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Publications in Math-Net.Ru |
Citations |
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2023 |
| 1. |
An. G. Marchuk, E. D. Moskalenskii, “The source configuration leading to the accumulation of tsunami wave energy around the round island”, Sib. Zh. Vychisl. Mat., 26:1 (2023), 77–92  |
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2020 |
| 2. |
An. G. Marchuk, E. D. Moskalensky, “A family of solutions of the two-dimensional
eikonal equation”, Sib. Zh. Vychisl. Mat., 23:2 (2020), 155–164 ; Num. Anal. Appl., 13:2 (2020), 127–135  |
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2018 |
| 3. |
E. D. Moskalensky, “The novel class of exact solutions of the two-dimensional eikonal equation when the velocity in a medium depends on one spatial coordinate”, Sib. Zh. Vychisl. Mat., 21:3 (2018), 259–271  ; Num. Anal. Appl., 11:3 (2018), 208–219  |
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2014 |
| 4. |
E. D. Moskalensky, “On finding exact solutions of the two-dimensional eikonal equation when the front of the wave propagating in a medium is a circle”, Sib. Zh. Vychisl. Mat., 17:4 (2014), 363–372  ; Num. Anal. Appl., 7:4 (2014), 304–313 |
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2012 |
| 5. |
E. D. Moskalensky, “On the evolution of wavefront of a plane wave passing through an area with heterogeneities”, Sib. Zh. Vychisl. Mat., 15:4 (2012), 387–392 ; Num. Anal. Appl., 5:4 (2012), 320–325 |
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2011 |
| 6. |
E. D. Moskalensky, “Formulas for setting a location of the wavefront propagating in a medium with power dependence of velocity on a coordinate”, Sib. Zh. Vychisl. Mat., 14:2 (2011), 169–178 ; Num. Anal. Appl., 4:2 (2011), 136–144 |
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2010 |
| 7. |
E. D. Moskalensky, “On detecting a wavefront described by 2D eikonal equation, when velocity in a medium depends on one spatial variable”, Sib. Zh. Vychisl. Mat., 13:1 (2010), 67–73 ; Num. Anal. Appl., 3:1 (2010), 52–58 |
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2009 |
| 8. |
E. D. Moskalenskii, “Finding exact solutions to the two-dimensional eikonal equation”, Sib. Zh. Vychisl. Mat., 12:2 (2009), 201–209 ; Num. Anal. Appl., 2:2 (2009), 165–172 |
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2007 |
| 9. |
E. D. Moskalenskii, “On one approach to solving the eikonal equation $f_x^2+f_y^2+f_z^2=\phi^2$”, Sib. Zh. Vychisl. Mat., 10:4 (2007), 361–370 |
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2024 |
| 10. |
E. D. Moskalenskii, “Third degree equation: a new approach to solving, its advantages and disadvantages”, Math. Ed., 2024, no. 1(109), 12–17 |
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