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LAV Path Planning by Enhanced Fireworks Algorithm on Prior Knowledge


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Fig. 1

Typical 2D LAV battlefield model
Typical 2D LAV battlefield model

Fig. 2

The potential side of the optimal path
The potential side of the optimal path

Fig. 3

method of calculating BI
method of calculating BI

Fig. 4

The upper and lower initial limits of the population
The upper and lower initial limits of the population

Fig. 5

The upper and lower initial limits of the population shown on the horizontal axis
The upper and lower initial limits of the population shown on the horizontal axis

Fig. 6

Calculation of B
Calculation of B

Fig. 7

The transition results of upper and lower limits
The transition results of upper and lower limits

Fig. 8

The final results of upper and lower limits between two path points
The final results of upper and lower limits between two path points

Fig. 9

The iterative calculation pseudo-codes of optimization space between the start point and target point
The iterative calculation pseudo-codes of optimization space between the start point and target point

Fig. 10

Path planning by EFWA when n=20
Path planning by EFWA when n=20

Fig. 12

All threatening obstacles are moving for dynamic path planning: (a) step 0; (b) step 5; (c) step 10; and (d) step 15.
All threatening obstacles are moving for dynamic path planning: (a) step 0; (b) step 5; (c) step 10; and (d) step 15.

Average computation time(s)

nFAC-PSOEFWA on Prior Knowledge
1010.20.8
1511.31.2
2013.71.5

Information of 2D threatening objects

IndexPositionRadius
1(10,30)14
2(10,50)10
3(20,80)20
4(40,50)12
5(45,50)15
6(50,70)12
7(75,70)14
8(80,40)12

time consuming of each step(s)

StepTimeStepTime
13.0111.5
22.7121.4
32.9131.3
42.7141.6
52.6151.4
62.3161.4
72.1171.0
81.9180.8
91.8190.6
101.7200.5
eISSN:
2444-8656
Language:
English
Publication timeframe:
2 times per year
Journal Subjects:
Life Sciences, other, Mathematics, Applied Mathematics, General Mathematics, Physics