IEEE - Aerospace and Electronic Systems - July 2023 - 6

Pedestrian Tracking in UAV Images With Kalman Filter Motion Estimator and Correlation Filter
Figure 1.
Pedestrian tracking with motion estimation and detector (the subscript Tr represent the final tracking box after camera motion
compensation).
5) Camera motion between current and previous frame
is compensated using homography matrix (Hk).
6) An object is tracked until track for l consecutive
frames are lost.
7) CF tracker and motion estimator are reinitialized
automatically when the detector reports an object.
VISUAL APPEARANCE MODEL FOR TRACKING
Image features such as the histogram of oriented gradients
(HOG), local binary pattern, and color-names represent the
visual appearance of an image. As opposed to the motion
estimation model, the image appearance is exploited to get
insights about the target location for tracking in DCF-based
tracking algorithms. A discriminative correlation filter
works by learning the filter coefficient online using sample
image patches collected during tracking. KCF [14] and
CSRDCF [20] have been taken as baseline trackers.
KCF
Henriques et al. proposed kernelized correlation filter
[14] based tracking that used FFT and circulant
matrix concept to generate a large number of shifted target
patches and operated in Fourier domain for higher
6
speed. It used an ½MN base patch to generate n samples
by cyclic shifts in horizontal and vertical directions.
The shifted sample set B can be given by (1), where ~b ¼
ðb1;b2; ...;bnÞ is the vectorized form of the ½MN
dimensional base patch. Shifted version of an image
patch can be seen in Figure 2(b), where each image represents
a row in the circulant matrix CðbÞ
B ¼ Cð~bÞ¼
2
6
6
6
4
b1
b2
b2
b3
b1
...
...
bn
b1
... ... ... ...
bn
... bn1
3
7
7
7
5
Preliminary work on KCF [14] was presented in [13]
that demonstrated the connection between ridge regression
with cyclically shifted samples and correlation filters. The
goal is to find a function gðbÞ¼ wTb that minimizes the
squared error between gðbÞ over the samples bi and regression
target gi as shown
argmin
w
Xn
i
ðwTbi giÞ2 þjjwjj2:
(2)
Here, n denotes the total number of training samples, and
is the regularization parameter to prevent overfitting
[13]. The closed-form solution [33] of the regression
IEEE A&E SYSTEMS MAGAZINE
JULY 2023
:
(1)

IEEE - Aerospace and Electronic Systems - July 2023

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