Moscow Journal of Combinatorics and Number Theory

Publisher: MSP

Moscow Journal of Combinatorics and Number Theory publishes high-quality research articles from a broad range of interests within combinatorics, number theory and allied areas.

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The Lind–Lehmer Constant for $\mathbb{Z}_2^r \times \mathbb{Z}_4^s$

Michael J. Mossinghoff, et al. (2019)

On the quotient set of the distance set

Alex Iosevich, et al. (2019)

Linear independence of 1, $\mathrm{Li}_1$ and $\mathrm{Li}_2$

Georges Rhin, et al. (2019)

Algebraic results for the values $\vartheta_3(m\tau)$ and $\vartheta_3(n\tau)$ of the Jacobi theta-constant

Carsten Elsner, et al. (2019)

Admissible endpoints of gaps in the Lagrange spectrum

Dmitry Gayfulin. (2019)

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The Lind–Lehmer Constant for $\mathbb{Z}_2^r \times \mathbb{Z}_4^s$

On the quotient set of the distance set

Linear independence of 1, $\mathrm{Li}_1$ and $\mathrm{Li}_2$

Algebraic results for the values $\vartheta_3(m\tau)$ and $\vartheta_3(n\tau)$ of the Jacobi theta-constant

Admissible endpoints of gaps in the Lagrange spectrum

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