Source: Discrete Mathematics and Theoretical Computer ScienceDiscrete Mathematics and Theoretical Computer Science, In press, 25:1 (10), pp.15. ⟨10.46298/dmtcs.9302⟩

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Stateful Realizers for Nonstandard Analysis

Authors : Dinis, Bruno; Miquey, Étienne;

Subjects: FOS: Computer and information sciences; Computer Science - Logic in Computer Science; General Computer Science

Source: Logical Methods in Computer ScienceLogical Methods in Computer Science, 2023, Volume 19, Issue 2, ⟨10.46298/LMCS-19(2:7)2023⟩

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Gradient estimates for a nonlinear elliptic equation on a smooth metric measure space

Authors : Wang, Xiaoshan; Cao, Linfen

Subjects: Secondary 35B45 gradient estimates; General Mathematics; 2010 Mathematics Subject Classification. Primary 58J35 Secondary 35B45 gradient estimates nonlinear equation m-dimensions Bakry-Émery Ricci curvature Liouville type property

Source: Communications in Mathematics. 32

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A localized Erdős-Kac theorem for $\omega_y(p+a)$

Authors : Dixit, Anup; Murty, M

Subjects: Euler-Kronecker constant; Erdős-Kac Theorem; [MATH]Mathematics [math]

Source: Hardy-Ramanujan Journal.

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Ramanujan's Quarterly Reports

Authors : Bruce C. Berndt; Kotyada, Srinivas

Subjects: Satagopan's handwritten copy; Combinatorics; symbols.namesake

Source: Hardy-Ramanujan Journal.

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Supermanifolds corresponding to the trivial vector bundle over torus

Authors : Bashkin, Mikhail

Subjects: homogeneous supermanifold; General Mathematics; split supermanifold

Source: Communications in Mathematics. 30

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Homogeneous superstrings with retract $CP^{1|4}$

Authors : Bashkin, Mikhail

Subjects: superstring; General Mathematics; split supermanifold

Source: Communications in Mathematics. 30

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The Markovian Bernoulli queues with operational server vacation, Bernoulli's weak and strong disasters, and linear impatient customers

Authors : Ezzourgui, Zahia; Saggou, Hafida; Ourbih-Tari, Megdouda

Subjects: 05A15 single server; strong and weak disaster; interruption vacation

Source: Communications in Mathematics. 31

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APPLICATION OF HOMOTOPY ANALYSIS METHOD (HAM) TO THE NON-LINEAR KDV EQUATIONS

Authors : Chauhan, Astha; Arora, Rajan

Subjects: General Mathematics; [MATH]Mathematics [math]

Source: Communications in Mathematics. 31

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