CN105760967B - Mountain fire point and power transmission line distance optimization algorithm considering environmental elevation - Google Patents
Mountain fire point and power transmission line distance optimization algorithm considering environmental elevation Download PDFInfo
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Abstract
The invention belongs to the technical field of power systems, and particularly relates to an environment elevation-considered mountain fire point and power transmission line distance optimization algorithm, which comprises the following steps: establishing a distribution area of a power transmission line tower based on a geographic information system and dividing a plurality of grids with equal sizes; traversing the grid to which each fire point belongs, retrieving whether a tower exists in the grid, retrieving adjacent towers on the left side and the right side from the retrieved towers serving as centers respectively, acquiring corresponding position and elevation information, and acquiring the shortest distance from the fire point to two transmission line sections and the nearest distance point on the transmission line corresponding to the shortest distance respectively; and calculating the Euclidean distance between the elevation of the fire point and the elevation of the nearest distance point on the power transmission line, namely the shortest distance between the fire point and the power transmission line considering the elevation. According to the method, the elevation of the mountain fire and the elevation of the power transmission line are fully considered, and the towers around the fire point are quickly searched, so that the calculation accuracy is guaranteed, and the influence on the efficiency caused by repeated calculation is avoided.
Description
Technical Field
The invention belongs to the technical field of power systems, and particularly relates to an environment elevation-considered mountain fire point and power transmission line distance optimization algorithm.
Background
In recent years, with the rapid development of power grids in China, the scale is continuously enlarged, and more power transmission lines span forest areas and mountain areas with frequent mountain fires. In addition, in recent years, global climate warming is more and more prone to occur in continuous high-temperature sunny weather, and due to the influence of human industrial and agricultural production activities and tourism activities, the number of times of mountain fire outbreak is on a rapid increase trend, power accidents caused by mountain fire are increased, and the safe and stable operation of a power grid is seriously threatened. Therefore, the method can accurately know the position of the mountain fire point and the accurate distance from the power transmission line in time, and has very important significance for prevention and control of the mountain fire disaster of the power grid and emergency decision.
At present, Chinese scholars have developed research and achieved certain results in the aspects of power grid forest fire positioning, early warning, alarming and the like, but mainly calculate the distance between a fire point and a power transmission line by using plane coordinate distance or approximate spherical distance of the earth. In practical situations, the distance between the mountain fire needing early warning and alarming is closer to the power transmission line and generally cannot exceed 3 kilometers, at the moment, the distance is slightly influenced by the earth spherical surface, and the elevation influence is very large. For example, the fire point and the power transmission line are located in valleys and ridges, although the latitude and longitude distances of the plane or the spherical surface may not be large, the spatial distance between the fire point and the power transmission line is large, and therefore the elevation factor is considered when calculating the distance between the fire point and the power transmission line. Only the accurate distance calculation between the forest fire and the power transmission line has more direct practical significance on prevention and control of the forest fire disaster of the power grid and emergency decision.
Disclosure of Invention
Aiming at the problems, in order to calculate the space distance between the fire point and the power transmission line more accurately, the invention provides a mountain fire point and power transmission line distance optimization algorithm considering the environmental elevation, which comprises the following steps:
Step 1: establishing a power transmission line tower distribution area based on a geographic information system, and dividing the whole area into a plurality of grids with equal sizes;
Step 2: after obtaining the position information of the mountain fire point, positioning the position of the mountain fire point on a geographic information system, traversing the grid to which each fire point F belongs first for each fire point F, searching whether a tower exists in the grid, and if no tower exists, expanding the range of the searched grid layer by layer around the grid as the center until the position of the tower is found in the traversal range.
And step 3: marking the retrieved tower as G0Then with a tower G0As the center, searching to two sides respectively to obtain the adjacent towers at the left and right sides, and respectively marking as GLAnd GRAnd acquiring corresponding position and elevation information respectively from the towers G at two sidesLAnd GRAnd tower G0Connecting to obtain a line section LLAnd LR。
And 4, step 4: aiming at the fire point F, respectively acquiring the distance from the fire point to the two power transmission line sections L by adopting a closest distance algorithmLAnd LRAnd the shortest distance point p on the transmission line corresponding to the shortest distancenear;
And 5: further consider the elevation h of the fire FFAnd the nearest distance point p on the transmission linenearElevation h ofNAnd calculating the Euclidean distance between the two points, namely the shortest distance between the fire point and the power transmission line considering the elevation.
The shortest distance calculation formula in step 4 is as follows:
in the formula: p is a radical ofFIs the mountain fire point, SLFor a collection of power transmission line sections, pLAt a certain point on the transmission line, d (p)F,pL) Is the ignition point pFAnd line section pLthe distance between them.
The distance d (p)F,pL) A spherical distance algorithm can be adopted, and the specific formula is as follows:
d(pF,pL)=R×arccos[cosβF cosβL cos(αF-αL)+sinβF sinβL]
In the formula: r is the radius of the earth, betaFAt the latitude of the fire, betaLIs the latitude, alpha, of a point on a section of power transmission lineFAs the fire longitude, αLThe longitude of a point on the transmission line.
The Euclidean distance in the step 5 is as follows:
In the formula: d is the shortest distance d, h from the mountain fire point to the plane or the spherical surface of the power transmission lineFis the height of the fire point, hNFor points p on the section of the transmission linenearThe elevation of (a).
The method provides a more accurate method for calculating the distance between the forest fire and the power transmission line, and the elevation of the forest fire and the power transmission line is fully considered in the method, so that the obtained result is more in line with the actual application scene. In addition, the towers around the fire point are quickly searched during calculation, and the towers extend to the left side and the right side respectively to form tower-shaped line sections of the base rod, so that the calculation accuracy is ensured, and the influence on the efficiency caused by repeated calculation is avoided. The method is particularly suitable for calculating the distance between the power transmission line and the fire point in the steep mountain area environment with large fluctuation, and power enterprise managers and decision makers can more accurately judge the distance and the influence of the fire point relative to the power transmission line by the method, so that the method is helpful for quickly making correct decisions.
Drawings
FIG. 1 is a schematic diagram of a distance optimization algorithm model proposed by the present invention.
Detailed Description
the embodiments are described in detail below with reference to the accompanying drawings.
The invention provides a mountain fire point and power transmission line distance optimization algorithm considering environmental elevation, as shown in figure 1, comprising:
1. Establishing a transmission line geographical distribution grid
Firstly, positioning the transmission line towers based on a geographic information system, establishing a total distribution area of the transmission line towers, and acquiring longitude and latitude and elevation information of the towers.
Then dividing the whole area into a plurality of grids with equal size according to the size of 0.5km multiplied by 0.5km of the geographic information system, wherein the size of the specific grid can be adjusted according to the actual situation.
2. Tower search near fire
After the information of the position of the fire point of the mountain fire is obtained, the fire point is firstly positioned on the geographic information system, and the fire point is marked as F.
And then searching whether a tower exists in the grid or not from the grid where the fire point is located, if so, directly performing the step 3, if not, taking the grid as the center, expanding a layer of grid to the periphery, continuing searching the tower until the tower is searched or the limited maximum grid distance is exceeded, generally, when the tower is not searched within 3km from the fire point, determining that no tower exists near the fire point, and ending the searching process.
If a plurality of base towers are searched in the searching range, a base tower closest to the mountain fire point is generally selected as an initial tower G for towers belonging to the same power transmission line0The distance between the fire point and the tower can be obtained by a longitude and latitude plane distance calculation method. For multi-base towers not belonging to the same power transmission line, the tower distribution closest to the fire point can be selected according to each line for calculation.
3. Obtaining adjacent line sections of pole tower
Generally, the closest distance between a fire point and a tower is not the closest distance between the fire point and a power transmission line, and the closest distance between the fire point and the power transmission line is usually on a two-base tower line section closest to the fire point.
Thus, the tower G obtained first in step 20As the center, searching to two sides respectively to obtain the adjacent towers at the left and right sides, and respectively marking as GLAnd GRAnd acquiring corresponding position and elevation information.
Then respectively using the towers G at two sidesLAnd GRAnd tower G0Connecting to obtain a line section LLAnd LR. Thus formed by GL、GR、G0three-base tower and LL、LRforming a collection S of power transmission line sectionsL。
4. Calculating the shortest spherical distance between the fire point and the power transmission line
Firstly, aiming at a fire point F, a nearest (small) distance algorithm is adopted to obtain the distance from the fire point to two line sections LLand LRThe specific formula algorithm of the right shortest distance is as follows:
In the formula: p is a radical ofFIs the mountain fire point, SLFor a collection of power transmission line sections, pLat a certain point on the transmission line, d (p)F,pL) Is the ignition point pFAnd line section pLAn inter-distance algorithm.
The method can be realized by computer program, and the transmission line segment set S is traversed by computer traversal algorithmLEach point p inLFor each point, the formula d (p) is respectively expressedF,pL) Performing distance calculation to obtain the line point with the minimum distance to the fire point, and recording as pnear。
Wherein said distance algorithm d (p)F,pL) A spherical distance algorithm can be adopted, and the specific formula is as follows:
d(pF,pL)=R×arccos[cosβF cosβL cos(αF-αL)+sinβFsinβL]
In the formula: r is the radius of the earth, betaFAt the latitude of the fire, betaLIs the latitude, alpha, of a point on a section of power transmission lineFAs the fire longitude, αLIs the longitude of a point on the transmission line,
5. Calculating the space distance between the fire point and the transmission line
The shortest distance d from the forest fire point to the plane (spherical surface) of the power transmission line and the nearest point p on the power transmission line are obtained through the step 4nearFurther consider the elevation h of the fire FFand the nearest point p on the linenearElevation h ofNAnd obtaining the nearest space distance between the two through an Euclidean distance algorithm, wherein a specific formula is as follows:
In the formula: d is the shortest distance d, h from the mountain fire point to the plane (spherical surface) of the power transmission lineFis the height of the fire point, hNfor points p on the section of the transmission linenearThe elevation of (a).
Through the steps, the obtained l is the shortest distance between the fire point and the power transmission line considering the elevation.
The present invention is not limited to the above embodiments, and any changes or substitutions that can be easily made by those skilled in the art within the technical scope of the present invention are also within the scope of the present invention. Therefore, the protection scope of the present invention shall be subject to the protection scope of the claims.
Claims (3)
1. The utility model provides a take into account mountain fire point and transmission line distance optimization algorithm of environment elevation which characterized in that includes:
Step 1: establishing a power transmission line tower distribution area based on a geographic information system, and dividing the whole area into a plurality of grids with equal sizes;
step 2: after obtaining the position information of the mountain fire point, positioning the mountain fire point position on a geographic information system, traversing the grid to which each fire point F belongs to firstly to determine whether a tower exists or not, if no tower exists, expanding the range of the retrieval grid layer by taking the grid as the center to the periphery until the position of the tower is found in the traversal range;
And step 3: marking the retrieved tower as G0Then with a tower G0As the center, searching to two sides respectively to obtain the adjacent towers at the left and right sides, and respectively marking as GLAnd GRAnd acquiring corresponding position and elevation information respectively from the towers G at two sidesLAnd GRAnd tower G0Connecting to obtain a line section LLAnd LR;
And 4, step 4: aiming at the fire point F, respectively acquiring the distance from the fire point to the two power transmission line sections L by adopting a closest distance algorithmLAnd LRAnd the shortest distance point p on the transmission line corresponding to the shortest distancenear;
And 5: further consider the elevation h of the fire FFAnd the nearest distance point p on the transmission linenearElevation h ofNCalculating the Euclidean distance between the two points, namely the shortest distance between the fire point and the power transmission line considering the elevation;
The Euclidean distance in the step 5 is as follows:
In the formula: d is the shortest distance d, h from the mountain fire point to the plane or the spherical surface of the power transmission lineFIs the height of the fire point, hNFor points p on the section of the transmission linenearThe elevation of (a).
2. the algorithm of claim 1, wherein the shortest distance in step 4 is calculated by the following formula:
In the formula: p is a radical ofFIs the mountain fire point, SLFor a collection of power transmission line sections, pLat a certain point on the transmission line, d (p)F,pL) Is the ignition point pFAnd line section pLIn betweenDistance.
3. The algorithm of claim 2, wherein the distance d (p)F,pL) A spherical distance algorithm can be adopted, and the specific formula is as follows:
d(pF,pL)=R×arccos[cosβF cosβL cos(αF-αL)+sinβF sinβL]
In the formula: r is the radius of the earth, betaFAt the latitude of the fire, betaLIs the latitude, alpha, of a point on a section of power transmission lineFAs the fire longitude, αLThe longitude of a point on the transmission line.
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CN103268379A (en) * | 2013-05-21 | 2013-08-28 | 甘肃省电力公司检修公司 | Method for accurately calculating spacing distance between any position spaces of overhead power transmission wires |
CN103456125A (en) * | 2013-09-16 | 2013-12-18 | 国家电网公司 | Electric transmission line forest fire alarm method based on wave coil type quick search |
CN103927840A (en) * | 2014-05-09 | 2014-07-16 | 国家电网公司 | Electric transmission line wildfire warning method |
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