University proceedings. Volga region. Physical and mathematical sciences
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2010, Issue 2  


Mathematics
Curves of constant curvature of noncommutative Galilean 4-dimensional spaces with rasters
A. I. Dolgarev, O. A. Podvalova
3–19
Galilean natural equations of the Euclidean curve (I. Affine and Galilean concepts)
A. I. Dolgarev
20–31
A sub-hierarchical approach for solving the volumetric singular integral equation of the diffraction problem on a dielectric body in a waveguide by collocation
M. Yu. Medvedik, D. A. Mironov, Yu. G. Smirnov
32–43
Numerical and analytical solution of the problem of electromagnetic field diffraction on a dielectric parallelepiped located in a rectangular waveguide
E. E. Gurina, M. Yu. Medvedik, Yu. G. Smirnov
44–53
The problem of propagation of electromagnetic waves in a layer with arbitrary nonlinearity (II. TM waves)
D. V. Valovik
54–65
Mathematical modeling of nonlinear generalized mechanical systems in the Maple computer mathematics system
Yu. G. Ignatev, Kh. Kh. Abdulla
66–76
A numerical method for solving a nonlinear eigenvalue problem for an inhomogeneous waveguide
S. N. Kupriyanova
77–84
A composite drop of emulsion in a homogeneous viscous liquid flow
S. I. Martynov, T. V. Pronkina
85–93

Physics
Features of the energy spectrum of the $D^(-)$ center in a quantum channel in the presence of a transverse magnetic field
V. D. Krevchik, A. B. Grunin, S. A. Gubina
94–104
Модель полимерной молекулы в квантовой проволоке при наличии внешнего продольного магнитного поля
V. D. Krevchik, A. V. Razumov, V. A. Grishanova
105–116
Spin dynamics in lattices of ferromagnetic metal nanowires under skin effect conditions in the terahertz frequency range
G. S. Makeeva, O. A. Golovanov, M. A. Chirkina
117–125
Electrodynamic analysis of electromagnetic wave propagation in 3D magnetic nanocomposites based on opal matrices
O. A. Golovanov, G. S. Makeeva, M. A. Chirkina
126–135
Shift of the critical temperature of the spin-Peierls transition in a system with impurities
A. L. Semenov, S. S. Moliver
136–141
University proceedings. Volga region. Physical and mathematical sciences
 
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