Aims and Scope of MATHEMATICAL NOTES
Mathematical Notes is a peer-reviewed mathematical journal published by Springer Science+Business Media on behalf of the Russian Academy of Sciences that covers all aspects of mathematics. It is an English language translation of the Russian-language journal Matematicheskie Zametki (Russian: МатематичеÑкие заметки) and is published simultaneously with the Russian version. Less
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Topics Covered on MATHEMATICAL NOTES
MATHEMATICAL NOTES Journal Specifications
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| Overview | |
| Publisher | MAIK NAUKA/INTERPERIODICA/SPRINGER |
| Language | English |
| Frequency | Bi-monthly |
| General Details | |
| Language | English |
| Frequency | Bi-monthly |
| Publication Start Year | 1950 |
| Publisher URL | Visit website |
| Website URL | Visit website |
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Recently Published Papers in MATHEMATICAL NOTES
Characterization of Gegenbauer Polynomials via Raising Operator
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Uniformization Method, Tunnel Canonical Operator, and Asymptotic Solutions of a Degenerate Heat Equation
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Convergence Rate of Remote Projections onto Three Subspaces
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On the Construction of the Asymptotic Solution to a System of Difference Equations Determining Multiple Orthogonal Hermite Polynomials with Distinct Indices
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On the Existence of Eigenvalues of a Three Particle System on a Cubic Lattice
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Joint Minimization of One Norm on $$N$$ Vectors in $$\mathbb{R}^N$$ Using Coordinate Permutations
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Characterization of Gegenbauer Polynomials via Raising Operator
- 30 Sep 2026
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Uniformization Method, Tunnel Canonical Operator, and Asymptotic Solutions of a Degenerate Heat Equation
- 30 Sep 2026
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Convergence Rate of Remote Projections onto Three Subspaces
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On the Construction of the Asymptotic Solution to a System of Difference Equations Determining Multiple Orthogonal Hermite Polynomials with Distinct Indices
- 30 Sep 2026
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On the Existence of Eigenvalues of a Three Particle System on a Cubic Lattice
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Joint Minimization of One Norm on $$N$$ Vectors in $$\mathbb{R}^N$$ Using Coordinate Permutations
- 30 Sep 2026
- Mathematical Notes