CN108828509A - A kind of multi-platform multi radiation sources bearing relation determination method - Google Patents

A kind of multi-platform multi radiation sources bearing relation determination method Download PDF

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Publication number
CN108828509A
CN108828509A CN201810883492.1A CN201810883492A CN108828509A CN 108828509 A CN108828509 A CN 108828509A CN 201810883492 A CN201810883492 A CN 201810883492A CN 108828509 A CN108828509 A CN 108828509A
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platform
radiation source
matrix
error
observation station
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CN108828509B (en
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扶彩霞
李万春
马俊虎
陈锐滨
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NORTH AUTOMATIC CONTROL TECHNOLOGY INSTITUTE
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University of Electronic Science and Technology of China
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    • GPHYSICS
    • G01MEASURING; TESTING
    • G01SRADIO DIRECTION-FINDING; RADIO NAVIGATION; DETERMINING DISTANCE OR VELOCITY BY USE OF RADIO WAVES; LOCATING OR PRESENCE-DETECTING BY USE OF THE REFLECTION OR RERADIATION OF RADIO WAVES; ANALOGOUS ARRANGEMENTS USING OTHER WAVES
    • G01S5/00Position-fixing by co-ordinating two or more direction or position line determinations; Position-fixing by co-ordinating two or more distance determinations

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  • Engineering & Computer Science (AREA)
  • General Physics & Mathematics (AREA)
  • Radar, Positioning & Navigation (AREA)
  • Remote Sensing (AREA)
  • Radar Systems Or Details Thereof (AREA)
  • Measurement Of Velocity Or Position Using Acoustic Or Ultrasonic Waves (AREA)

Abstract

The invention belongs to electronics investigative technique fields, are related to a kind of multi-platform multi radiation sources bearing relation determination method.The present invention provides a kind of methods using direction cross positioning, obtain the azimuth information of multiple radiation sources, in conjunction with the position of platform information for having position error, carry out multi-platform and multi radiation sources bearing relation based on the principle of least square and determine.Beneficial effects of the present invention are that the present invention can accurately determine the bearing relation between multi-platform multi radiation sources, and method is simple, works well.

Description

A kind of multi-platform multi radiation sources bearing relation determination method
Technical field
The invention belongs to electronics investigative technique fields, are related to a kind of multi-platform multi radiation sources bearing relation determination method.
Background technique
Future battlefield electromagnetic environment will become extremely complex with the development of information technology, and countermeasure search is in complexity Electromagnetic environment in will become particularly difficult, for example the difficulties such as target location difficulty, the accuracy reliability of surveillance information can be faced Topic.Realize accurate electromagnetism operation, electronic intelligence reconnaissance is still indispensable important link, in electronic reconnaissance technology, The position for accurately scouting out platform and electromagnetism threat radiation sources, is the precondition and guarantee for realizing accurate electromagnetism operation, in practical war In, radiation source is often associated together with platform, is possible to equip a variety of electromagnetism threat radiation sources on a platform, then Electromagnetism threat radiation sources and platform bearer relationship, which are decrypted, just at essential electronic reconnaissance task is carried out on high-level Battle field situation and threat estimating key and main foundation, and to the important guarantee that realization of goal is precisely hit.
In practical battlefield, since the attachment relationship of the platforms such as electromagnetism threat radiation sources and large ship is generally not a pair of One relationship is all in most cases one-to-many situation, i.e. often there are multiple radiation sources on a platform, for such Situation, it is contemplated that in passive location system, there is position error always for the positioning of platform.
Summary of the invention
The purpose of the present invention is in view of the above-mentioned problems, providing a kind of method using direction cross positioning, and acquisition is multiple The azimuth information of radiation source is carried out multi-platform in conjunction with the position of platform information for having position error based on the principle of least square Determine with multi radiation sources bearing relation.
The technical scheme is that:
A kind of space signal power estimation method based on oblique projection, each signal and when the orientation of interference in known spatial By oblique projection operator realize do not influenced by other interference signal residual powers accurate signal power estimation, following step only with To angle, θ0For the signal power estimation at place, which is characterized in that include the following steps:
S1, intersect the azimuth that principle obtains multiple radiation sources using direction finding, model is as shown in Figure 1 in direction finding interior extrapolation method. If observing station coordinates (xm,ym), m=1,2 ... M, M be observation station quantity, a total of K radiation source, by data correlation it Afterwards, if the observation matrix θ of the bearing data composition of each observation station observationM×KFor:
Wherein, θm,k(m=1,2 ... M, k=1,2 ... K) physical significance indicate the kth that observes of m-th of observation station The bearing data of a radiation source.For convenience, by θM×KIt is expressed as vector form:θ=[θ1 θ2 ... θk], wherein θk =[θ1,k θ2,k ... θM,k]T.It is in view of measurement error obtains azimuth determination value:Wherein n1For observation noise;
S2, known platform position coordinates be P=[xn,yn;xn+1,yn+1;...], n=1,2...N, N are platform Number adds random error variable in the true coordinate of platform, obtains the platform coordinate matrix containing errorUsing containing wrong The platform coordinate of differenceBearing data matrix α of the computing platform relative to observation stationM×N, survey station coordinate (xm,ym), m=1, 2 ... M, M are that observation station number calculation formula is as follows:
Wherein n2For random noise, αm,n(m=1,2 ... M, n=1,2 ... N) physical significance indicate n-th of platform Bearing data relative to m-th of observation station;For convenience, by αM×NIt is expressed as vector form:α=[α1 α2 ... αn], Wherein, αn=[α1,n α2,n ... αM,n]T
S3, it is directed to radiation source bearing data matrix θM×KWith platform bearing data matrix αM×N, calculate k-th of radiation source Relative to the error matrix Δ between the azimuth and platform azimuth of each observation stationk M×N
Wherein em,n=[| θm,km,1| |θm,km,2| ... |θm,km,n|], θk M×1Indicate that k-th of radiation source is opposite In the bearing data vector of M radiation source, that is, matrix θM×KKth column.I is the vector that element is all 1;
S4, the corresponding error matrix Δ of k-th of radiation source is calculatedk M×NThe corresponding error sum of squares of each column difference, then Obtain the error sum of squares matrix E of k-th of radiation sourcek=[E1 E2 ... En], n=1,2...N, if decision threshold is η, if Have:
En≤ η, then k-th of radiation source belongs to n-th of platform.
Beneficial effects of the present invention are that the present invention can accurately determine the bearing relation between multi-platform multi radiation sources, side Method is simple, works well.
Detailed description of the invention
Fig. 1 direction finding intersects schematic diagram
Fig. 2 emulates schematic diagram
Fig. 3 determines accuracy with decision threshold change curve
Fig. 4 determines accuracy with angle error change curve
Fig. 5 determines accuracy with platform spacing change curve
Fig. 6 determines accuracy with platform position error change curve
Specific embodiment
Below in conjunction with attached drawing and emulation, technical solution of the present invention is further described.
This example will carry out simulating, verifying to mentioned method using matlab, for simplicity, make to algorithm model following false If:
1. all observation stations and target are all in X/Y plane;
2. all observation station direction finding precisions having the same;
3. all Engineering Errors are all added in angle measurement error;
If in the square region that observation station, platform and radiation source are 50km × 50km in region, it is known that 3 platforms of distribution, Their coordinate is [10.6,35.5;29.2 30.8;46.4,35.3], unit km.The radiation source number being distributed on three platforms Amount is [2,2,1], is observed to obtain the azimuth information of radiation source, 3 sights to above-mentioned radiation source using 3 fixed observer stations The coordinate of survey station be respectively (0.5,0.5), (25,5), (50,1), unit km, emulation schematic diagram it is as shown in Figure 2.Observation station Angle error obeys the Gaussian Profile that mean value is zero, and mutually indepedent between the angle error of 3 observation stations.
Simulation result is as shown in the figure:
Simulation scenarios 1:
0.5 degree of angle error, platform spacing 5km, platform position error are 0.5km, threshold variation range is:1~5 is (single Position:km);
Decision threshold is bigger it can be seen from Fig. 3 result, and platform determines that accuracy is higher with radiation source bearing relation, when Decision threshold determines that accuracy growth rate is very fast, after thresholding is greater than 4km, the variation of accuracy becomes in 1km~4km Gesture is slower, but accuracy reaches 99%, illustrate when the setting of accuracy decision threshold in 4km or more, using this method into Row platform determines that effect is rather good with radiation source bearing relation.
Simulation scenarios 2:
Angle error variation range:0.5~5 (degree), platform spacing 5km, platform position error are 0.5km, thresholding is 4km;
Angle error is bigger it can be seen from Fig. 4 result, and platform determines that accuracy is lower with radiation source bearing relation, when Angle error determines accuracy 80% or more, after thresholding is greater than 2 degree, accuracy is gradually decreased at 1~2 degree 50% or so, illustrate after observation station angle error is greater than 2 degree, carries out platform using this method and sentence with radiation source bearing relation It is very poor to determine effect.
Simulation scenarios 3:
0.5 degree of angle error, platform spacing variation range are:1~5km), platform position error be 0.5km, thresholding is 4km;
Platform spacing is bigger it can be seen from Fig. 5 result, and platform determines that accuracy is higher with radiation source bearing relation, when Decision threshold determines that accuracy growth rate is very fast, after thresholding is greater than 3km, the variation of accuracy becomes in 1km~3km Gesture relatively slowly even almost no longer changes, and accuracy only maintains between 80%~90% as seen from the figure, it can be seen that When within 3km, capable of seeing apparent effect using this method, but when spacing is in 3km or more, utilize this method between platform It carries out platform and determines that accuracy variation effect is unobvious with radiation source bearing relation.
Simulation scenarios 4:
0.5 degree of angle error, platform spacing 5km, platform position error variation range are:0.1~1km, thresholding 4km;
Platform positioning is bigger it can be seen from Fig. 6 result, and platform determines that accuracy is lower with radiation source bearing relation, but Accuracy maintains 90% or more always, and variation effect is unobvious, it can be seen that when within 1km, utilizing the party between platform Method carries out platform and determines that accuracy variation effect is all good with radiation source bearing relation.

Claims (1)

1. a kind of multi-platform multi radiation sources bearing relation determination method, which is characterized in that include the following steps:
S1, intersect the azimuth that former method obtains multiple radiation sources using direction finding:If observation station coordinates is (xm,ym), m=1,2 ... M, M is observation station quantity, a total of K radiation source, after data correlation, what the bearing data of each observation station observation formed Observation matrix θM×KFor:
Wherein, θm,kPhysical significance indicate the bearing data of k-th of radiation source that m-th of observation station observes, m=1, 2 ... M, k=1,2 ... K;θM×KBe at vector form:θ=[θ1 θ2...θk], wherein θk=[θ1,k θ2,k...θM,k ]T;It is in view of measurement error obtains azimuth determination value:Wherein n1For observation noise;
S2, known platform position coordinates be P=[xn,yn;xn+1,yn+1;...], n=1,2...N, N are platform number, Random error variable is added in the true coordinate of platform, obtains the platform coordinate matrix containing errorUsing containing error Platform coordinateBearing data matrix α of the computing platform relative to observation stationM×N
Wherein n2For random noise, αm,nPhysical significance indicate bearing data of n-th of platform relative to m-th of observation station, m= 1,2 ... M, n=1,2 ... N;αM×NVector form:α=[α1 α2...αn], wherein αn=[α1,n α2,n...αM,n]T
S3, it is directed to radiation source bearing data matrix θM×KWith platform bearing data matrix αM×N, calculate k-th of radiation source relative to Error matrix Δ between the azimuth and platform azimuth of each observation stationk M×N
Wherein em,n=[| θm,km,1| |θm,km,2|...|θm,km,n|], θk M×1Indicate k-th of radiation source relative to M spoke Penetrate the bearing data vector in source, that is, matrix θM×KKth column, I is the vector that element is all 1;
S4, the corresponding error matrix Δ of k-th of radiation source is calculatedk M×NThe corresponding error sum of squares of each column difference, obtains k-th The error sum of squares matrix E of radiation sourcek=[E1 E2...En], n=1,2...N, if decision threshold is η, if having:
En≤ η, then k-th of radiation source belongs to n-th of platform.
CN201810883492.1A 2018-08-06 2018-08-06 Multi-platform multi-radiation source bearing relation judgment method Active CN108828509B (en)

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CN111999696A (en) * 2020-08-02 2020-11-27 中国人民解放军海军工程大学 Multi-platform direction-finding cross-positioning optimization method

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