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| Issue | Title | |
| Vol 7, No 2 (2016): Special Issue | Steady Stokes flow between confocal semi-ellipses | Abstract PDF (Eng) similar documents |
| I. V. Makeev, I. Yu. Popov | ||
| "... of a Fourier series, is obtained. Eddy structure is described for different boundary conditions. ..." | ||
| Vol 4, No 6 (2013) | Weyl function for sum of operators tensor products | Abstract PDF (Eng) similar documents |
| A. A. Boitsev, H. Neidhardt, I. Yu. Popov | ||
| "... The boundary triplets approach is applied to the construction of self-adjoint extensions ..." | ||
| Vol 2, No 3 (2011) | Planar flows in nanoscale regions | Abstract PDF (Eng) similar documents |
| S. A. Chivilikhin, I. Yu. Popov, V. V. Gusarov | ||
| "... boundary conditions for describing nano-flows. We have developed a method of flow calculation, which ..." | ||
| Vol 3, No 1 (2012) | Flows in nanostructures: hybrid classical-quantum models | Abstract PDF (Eng) similar documents |
| S. A. Chivilikhin, V. V. Gusarov, I. Yu. Popov | ||
| "... suggest a model of the flow based on crystallite liquid theory. Slip boundary condition is used instead ..." | ||
| Vol 6, No 5 (2015) | Analytical benchmark solutions for nanotube flows with variable viscosity | Abstract PDF (Eng) similar documents |
| I. V. Makeev, I. V. Blinova, I. Yu. Popov | ||
| "... are considered. This case is natural for flow through a nanotube in biological applications. We obtain exact ..." | ||
| Vol 5, No 3 (2014) | Crystallite model for flow in nanotube caused by wall soliton | Abstract PDF (Eng) similar documents |
| O. A. Rodygina, S. A. Chivilikhin, I. Yu. Popov, V. V. Gusarov | ||
| "... Fluid flow in a nanotube, caused by a moving soliton-like perturbation of its wall, is considered ..." | ||
| Vol 5, No 3 (2014) | Benchmark solutions for nanoflows | Abstract PDF (Eng) similar documents |
| A. I. Popov, I. S. Lobanov, I. Yu. Popov, T. V. Gerya | ||
| "... Essential viscosity variation creates additional difficulties for numerical investigation of flows ..." | ||
| 1 - 7 of 7 Items | ||
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