MODELING THE EFFICIENCY OF THE VISUAL SEARCH OF NONPOINT STATIC OBJECTS IN MATLAB ENVIRONMENT

Authors

  • Yu. M. Kvach National Aviation University, Kyiv

DOI:

https://doi.org/10.18372/1990-5548.56.12948

Keywords:

Nonpoint objects, visual search, probability

Abstract

The use of the created tools using the MatLab interface to determine the visual search of non-point (extended) static objects on the runway, depending on the transparency of the atmosphere is proposed. The use of tools for determining the effective search for prolonged static objects at civil aviation aerodromes taking into account the boundary value of contrast adopted by the normative documents of ICAO allows to obtain of a graphic representation of dependencies: the probability of observation from meteorological conditions, the estimation of the contrast, the angular size of a static non-point object at observation from different distances, distance of visibility of aerodrome fire from meteorological conditions. The model contains a sufficient number of input parameters to minimize the time to base the decision on the visual search of non-point (extended) static objects on the runway of the civil aviation aerodrome.

Author Biography

Yu. M. Kvach, National Aviation University, Kyiv

Department of Computerized Electrical Systems and Technologies, Educational & Research Institute of Information and Diagnostic Systems

Candidate of Science (Engineering). Associate Professor

References

ICAO Doc 9328-AN / 908 "Guide on the Practice of Tracking and Tracking Visibility on Runway Tracking" 3rd ed., ICAO, 2005, 124 p.

N. P. Travnikova, Effectiveness of visual search, Moscow: Mechanical Engineering, 1985, 128 p.

V. Kondrashov, and S. Korolyov, MathLab as a system of programming of scientific and technical calculations, Moscow: Mir, Institute of Strategic Stability of the Ministry of Atomic Energy of the Russian Federation, 2002.

I. B. Badriev, V. V. Banderov, and O. A. Zadvornov, Develop a graphical user interface in the MathLab environment, Tutorial, Kazan: Kazan State University, 2010, 113 p.

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Section

MATHEMATICAL MODELING OF PROCESSES AND SYSTEMS