Войти на сайт
МЕЖДУНАРОДНЫЕ ЕЖЕГОДНЫЕ КОНФЕРЕНЦИИ
"СОВРЕМЕННЫЕ ПРОБЛЕМЫ ДИСТАНЦИОННОГО
ЗОНДИРОВАНИЯ ЗЕМЛИ ИЗ КОСМОСА"
(Физические основы, методы и технологии мониторинга окружающей среды, природных и антропогенных объектов)

Двадцатая международная конференция «СОВРЕМЕННЫЕ ПРОБЛЕМЫ ДИСТАНЦИОННОГО ЗОНДИРОВАНИЯ ЗЕМЛИ ИЗ КОСМОСА (Физические основы, методы и технологии мониторинга окружающей среды, потенциально опасных явлений и объектов)»

XX.F.43

TOWARDS MATHEMATICAL MODELING OF ACCOUNTING FOR THE RADIATIVE CHARACTERISTICS OF SOME GROUND OBJECTS

Azizov B.M (1), Mekhtiyev J.S. (1), Mammadov H.N. (1), Sadigova A.A. (1)
(1) Национальная Академия Авиации, Баку, Азербайджан
It is known that, in contrast to the background, in the decay processes of a number of long-lived radionuclides that constantly occur in nature, distinct temperature anomalies are created in separate parts of the earth's surface. These effects are characteristic, in particular, for significant areas contaminated with oil or ore processing wastes generated in the processes of their extraction and processing in significant areas of the majority of ore deposits. Furthermore, there are temperature anomalies caused by the transfer of energy, or the transportation of energy and, including those associated with certain types of malfunctions in the implementation of a number of types of technogenic activities. Thus, this effect is inherent both in the areas of production and primary processing of radioactive substances and in territories characterized by an increased level of contamination with heavy oil components, in the composition of which there is a constant (over time) accumulation of long-lived radionuclides [1-6].
Various optical-electronic scanning devices (Landsat 7,8 – ETM+; OLI; NOAA 18,19; Terra, Aqua –MODIS; Terra –ASTER and etc.) are used to observe temporal and spatial changes in the natural thermal radiation of the earth's surface. The interpretation of the relevant data is carried out by modern processing programs. However, the possibility of individual programs is limited only by a number of physical processes and factors affecting the final results. The programs used are based on fairly simple theoretical models built taking into account very severe restrictions and ideal meteorological and geological conditions. For the practical application of these methods in real conditions, further improvement of technical observations and theoretical analysis is required [7-14]. In order for accuracy improvement of interpretation of thermal IR information on the basis of the corresponding physical properties and processes, a mathematical model of the surface thermal transfer process associated with topography has been proposed.
Arbitrary coefficients Dn, εn are estimated under boundary conditions on the surface, expressed through the energy balance between the incident radiation of the Sun and the outgoing radiation of the Earth, taking into account the thermal conductivity of the corresponding environments. At the same time, the algorithms (MSD 14L; C6MODIS; C5MODIS) do not take into account atmospheric convection, thermal effects associated with the evaporation of water and the condensation of water vapor.
According to the surface temperature is directly related to the radiative characteristics of the surface. It is known that the spectral distribution of thermal radiation of an absolutely black body is described by Planck’s law.
The radiation density of real objects is always less than the density of radiation of an absolutely black body at the same temperature. The attitude of these values is called the emissivity of a real object.
In order to improve the accuracy of the thermal model of the Earth’s surface, the radiation of a clear sky should be taken into account, the radiation of the clouds and the scanner onboard the satellite reacts to radiation over a portion of certain wavelengths and the filter functions.Using the Laplace transform, Yacger derived the dependencies [9] between the surface radiation and its temperature and solved the resulting equation for the surface temperature using the iterative method.
The non-linear thermal transfer problem can also be approached using the finite difference method. To ensure convergence, careful selection of spatial and temporal steps is necessary. When using the method of finite differences and Laplace transforms, the physical meaning is obscured, which can lead to excessive computer time. Therefore, it was decided to linearize a member of the equation describing the radiation flux under boundary conditions, and then check the numerical results using a more accurate solution with the Laplace transform. Within the diurnal changes in the temperature of the investigated earth's surface, the results were quite satisfactory.It is known that incident radiation I consist of shortwave solar radiation Is and longwave radiation of the sky.
For convenience, in order to reduce the error associated with a regional feature, an additional parameter H (t) should be defined, which expresses local insolation.
It is important to note that the Tdc value does not depend on the thermal inertia of the earth’s surface, and together with the measured albedo values and topographic data, it can be used to estimate the subsurface heat flux Q. The difference between day and night temperatures ΔT is calculated based on the difference between midday and midnight temperatures.
The value ΔT that is a function of thermal inertia P can be determined by systematic observations and used to calculate changes in thermal inertia.
Conclusion.Satellite information obtained in the thermal IR spectrum is used in various geological and natural fields. Since the interpretation of such information is complicated by the influence of numerous factors, the developed model makes it possible to determine the optimal observation time for obtaining quantitative characteristics of various surface properties. It is established that the ratio of the difference between day and night temperatures to the albedo value depends only on the thermal inertia, and therefore it can be used to isolate geological objects. The dependence of thermal inertia on density, water content and to some extent on the composition and condition of vegetation cover suggests that the described method will be useful for detecting and accurately predicting the incidence of agricultural crops.

Ключевые слова: Thermal, satellite image, infrared, earth, surface, physical, mathematical, model, agriculture, interpretation.
Литература:
  1. References
  2. Kozlov V.S., Yausheva E.P., Terpugova S.A., Panchenko M.V. Optical-microphysical properties of smoke haze from Siberian forest fires in summer. 2012 Int. J. Rem. Sens. 2014, v.35. 15. P.5722-5741.
  3. MektiyevA.Sh.,AzizovB.M.,Mekhtiyev J.S.Determination of the thermophysical characteristics of oil-contaminated soils by remote sensing.Reports of National Acad. of Science of Azerb.,2005 1, p.170-179.
  4. Mekhtiyev J.S., Sultanov J.A., Azizov B.M. To the calculation of radiation fields of chemical pollution of nature using a digital model. Proceedings of the Fifth International Scientific and Technical Conference ”Actual Problems of Physics” Baku, 2008. p. 200- 202.
  5. Nicodemus F. Directional Reflectance and Emissivity of an Opaque Surface Appl. Opt. 4.767, 1965
  6. Smirnov N.V. Dunin-Barkovsky I.V. A short course in mathematical statistics M. Phys- Mat 1959. 264 p.
  7. Vilor N.V., Abushchenko N.A., Lepin V.S. Infrared radiation of the earth’s surface in the arid climate zone DAN RF. 2003.V. 388. No. 5, S.674-672.
  8. Aliev I.M. On a mathematical model for evaluating the metrological characteristics of a measuring system and its links under real operating conditions. Reports of the Academy of Sciences of the Azerbaijan SSR 1983. No. 11 p. 43-46.
  9. Anding D. Band-Model Methods for Computing Atmospheric Stint-Path Molecular Absorbtion IRIA of the Report 714-21-1. February, 1999
  10. Arakawa A. and V. Lamb (1977). Computational design of the basic dynamical processes in the UCLA general circulation model. In General circulation models of the atmosphere, methods in computational physics, 17, J. Chang, editor, Academic Press, 174-264.
  11. Bonan G.(2008).Ecological climatology,concepts and applications. Cambridge Univer. Press, 550 pp.
  12. Brovkin, V., A. Ganopolski, and Y.Svirezhev. A continuous climate-vegetation classification for the use in climate -biosphere studies. Ecological Modelling 101: 251- 261,(1997)
  13. Budyko M.I. The effect of solar radiation variations on the climate of the Earth. Tellus 21: 611-619, (1969).
  14. Bytiev Yu.P. Mathematical methods of interpreting an experiment M. 1989
  15. Giglio L., Desclaitres J., Justice C.O., Kaufman Y.J. An Enhaned Contextual Fire Detection Algorithm for MODISRem. Sens. Env. 2003, v.87, P. 273-282.
  16. J.C.Jacger Pulsed surface heating of a semi-infinite solid.Quart.Appl.Math.,vol. 11, pp.132-137,1983.

Презентация доклада

Дистанционное зондирование растительных и почвенных покровов

284