Математика и физика. Mathematics & Physics. 2020 13 (1)
Ресурсы коллекции
-
Application of DMA 242 C for Quasi-Static Measurements of Piezoelectric Properties of Solids
(Сибирский федеральный университет. Siberian Federal University, 2020-02)An experimental device for quasi-static measurements of piezoelectric moduli dijk, based on the possibilities of precision variations in mechanical stresses with the device DMA 242 C in the frequency range 0-100 Hz has ... -
Similarity in the Far Swirling Momentumless TurbulentWake
(Сибирский федеральный университет. Siberian Federal University, 2020-02)A self–similar solution to one model of the far momentumless swirling turbulent wake is proposed in the paper -
Hypergeometric Series and the Mellin-Barnes Integrals for Zeros of a System of Laurent Polynomials
(Сибирский федеральный университет. Siberian Federal University, 2020-02)In the article we present a criterion for convergence of the Mellin-Barnes integral for zeros of a system of Laurent polynomials. Also we give a hypergeometric series for these zeros -
Physical Basis of Quasi-optimal Seismoacoustic Pulse Generating for Geophysical Prospecting in Shallow Water and Transit Zones. Part 2. The Layout of Aqueous Seismic Source and the Results of Experiments
(Сибирский федеральный университет. Siberian Federal University, 2020-02)The article discusses theoretical aspects of seismic wave excitation of in the aquatic environ- ment, addresses the problems of instrumental implementation of a fundamentally new source of seismic vibrations that can ... -
Minimal Proper Quasifields with Additional Conditions
(Сибирский федеральный университет. Siberian Federal University, 2020-02)We investigate the finite semifields which are distributive quasifields, and finite near-fields which are associative quasifields. A quasifield Q is said to be a minimal proper quasifield if any of its sub-quasifield H ... -
Analytic Continuation for Solutions to the System of Trinomial Algebraic Equations
(Сибирский федеральный университет. Siberian Federal University, 2020-02)In the paper, we deal with the problem of getting analytic continuations for the monomial function associated with a solution to the reduced trinomial algebraic system. In particular, we develop the idea of applying the ... -
Berry Phase for Time-Dependent Coupled Harmonic Oscillators in the Noncommutative Phase Space via Path Integral Techniques
(Сибирский федеральный университет. Siberian Federal University, 2020-02)The purpose of this paper is the description of Berry’s phase, in the Euclidean Path Integral formalism, for 2D quadratic system: two time dependent coupled harmonic oscillators. This treatment is achieved by using the ... -
Fundamental Solutions for a Class of Multidimensional Elliptic Equations with Several Singular Coefficients
(Сибирский федеральный университет. Siberian Federal University, 2020-02)The main result of the present paper is the construction of fundamental solutions for a class of multidimensional elliptic equations with several singular coefficients. These fundamental solutions are directly connected ... -
On Application of Prandtl-Obukhov Formula in the Numerical Model of the Turbulent Layer Depth Dynamics
(Сибирский федеральный университет. Siberian Federal University, 2020-02)A numerical simulation of the penetration of the turbulent layer in a stably stratified fluid under the action of tangential stress was performed. For the coefficient of vertical turbulent exchange, the Prandtl–Obukhov ... -
On the Asymptotic Behavior of the Conjugate Problem Describing a Creeping Axisymmetric Thermocapillary Motion
(Сибирский федеральный университет. Siberian Federal University, 2020-02)In this paper the conditions for the law of temperature behavior on a solid cylinder wall describes, under which the solution of a linear conjugate inverse initial-boundary value problem describing a two-layer axisymmetric ... -
A Degree Theory for Lagrangian Boundary Value Problems
(Сибирский федеральный университет. Siberian Federal University, 2020-02)We study those nonlinear partial differential equations which appear as Euler-Lagrange equations of variational problems. On defining weak boundary values of solutions to such equations we initiate the theory of Lagrangian ...