ОВЕРХАУЗЕРОВСКИЙ КОМПОНЕНТНЫЙ МАГНИТОМЕТР POS-4: РЕЗУЛЬТАТЫ НЕПРЕРЫВНЫХ ИЗМЕРЕНИЙ В 2015-2016 ГГ. НА ГЕОФИЗИЧЕСКОЙ ОБСЕРВАТОРИИ ”ПАРАТУНКА” ИКИР ДВО РАН, КАМЧАТКАS.Y. Khomutov, V.A. Sapunov, A.Y. Denisov, D.V. Savelyev & I.Y. Babakhanov
The summary results of the analysis of the measurements by Overhauser vector magnetometer POS-4 during about 1.5 years are presented.
ВОЗМОЖНОСТИ ИСПОЛЬЗОВАНИЯ СТАРЫХ АНАЛОГОВЫХ МАГНИТОГРАММ ОБСЕРВАТОРИЙ ДЛЯ ПОЛУЧЕНИЯ НОВЫХ ДАННЫХ О ВАРИАЦИЯХ МАГНИТНОГО ПОЛЯ ЗЕМЛИS.Y. Khomutov & I.N. Khomutova
The possibilities of digitization of old magnetograms to obtain new data about magnetic field variations are considered
In this paper not well posed problem for the even-order equation is studied. The stability of the problem is restored by additional conditions and conditions to domain.
The paper proposed a new mathematical model of the variation of the charge cloud drops in storm clouds. The model takes into account the fractal properties of storm clouds, and the solution was obtained using the apparatus of fractional calculus.
The paper considers a nonlinear fractal oscillatory Duffing system with friction. The numerical analysis of this system by a finite-difference scheme was carried out. Phase portraits and system solutions were constructed depending on fractional parameters.
According to the developing model, the nonpotential part of the geomagnetic field is due to the vertical current associated with positive charge transfer by water vapour during plant and water surface evaporation in the same direction and with negative rain current in the opposite direction. These two processes are quite irregular both in space and in time, but the total charge transfered upwards to the clouds is almost equal to the charge transfered downwards to...
The model, which hit a mountain (technogenic earthquakes) - is presented as a way out of the shock wave at the inner wall of the shaft. This raises the unloading wave, stretching, moving backward (deep wall) direction. Shock wave accompanied by the movement of the medium in the propagation direction of the shock waves at a speed considerably less than that of the wave. The totality of phenomena occurring on the inner surface of the...
Complex monitoring of acoustic emission (AE) in the sound frequency range has been carried out in the Kamchatka peninsular since 1999. In the course of the investigation, the existence of acoustic emission effect in sedimentary rocks was detected. It consists in the increase of geoacoustic radiation intensity in the frequency range from hundreds of hertz to the first tens of kilohertz during the growth of rock mass deformation rate. This effect was stably observed at...
ОСОБЕННОСТИ КАЛИБРОВКИ ДЕТЕКТОРОВ ИОНИЗИРУЮЩИХ ИЗЛУЧЕНИЙ, ИСПОЛЬЗУЕМЫХ ДЛЯ МОНИТОРИНГА ПОЧВЕННОГО РАДОНАВ.С. Яковлева, П.М. Нагорский, V.S. Yakovleva & P.M. Nagorskiy
The results of calibration of ?-, ?- and ?-radiation detectors mounted into borehole at depths of 0.5 and 1 m, which are destined for soil radon monitoring, are represented and analyzed. The radon isotopes radiometer RTM 2200 (SARAD GmbH, Germany) was used for the calibration aim.
The results of monitoring of meteorological and radiation parameters in Tomsk Observatory of Radioactivity and Ionizing Radiation are presented and analyzed in this work. The advantages of new radiation monitoring technology including the investigation of radiation parameters vertical profiles are presented. The verification of existing soil and atmosphere radon isotopes transport models were conducted for urban environment with help of analysis results of radiation monitoring data.
О НЕКОТОРЫХ ЗАДАЧАХ ДЛЯ НАГРУЖЕННОГО ДИФФЕРЕНЦИАЛЬНОГО УРАВНЕНИЯ В ЧАСТНЫХ ПРОИЗВОДНЫХ ПЕРВОГО ПОРЯДКАA. Attaev
For equations of the form ux + uy = λux(x;0) + µuy(0;y) the investigation on the correctness of the number of initial value problems in bounded and unbounded domains.
The theorem about the a priori estimate for the solution of Tricomi problem for Lavrentiev-Bitsadze equation is proved. From this theorem, in particular, follows the uniqueness of a regular solution of the investigated problem
In this paper we construct an explicit representation of the solution of the Cauchy problem for ordinary differential equation of fractional order with Dzhrbashyan-Nersesyan operators.
In the paper we study the first boundary value problem for the diffusion equation of fractional order. A solution in its difference form is obtained by the method of lines.
ОЦЕНКА ФУНДАМЕНТАЛЬНОГО РЕШЕНИЯ УРАВНЕНИЯ ПАРАБОЛИЧЕСКОГО ТИПА ВЫСОКОГО ПОРЯДКА С ПРОИЗВОДНОЙ РИМАНА-ЛИУВИЛЛЯ ПО ВРЕМЕННОЙ ПЕРЕМЕННОЙL.L. Karasheva
In this paper we derived an estimate for the fundamental solution of high order parabolic equation with time fractional derivative.
In this paper we consider a nonlocal boundary value problem with integral condition for the fractional diffusion equation with Caputo operator. The theorem of existence of a solution of the problem.
First boundary value problem is investigated for the Hallaire inhomogeneous equation. With the help of the Fourier method we have found an explicit representation of a regular solution.
In this paper, we construct the solution to the Goursat problem for a generalized telegraph equation of fractional order with variable coefficients
The solution to the Goursat problem is written out explicitly for a hyperbolic secondorder loaded equation, proposed as a mathematical model of Aller equation under certain conditions.
АПРИОРНАЯ ОЦЕНКА ЗАДАЧИ КАТТАБРИГА ДЛЯ ОБОБЩЕННОГО УРАВНЕНИЯ ТРЕТЬЕГО ПОРЯДКА С КРАТНЫМИ ХАРАКТЕРИСТИКАМИA.M. Shkhagapsoev
The method of energy inequalities obtained a priori estimate of the solution of the problem of Cattabriga for the equation with multiple characteristics.
ЗАДАЧА КОШИ ДЛЯ ОБЫКНОВЕННОГО НЕПРЕРЫВНОГО ДИФФЕРЕНЦИАЛЬНОГО УРАВНЕНИЯ ВТОРОГО ПОРЯДКА С РЕГУЛЯРИЗОВАННЫМИ ПРОИЗВОДНЫМИ СЕГМЕНТНОГО ПОРЯДКАB.I. Efendiev
In this work we build a fundamental solution to a regular continuous differential equation of second order with regularized derivatives of segment order and find an explicit solution to Cauchy problem in terms of fundamental solution.
In this paper, a mathematical model for the Steiner pipeline networks design problems is presented in view of its optimal cost
В работе представлен метод оптимизации трубопроводной сети Штейнера основанный на динамической декомпозиции.
В настоящей работе предложен метод представления переменнозначной логической функции в виде логической нейронной сети, позволяющей не только сохранить всю совокупность причинно-следственных связей, выявленных при помощи исходных продукционных правил в рамках заданной предметной области, но и перенести полученный результат на случай нечеткой логики. При этом логические операции реализуются при помощи особых логических нейроэлементов: конъюнкторов и дизъюнкторов.
A method of constructing an optimal cognitive maps consists in optimizing the input data and the dimension data structure of a cognitive map. Pro-optimization problem occurs when large amounts of input data. Optimization of time-dimension data is clustering the input data and as a method of polarization-clusters using hierarchical agglomerative method. Cluster analysis allows to divide the data set into a finite number of homogeneous groups. Optimization of the structurery cognitive map is automatically tuning...