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ii
Automatic Filiming Method
with Fixed Camera Shot Segments
Based on Motion History of A Target Object
Yasutaka ATARASHI
Abstract
Video images taken by automatic filming system with multiple cameras are
required to be sophisticated. There are three criteria to evaluate video images,
one is based on visual psychology, another is framing of a shot and the other is
shot composition of adjacent shots. These criteria form a hierarchy that visual
psychology criterion is the lowest and shot composition is the highest. Lower
criterion should be fulfilled to satisfy higher criterion.
In this study, we compose a video sequence with fixed camera shot segments
to eliminate unstable background motion in video image, that depress the eval-
uation of the lowest criterion. Since pan-tilt-zoom cameras except for the one
which is selected as an output are allowed to change their direction and zoom,
it is important to control cameras before they are selected.
We propose a method in which filming rules are made automatically before
online filming process is conducted. Since the best strategy to control cameras
depends on target motion, we make use of motion history of each target object
that is to be shot. By using a graph that is generated based on a motion history,
we make filming rules that guarantee cameras are controlled before they are
selected and that fulfill all criteria as much as possible. Our experiment shows
the validity of our method.
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1
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21
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A , ³.-<���JA = arg min
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U â�Y�Z U ��yw� z Va« �^¬ ½ ã Õ U �^� ª â ¿ y�� z��S� y� ª ¿ =��§V�WX�YgZ�[�\^]�_a` { H)I ��« �^¬ ] ã Õ ½ Î>=������ { HJI ��d^f�hji�k�m�np�q��eq ½ ���3��� � yF�ab ½ ~S·�ye
6.4 ��������� ����� �������� ���<I-JWwX�Y�ZF[�\c]�_�`�b����aW�X6be]�s�t�urv�x3y�� z�{ V � y���]�|�} 90 ~
] LgM P � R u��S� NFO b � ��� � ��V wf , wd, ws ur�S� Ul� ��d�f�h-i k�m npQq���q u��F�Ó��V��c]���]�|�} 90 ~�] L�MQP � R uen p���{Þ �l����b! ¼f� ��h#"%$'& � h�i)(+*-, {2( yrY�Z�u�Î � �n p����S�S� y�|���°�.�� �� � V �F� ]�È�É�V Ê�Ë U uwÑ�Ò���V ÍFÎFÏ�ÐgVrÐSË�°�ÑFÒ�� ¿ � b��w��Ä�¨eŤ�Æ � R ° wx = wk = 1, wV = wF = 0 V ³ � LSM�N�O P � R ] T$U ° d = 2
bQ�Q��Å ¤�Æ � ReÝ fcuwÎ �� �Ö�×�u�¶ 2 / 4{�©�ª c��03�§V
Ef =Ef
Tend − Tstart
(51)
Ed =Ed
Tend − Tstart
(52)
Es =Es
Tend − Tstart
(53)
�g� � V������� 2.2 1 � fQ}3���W�XgY�Zg[�\�] &32��S� y Ef , Ed, Es uwnp4�65��8769 �3���^Â�] �S� yw ³ �^V φ ° ¥ & ��: ¹�; m=<Kb��FV±n p>�65{�� ���V±n p���� ]�/!021 Æc¤ {DL'? y 769 �-@gX6A-B x(j) = (x(j), y(j))½
−1 ≤ x(j) ≤ 1 · Ç −1 ≤ y(j) ≤ 1 ]DCFEDGKb ¿ � �35 ]DH Õ �F� yw wf , wd, ws � �S���a]±��� {E( ��V Ef , Ed, Es
½ �w] ( ê { ��� ª y�·cu £�¤¥ { ����¨ 22 / 30{�©�ª S¨ 22 / 24 àw]�I��KJS°S���a��� wd = 10, 20, 30, 40
] 4 L � , ws = 10, 20, 30, 40 ] 4 L � u�M�` Õ = � � 16 L � ] Ý f � wf u�^� Uß� � Ô^Õ ] Ef ,Ed,Es ]����6uw¶ ª �¨ 25 / 27 à�]NI��OJa°a�e�����wf = 1, 2, 3, 4 ] 4 L � , ws = 10, 20, 30, 40 ] 4 L � uNMa` Õ = � � 16 L �] Ý f � wd u���� U�� � ÔSÕ ] Ef ,Ed,Es ]��^��ue¶ ª �¨ 28 / 30 àQ]DIF�Jc°g������ wf = 1, 2, 3, 4 ] 4 L � , wd = 10, 20, 30, 40 ] 4 L � uPMS` Õ = �� 16 L � ] Ý f � ws ue�g� Ul� � ÔgÕ ] Ef ,Ed,Es ]��S��uw¶ ª
38
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E
Ef
Ed ws = 0 ws = 10 ws = 20 ws = 30 ws = 40
Es
φ
0.5542 0.5542 0.5542 0.5542
0.4050 0.4050 0.4050 0.4050
wf = 0 N/A 0.03302 0.03302 0.03302 0.03302
0.1161 0.1161 0.1161 0.1161
2.21 2.21 2.21 2.21
0.5199 0.5686 0.5442 0.5297 0.5297
0.2932 0.4128 0.4082 0.3921 0.3921
wf = 1 0.05429 0.03905 0.01933 0.02144 0.02144
0.1725 0.1168 0.1166 0.1161 0.1161
0.03 0.03 0.03 0.22 0.22
0.5302 0.4990 0.5684 0.5159 0.5442
0.3059 0.3418 0.4128 0.3700 0.4082
wf = 2 0.05174 0.03995 0.03881 0.02917 0.01936
0.1725 0.1173 0.1168 0.1168 0.1166
0.03 0.03 0.03 0.03 0.03
0.5694 0.5676 0.4991 0.5157 0.5684
0.3018 0.4127 0.3416 0.3698 0.4129
wf = 3 0.07284 0.03844 0.04011 0.02918 0.03874
0.1948 0.1164 0.1173 0.1168 0.1168
0.22 0.03 0.03 0.03 0.03
0.5327 0.5676 0.4993 0.5684 0.5684
0.3114 0.4127 0.3416 0.4129 0.4129
wf = 4 0.04882 0.03839 0.04037 0.03877 0.03877
0.1725 0.1164 0.1173 0.1168 0.1168
0.03 0.03 0.03 0.03 0.03
¶ 2: W�X�Y�Z�[�\S]�_�` { ( y p�� (wd = 0)
39
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E
Ef
Ed ws = 0 ws = 10 ws = 20 ws = 30 ws = 40
Es
φ
0.5542 0.5542 0.5542 0.5542 0.5542
0.4050 0.4050 0.4050 0.4050 0.4050
wf = 0 0.03302 0.03302 0.03302 0.03302 0.03302
0.1161 0.1161 0.1161 0.1161 0.1161
2.21 2.21 2.21 2.21 2.21
0.5044 0.5327 0.5297 0.5297 0.5297
0.3518 0.3774 0.3921 0.3921 0.3921
wf = 1 0.03569 0.03861 0.02144 0.02144 0.02144
0.1170 0.1168 0.1161 0.1161 0.1161
0.03 0.03 0.22 0.22 0.22
0.5027 0.4953 0.4953 0.5702 0.5702
0.3487 0.3442 0.3442 0.4325 0.4325
wf = 2 0.03550 0.035 0.035 0.02144 0.02144
0.1185 0.1166 0.1166 0.1163 0.1163
0.03 0.03 0.03 0.03 0.03
0.5959 0.5317 0.4978 0.4956 0.4956
0.3629 0.3769 0.3442 0.3442 0.3442
wf = 3 0.08426 0.03830 0.03596 0.03478 0.03478
0.1487 0.1164 0.1176 0.1166 0.1166
0.12 0.03 0.03 0.03 0.03
0.7368 0.4938 0.4938 0.5191 0.5191
0.5037 0.3377 0.3377 0.3696 0.3696
wf = 4 0.08967 0.03838 0.03838 0.03307 0.03307
0.1435 0.1176 0.1176 0.1164 0.1164
0.19 0.03 0.03 0.03 0.03
¶ 3: W�X�YFZ�[�\^]Q_a` { ( y p�� (wd = 10)
40
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E
Ef
Ed ws = 0 ws = 10 ws = 20 ws = 30 ws = 40
Es
φ
0.5542 0.5542 0.5542 0.5542 0.5542
0.4050 0.4050 0.4050 0.4050 0.4050
wf = 0 0.03302 0.03302 0.03302 0.03302 0.03302
0.1161 0.1161 0.1161 0.1161 0.1161
2.208 2.208 2.208 2.208 2.208
0.5402 0.5297 0.5297 0.5297 0.5297
0.4056 0.3921 0.3921 0.3921 0.3921
wf = 1 0.01800 0.02144 0.02144 0.02144 0.02144
0.1166 0.1161 0.1161 0.1161 0.1161
0.03 0.22 0.22 0.22 0.22
0.5246 0.5274 0.5434 0.5297 0.5297
0.3719 0.3747 0.4084 0.3921 0.3921
wf = 2 0.03573 0.03593 0.01848 0.02144 0.02144
0.1170 0.1168 0.1164 0.1161 0.1161
0.03 0.03 0.03 0.22 0.22
0.5296 0.5297 0.5297 0.5297 0.5415
0.3750 0.3751 0.3751 0.3751 0.4071
wf = 3 0.03783 0.03778 0.03778 0.03778 0.01784
0.1168 0.1168 0.1168 0.1168 0.1166
0.03 0.03 0.03 0.03 0.03
0.5044 0.5328 0.5328 0.5328 0.5328
0.3518 0.3774 0.3774 0.3774 0.3774
wf = 4 0.03569 0.03858 0.03858 0.03858 0.03858
0.1170 0.1168 0.1168 0.1168 0.1168
0.03 0.03 0.03 0.03 0.03
¶ 4: W�X�YFZ�[�\^]Q_a` { ( y p�� (wd = 40)
41
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wf ueÊ-Ëaâ��af ª yF�cb { (E� V Es
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(M� O (18)½
09 � �g� yF�Sb�·��QV wf ] �!� ° O (24) ] �� u���� ª y�� z�� « � � ] ã Õ ½! � ��{ â�â ¿ yw� z��S� yw
ws
{�Ç � ��° � ¨ 30 à�]�I��KJ"� ½ � ; ½ � ] � Ðcu#� � � yF�Sbe·-� �ws u�Ê�Ë�â��Sf ª y���b { (���� Es
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½ ��� ª y�b Ed
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0.44
0 0.5 1 1.5 2 2.5 3 3.5 4
Ef
wf
Ef
�22: wf c ���ÀV � Z Ef c ���
0.015
0.02
0.025
0.03
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0.04
0 0.5 1 1.5 2 2.5 3 3.5 4
Ed
wf
Ed
�23: wf c ����V � Z Ed c ���
0.116
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0.1172
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0 0.5 1 1.5 2 2.5 3 3.5 4
Es
wf
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�24: wf c ���ÀV � Z Es c ���
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0 5 10 15 20 25 30 35 40
Ef
wd
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�25: wd c �"��V � Z Ef c ���
0.015
0.02
0.025
0.03
0.035
0.04
0.045
0 5 10 15 20 25 30 35 40
Ed
wd
Ed
�26: wd c ���ÀV � Z Ed c ���
0.116
0.1162
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0 5 10 15 20 25 30 35 40
Es
wd
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d 1 2 3 4 5
ρ 1.78 12.08 26.16 37.91 46.98
φ 0.02 0.03 0.33 0.07 0.10
E 4.763 3.658 4.941 4.299 5.373�5: d c v��
x���� l�� §�¨"©�ª _a`�b�c0«Q¬ dx
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ρ � |�~ `"�0�6� s � φ �.-��0/�1 (14) 2 n º{¼ l °�± ����3 x ���2 4�5 � ¼ l 3 2�· Z
E =E
Tend − Tstart
(54)
x �5V 6"Y �
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¹�º ¸ j 1 2 3 4
ρ 12.08 10.62 9.47 8.50
φ 0.03 0.03 0.45 0.47
E 5.826 5.621 4.010 3.936�6: J!K)�F��� ©�ª � v��
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[1] ������� , “�� �� D���������������� 5�� "! \�] D$#&%�')(�*�+-, ”,.�/�0�1�0�1�2�3�4�1-5�6�7�8:9�;�<, 2000
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”, \-] 34_^[`-1[a-;_<b (D-II) c vol.J85-D-II, no.4, pp.594-603,
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\�] 3�4�^�`�1�a����-4�� PRMU 2000-104, pp.31-38, 2000
[4] ������ ,0����)�
, �����f� , � l��-� , “�r�)S�U QB �¡B¢ S�U-IJ Q �£ �[¤ `¥'�(�¦�§ ”, \¨] 3�4�^�`¨1�a¨;�<�b (D-II), Vol.J.84-D-II, no.2,
pp.248-257, 2001
[5]l hi© , ª-«©f¬ , m�)®-¯ , “ ° �±q³²µ´-%¶ ���_�-� tf�·Qf¸-¢�% X u¨tq V�¹�º�X '�(�* ”,
3�4�» K 1-a�5�6�4�� CVIM121-10, pp.73-80, 2000
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[8] ª Ê�Ë , Ì lÎÍ�Ï , Ð�Ñ Ò�Ó , “Ô q"�ÖÕ���²×w ØÙt±Ú�ÛÙÜBÝBt-x�Þ�ßàQ¸�¢·% á �fV #&%Y�Z�+�, ”, âäã�å[W Í�3�4 �çæRè�é u�qëê�ìrí�x�î�ï;�<�ð,pp.101-106
[9] ñ:ò�ó � � éÆô�õ qö , ÷�ø�ù�ú , û�ü&ý�þ�ÿ , “'�� V <B, ”, ��������
,1980
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[11] �ø�� , “ � �"!�q"�$# è �%��t ”, & |(' (1977)
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