $\mathbb{N}$. (English). Commentationes Mathematicae Universitatis Carolinae, vol. 63 (2022), issue 3, pp. 329-349
• Alberto-Domínguez, José del Carmen; Acosta, Gerardo; Delgadillo-Piñón, Gerardo: Totally Brown subsets of the Golomb space and the Kirch space. (English). Commentationes Mathematicae Universitatis Carolinae, vol. 63 (2022), issue 2, pp. 189-219
• Prabhu, Neha: Density of solutions to quadratic congruences. (English). Czechoslovak Mathematical Journal, vol. 67 (2017), issue 2, pp. 439-455
• Pandey, Ram Krishna: On the lonely runner conjecture. (English). Mathematica Bohemica, vol. 135 (2010), issue 1, pp. 63-68
• Clary, Stuart; Fabrykowski, Jacek: Arithmetic progressions, prime numbers, and squarefree integers. (English). Czechoslovak Mathematical Journal, vol. 54 (2004), issue 4, pp. 915-927
• Porubský, Štefan; Schönheim, Jochanan: Old and new necessary and sufficient conditions on $(a_i, m_i)$ in order that $n\equiv a_i (\operatorname {mod} m_i)$ be a covering system. (English). Mathematica Slovaca, vol. 53 (2003), issue 4, pp. 341-349
• Porubský, Štefan: Covering systems, Kubert identities and difference equations. (English). Mathematica Slovaca, vol. 50 (2000), issue 4, pp. 381-413
• Paštéka, Milan: Covering densities. (English). Mathematica Slovaca, vol. 42 (1992), issue 5, pp. 593-614
• Znám, Štefan: Vector-covering systems with a single triple of equal moduli. (English). Czechoslovak Mathematical Journal, vol. 34 (1984), issue 3, pp. 343-348
• Porubský, Štefan: Translated geometric progressions and covering systems. (English). Časopis pro pěstování matematiky, vol. 103 (1978), issue 2, pp. 141-146
• Kraus, Ludvík: Důkaz věty, že existuje nekonečně mnoho kmenných čísel $(kp+1)$, je-li $p$ kmenné. (Czech) [A proof of a theorem that there is infinitely many prime numbers of the form $(kp+1)$ provides $p$ is prime]. Časopis pro pěstování mathematiky a fysiky, vol. 15 (1886), issue 2, pp. 61-62
• Jarolímek, Čeněk: Příspěvek k řadám arithetickým. (Czech) [A contribution to the arithmetic series]. Časopis pro pěstování mathematiky a fysiky, vol. 6 (1877), issue 2, pp. 91-92