Method and device for three-dimensional space situation representation of height information enhanced Mercator map

Abstract

The present application relates to a three-dimensional space situation representation method, device, computer equipment and storage medium of height information enhanced Mercator map. The method includes: by acquiring the Mercator projection map data, establishing a longitude and latitude high equidistant projection Cartesian coordinate system with the Mercator projection map as the XY plane, forming a three-dimensional representation space of the spatial situation, directly obtaining or calculating through a preset formula to obtain the to-be-characterized The longitude value, latitude value and height value of the object in the geographic coordinate system, and then through the preset conversion relationship to obtain the equidistant projection coordinate value in the longitude direction and the equidistant projection coordinate value in the latitude direction of the object to be characterized in the longitude and latitude high equidistant projection Cartesian coordinate system , and set the height value, and use visualization technology to draw the object to be represented in the three-dimensional representation space of the space situation. The invention can avoid the illusion of distance relationship between spacecraft caused by lack of height, and has a good effect especially in expressing the relationship between synchronous orbit spacecraft and the spacecraft ground.

Description

technical field [0001] The present application relates to the technical field of three-dimensional representation of space situation, in particular to a method, device, computer equipment and storage medium for three-dimensional space situation representation of height information enhanced Mercator map. Background technique [0002] The space situation involves space moving entities such as artificial satellites, the sun, and the moon, ground entities such as measurement and control stations, ships, and vehicles, air moving entities such as aircraft, and the spatial geometric relationship and changes between entities. Since the movement scales of artificial satellites, the sun, and the moon are much larger than the scope of human naked eye observation, choosing an appropriate coordinate system and projection relationship, and visually displaying the entities involved in the space situation and their relationships through computer visualization technology are crucial to the de...

AI Technical Summary

Problems solved by technology

Although this form of expression can intuitively represent the three-dimensional space movement of spatial entities and the relationship between entities with close spatial positions, it has the following disadvantages: since the earth is located in the center of the field of view and often occupies a large proportion of the field of view, the field of view In the field, there are often situations where the object of interest is blocked by the earth, and the viewing angle needs to be switched frequently; it is impossible to intuitively express the relationship between multiple spatial entities with large longitude intervals in the same field of view; because the commonly used The parameter is latitude and longitude, which is a non-linear relationship with the spatial rectangular coordinates. When the traditional three-dimensional situation shows the relationship between the space entity and the ground entity, it will bring additional thinking and thinking transformation to the observer, and the intuitiveness of the performance will be reduced.

Since this form of expression does not introduce height information, it can only display the change of the spatial entity with the latitude and longitude. When the latitude and longitude of the two spatial entities are similar but the height difference is large, it will give people the illusion that they are very close, which is not conducive to the observer to accurately grasp the space. situational information

[0005] Therefore, the prior art has the problem of poor applicability

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