CN110610268A - Trajectory prediction method for unmanned driving - Google Patents
Trajectory prediction method for unmanned driving Download PDFInfo
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- CN110610268A CN110610268A CN201910858029.6A CN201910858029A CN110610268A CN 110610268 A CN110610268 A CN 110610268A CN 201910858029 A CN201910858029 A CN 201910858029A CN 110610268 A CN110610268 A CN 110610268A
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- 239000011159 matrix material Substances 0.000 claims description 52
- 230000007704 transition Effects 0.000 claims description 45
- 238000004364 calculation method Methods 0.000 claims description 3
- 238000005516 engineering process Methods 0.000 description 3
- 206010039203 Road traffic accident Diseases 0.000 description 2
- 206010063385 Intellectualisation Diseases 0.000 description 1
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- 238000005065 mining Methods 0.000 description 1
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- G—PHYSICS
- G06—COMPUTING; CALCULATING OR COUNTING
- G06F—ELECTRIC DIGITAL DATA PROCESSING
- G06F18/00—Pattern recognition
- G06F18/20—Analysing
- G06F18/29—Graphical models, e.g. Bayesian networks
- G06F18/295—Markov models or related models, e.g. semi-Markov models; Markov random fields; Networks embedding Markov models
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- G—PHYSICS
- G06—COMPUTING; CALCULATING OR COUNTING
- G06Q—INFORMATION AND COMMUNICATION TECHNOLOGY [ICT] SPECIALLY ADAPTED FOR ADMINISTRATIVE, COMMERCIAL, FINANCIAL, MANAGERIAL OR SUPERVISORY PURPOSES; SYSTEMS OR METHODS SPECIALLY ADAPTED FOR ADMINISTRATIVE, COMMERCIAL, FINANCIAL, MANAGERIAL OR SUPERVISORY PURPOSES, NOT OTHERWISE PROVIDED FOR
- G06Q10/00—Administration; Management
- G06Q10/04—Forecasting or optimisation specially adapted for administrative or management purposes, e.g. linear programming or "cutting stock problem"
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Abstract
A track prediction method for unmanned driving is characterized in that track prediction is carried out on historical track data by using a Markov algorithm, unreasonable prediction results are found out by comparing predicted values with real values, and partial prediction results are corrected according to specific road condition information in the driving process of a vehicle.
Description
Technical Field
The patent belongs to the technical field of track prediction in urban traffic, and particularly relates to a track prediction method for unmanned driving.
Background
With the rapid development of the internet and the rapid advance of technology, the automobile field has been intelligentized for hundreds of years and has also come to an unprecedented development stage. Security technologies are also becoming mature, such as: electronic stability systems, active braking systems, lane departure and hold systems, and the like. However, traffic accidents caused by misoperation of drivers still account for more than 93%. Moreover, the reaction time and subjective thinking of the driver are existed after all, which causes that the optimal decision is difficult to be made when the danger occurs, thereby becoming the main factor of the accident.
Therefore, the development of unmanned driving technology is imperative to reduce the occurrence of traffic accidents and realize zero casualties of road traffic. By combining the intelligent network connection with the unmanned automobile, a huge intelligent traffic network is formed to exert intellectualization to the maximum extent so as to improve the road traffic capacity, save energy, reduce congestion and improve the living environment.
And predicting the position information of the vehicle in the next period by mining the historical track data. According to the prediction information, the vehicle can make a decision in advance, and the mode of changing the travel time or the travel route is changed to avoid the traffic jam which possibly occurs, so that the problem of urban traffic jam is relieved to the maximum extent.
Content of patent
In order to overcome the defects of the prior art, the patent aims to provide a track prediction method for unmanned driving, wherein probability distribution is obtained through a Markov algorithm according to historical track data of a vehicle, and a driving route of the vehicle is predicted; and correcting the probability distribution according to the scene information of vehicle running, and increasing the prediction accuracy.
In order to achieve the purpose, the technical scheme adopted by the patent is as follows:
a trajectory prediction algorithm for unmanned driving, comprising the steps of:
step 1, acquiring an operation instruction for triggering a Markov algorithm;
step 2, collecting historical track data of the vehicle and scene information of the vehicle, and generating a data source required by a prediction algorithm;
step 3, calculating the state transition probability by using a Markov algorithm, and establishing a state transition matrix so as to obtain a predicted track;
step 4, comparing the predicted track of the vehicle obtained in the step 3 with the actual vehicle track, and if an error exists, improving a Markov algorithm, correcting an unreasonable prediction result and improving the track prediction accuracy; it was found that only 65% of the prediction accuracy could be achieved; because the Markov algorithm selects the maximum value every time, when the difference between the maximum value and the second large value is too small, the maximum value intersection is selected to be accidental compared with the second large value intersection in the actual driving process;
the step 3 is specifically carried out: setting n intersections of a road, wherein the Markov state transition matrix is an n-n matrix, and the ith row and the jth column elements P in the one-step state transition matrix PijThe probability that the intersection passes through an intersection j after passing through an intersection i is represented, i is more than or equal to 1, j is less than or equal to n, and the calculation formula is shown as the formula (1):
wherein N isijThe method is characterized in that the number of times that the historical track data firstly passes through the intersection i and then passes through the intersection j is shown, i and j must be adjacent intersections, a state transition matrix P is obtained in one step, a state transition matrix P in k steps is further obtained, and the state transition matrix is expressed as a formula (2):
P(k)=Pk (2)
the one-step state transition matrix P obtained according to equation (1) is as shown in equation (3):
the row number in the matrix represents the current known track intersection formed by historical data with the total number of n intersections, and the column number represents the next intersection to pass through in the future; scanning the matrix according to the current position to obtain a row number, and selecting a row of data corresponding to the row number for comparison; taking the train number with the maximum probability as the next future intersection, then substituting the intersection as the current position into the state transition matrix again for iterative solution, and finally obtaining a series of future vehicle tracks;
k-step state transition matrix P obtained according to formula (2)(k)As shown in formula (4):
in the formula, please explain P each parameterijIs the probability of passing through intersection j after passing through intersection i, NijFor the number of times of passing through the intersection i first and then the intersection j in the historical track data, i and j must be adjacent intersections, P is a one-step state transition matrix, and P is(k)For a state transition moment of k stepsArray, Pk ijThe probability of passing through the intersection i after k steps and then passing through the intersection j is represented by a row number in the matrix, wherein the row number represents a current known track intersection formed by historical data with the total number of n intersections, and a column number represents the next intersection to pass through in the future;
the improved Markov algorithm in step 4 is improved by setting a threshold value delta between the maximum value and the second maximum value in the state transition matrix;
if the difference between the two values is larger than delta, the next intersection where the vehicle passes in the future is considered to be equal to the maximum value of the state transition matrix; when the traffic congestion is smaller than the delta, different methods are adopted according to whether the traffic congestion exists at the intersection with the maximum value; two different situations can be distinguished:
1) if the traffic at the maximum intersection is not congested, the patent considers that the next intersection through which the vehicle passes is still equal to the maximum value in the state transition matrix.
2) If the traffic jam occurs at the intersection with the maximum value; the vehicle will select the second largest intersection in the state transition matrix.
Compared with the prior art, the invention has the beneficial effects that:
the improved Markov prediction algorithm is provided by analyzing the actual driving condition. During the track prediction, the contingency problem of the Markov algorithm during the selection of the prediction result is solved, the specific road condition information in the vehicle driving process is effectively fused, and the accuracy of the track prediction is improved.
Drawings
FIG. 1 is a flow chart of the present invention.
Detailed Description
The invention is further illustrated by the following examples in conjunction with the accompanying drawings:
the core of the invention is: by comparing the prediction result obtained by the Markov algorithm with the actual result and combining specific road condition information, some unreasonable predictions are found in the prediction process, partial prediction results are corrected, and the prediction accuracy is further improved.
The specific algorithm flow is as follows:
referring to fig. 1, a trajectory prediction method for unmanned driving includes the steps of:
step 1, acquiring an operation instruction for triggering a Markov algorithm;
step 2, collecting historical track data of the vehicle and scene information of the vehicle, and generating a data source required by a prediction algorithm;
step 3, calculating the state transition probability by using a Markov algorithm, and establishing a state transition matrix so as to obtain a predicted track; the specific method comprises the following steps:
setting n intersections of a road, wherein the Markov state transition matrix is an n-n matrix, and the ith row and the jth column elements P in the one-step state transition matrix PijThe probability that the road passes through a road junction i (i is more than or equal to 1) and then passes through a road junction j (j is less than or equal to n) is represented, and the calculation formula is as shown in the formula (1):
wherein N isijThe number of times that the historical track data firstly passes through the intersection i and then passes through the intersection j is shown, i and j must be adjacent intersections, and therefore a one-step state transition matrix P is obtained, and a k-step state transition matrix is further obtained, and is expressed as a formula (2):
P(k)=Pk (2)
the one-step state transition matrix P obtained according to equation (1) is as shown in equation (3):
the row number in the matrix represents the current known track intersection formed by historical data with the total number of n intersections, and the column number represents the next intersection to pass through in the future; scanning the matrix according to the current position to obtain a row number, and selecting a row of data corresponding to the row number for comparison; taking the train number with the maximum probability as the next future intersection, then substituting the intersection as the current position into the state transition matrix again for iterative solution, and finally obtaining a series of future vehicle tracks;
k-step state transition matrix obtained according to formula (2)P(k)As shown in formula (4):
and 4, comparing the predicted track of the vehicle obtained in the step 3 with the actual track of the vehicle, and finding that the prediction precision can only reach 65%. Since the markov algorithm selects the maximum value each time, when the difference between the maximum value and the second maximum value is too small, it is accidental to select the maximum value intersection in actual driving compared with the second maximum value intersection.
The present embodiment solves this problem by setting a threshold δ in the state transition matrix between the maximum value and the second largest value. If the difference between the two values is greater than δ, the next intersection through which the vehicle will pass in the future is considered to be equal to the maximum value of the state transition matrix. And when the traffic congestion is smaller than the delta, different methods are adopted according to whether the intersection with the maximum value is congested or not. Two different situations can be distinguished: 1) when the traffic is not congested at the maximum intersection; 2) when the traffic is congested at the maximum intersection.
1) If the traffic is not congested, the patent believes that the next intersection through which the vehicle passes is still equal to the maximum value in the state transition matrix.
2) If the traffic is congested, the vehicle will select the intersection with the second largest value in the travel state transition matrix.
Claims (4)
1. A trajectory prediction method for unmanned driving, comprising the steps of:
step 1, acquiring an operation instruction for triggering a Markov algorithm;
step 2, collecting historical track data of the vehicle and scene information of the vehicle, and generating a data source required by a prediction algorithm;
step 3, calculating the state transition probability by using a Markov algorithm, and establishing a state transition matrix to obtain a predicted track;
and 4, comparing the predicted track obtained in the step 3 with the actual running track, and if an error exists, improving the Markov algorithm, correcting an unreasonable prediction result and improving the track prediction accuracy.
2. The trajectory prediction method for unmanned driving according to claim 1, wherein the step 3 is implemented by:
setting n intersections of a road, wherein the Markov state transition matrix is an n-n matrix, and the ith row and the jth column elements P in the one-step state transition matrix PijThe probability that the intersection passes through an intersection j after passing through an intersection i is represented, i is more than or equal to 1, j is less than or equal to n, and the calculation formula is shown as the formula (1):
wherein N isijThe method is characterized in that the number of times that the historical track data firstly passes through the intersection i and then passes through the intersection j is shown, i and j must be adjacent intersections, a state transition matrix P is obtained in one step, a state transition matrix P in k steps is further obtained, and the state transition matrix is expressed as a formula (2):
P(k)=Pk。 (2)
the one-step state transition matrix P obtained according to equation (1) is as shown in equation (3):
the row number in the matrix represents the current known track intersection formed by historical data with the total number of n intersections, and the column number represents the next intersection to pass through in the future; scanning the matrix according to the current position to obtain a row number, and selecting a row of data corresponding to the row number for comparison; taking the train number with the maximum probability as the next future intersection, then substituting the intersection as the current position into the state transition matrix again for iterative solution, and finally obtaining a series of future vehicle tracks;
k-step state transition matrix P obtained according to formula (2)(k)As shown in formula (4):
in the formula, please explain P each parameterijIs the probability of passing through intersection j after passing through intersection i, NijFor the number of times of passing through the intersection i first and then the intersection j in the historical track data, i and j must be adjacent intersections, P is a one-step state transition matrix, and P is(k)For a k-step state transition matrix, Pk ijIn order to obtain the probability of passing through the intersection j after passing through k steps, the row number in the matrix represents the current known track intersection formed by the historical data with the total number of n intersections, and the column number represents the next intersection to pass through in the future.
3. The method of claim 1, wherein the predicted trajectory obtained from step 3 in step 4 has an error from the actual driving trajectory because the Markov algorithm selects the maximum value each time, but when the difference between the maximum value and the second maximum value is too small, the maximum intersection is accidentally selected during the actual driving process compared with the second maximum intersection.
4. A trajectory prediction method for unmanned vehicles according to claim 1, wherein the improved markov algorithm of step 4 is improved by setting a threshold δ in the state transition matrix between a maximum value and a second maximum value;
if the difference between the two values is larger than delta, the next intersection where the vehicle passes in the future is considered to be equal to the maximum value of the state transition matrix; when the traffic congestion is smaller than the delta, different methods are adopted according to whether the traffic congestion exists at the intersection with the maximum value; two different situations can be distinguished:
1) if the traffic at the maximum intersection is not congested, the patent considers that the next intersection through which the vehicle passes is still equal to the maximum value in the state transition matrix.
2) If the traffic jam occurs at the intersection with the maximum value; the vehicle will select the second largest intersection in the state transition matrix.
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Application publication date: 20191224 |