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Publications in Math-Net.Ru |
Citations |
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2024 |
| 1. |
A. I. Alillueva, A. I. Shafarevich, “Quasi-classical asymptotics describing the electron-hole interaction and the Klein effect for the (2+1)-Dirac equation in abruptly varying fields”, Russ. J. Math. Phys., 31:3 (2024), 339–350   |
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2019 |
| 2. |
Anna I. Allilueva, Andrei I. Shafarevich, “Conic Lagrangian Varieties and Localized Asymptotic Solutions of Linearized Equations of Relativistic Gas Dynamics”, Regul. Chaotic Dyn., 24:6 (2019), 671–681  |
| 3. |
Anna I. Allilueva, Andrei I. Shafarevich, “Evolution of Lagrangian Manifolds and Asymptotic Solutions to the Linearized Equations of Gas Dynamics”, Regul. Chaotic Dyn., 24:1 (2019), 80–89 |
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2017 |
| 4. |
A. I. Allilueva, A. I. Shafarevich, “Localized Asymptotic Solutions of the Linearized System of Magnetic Hydrodynamics”, Mat. Zametki, 102:6 (2017), 807–815  ; Math. Notes, 102:6 (2017), 737–745 |
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| 5. |
A. I. Allilueva, A. I. Shafarevich, “Nonstandard characteristics and localized asymptotic solutions of a linearized magnetohydrodynamic system with small viscosity and drag”, TMF, 190:1 (2017), 191–204  ; Theoret. and Math. Phys., 190:1 (2017), 164–175 |
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2016 |
| 6. |
A. I. Alillueva, A. I. Shafarevich, “Asymptotic Solutions of a Magnetohydrodynamic System which Describe Smoothed Discontinuities”, Mat. Zametki, 99:6 (2016), 803–819 ; Math. Notes, 99:6 (2016), 795–809 |
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2015 |
| 7. |
Anna I. Allilueva, Andrei I. Shafarevich, “Asymptotic Solutions for Linear and Nonlinear MHD Systems with a Rapid Jump near a Surface. Dynamics of the Surface of the Jump and Evolution of the Magnetic Field”, Regul. Chaotic Dyn., 20:6 (2015), 691–700 |
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2014 |
| 8. |
A. I. Esina, A. I. Shafarevich, “Asymptotics of the Spectrum and Eigenfunctions of the Magnetic Induction Operator on a Compact Two-Dimensional Surface of Revolution”, Mat. Zametki, 95:3 (2014), 417–432 ; Math. Notes, 95:3 (2014), 374–387 |
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2010 |
| 9. |
A. I. Esina, A. I. Shafarevich, “Quantization Conditions on Riemannian Surfaces and the Semiclassical Spectrum of the Schrödinger Operator with Complex Potential”, Mat. Zametki, 88:2 (2010), 229–248 ; Math. Notes, 88:2 (2010), 209–227 |
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