0000099508 00000 n 0000181999 00000 n 0000054957 00000 n 0000092661 00000 n 0000077621 00000 n x���_HSQǿ��?w��5fF���25r�����U\��Jb�m��oZ�j=dR ���!z)�!�(��"�!�����-���~�N����{��|>�w��\ `H@�_�c�V��y�JԬ�z��GO� �k��VS��j�xsh����Es���`����֪�][��n/���]�i�)`�;�.����G�� ����':�'O)� %%EOF 0000182195 00000 n 0000183089 00000 n 0000017310 00000 n 0000093705 00000 n 0000023831 00000 n 0000007659 00000 n 0000005311 00000 n 0000005705 00000 n 0000092972 00000 n <<24D7A8266732AB48A0785D1A6B3360CD>]>> 0000003488 00000 n 0000093075 00000 n 0000008992 00000 n 0000013151 00000 n 0000005231 00000 n 0000005862 00000 n 0000184281 00000 n 0000094216 00000 n 0000051932 00000 n ����:��%���0��n��f�B?��s�=>Q9�E�M����������F�Kc�_�*�0� 0000029833 00000 n 0000054843 00000 n The author’s work is supported by National Science Council of Taiwan. 0000006101 00000 n 0000003796 00000 n 0000052242 00000 n 0000023008 00000 n 0000053048 00000 n %PDF-1.4 %���� 0000005072 00000 n 0000052933 00000 n 0000005468 00000 n 0000081771 00000 n 0000059859 00000 n 0000005391 00000 n 0000093410 00000 n 0000055896 00000 n 0000025586 00000 n Variable Description S Population of susceptible individuals E Population of exposed (infected but not symptomatic) individuals I Population of primary-infected symptomatic individuals �P���. 0000067801 00000 n 0000056574 00000 n 0000185569 00000 n 0000182378 00000 n 0000004992 00000 n 0000004753 00000 n 0000003168 00000 n Milovanovic´/Applied Mathematics and Computation 218 (2012) 8537–8551 8539. where Q 4nþ3ðw;fÞ is the ð4nþ3Þ-point quadrature formula of interpolatory type with nodes at the zeros of a monic polyno-mial of degree 4nþ3 ðn 2 NÞ, X 0000185129 00000 n 0000011065 00000 n 0000025126 00000 n 0000076781 00000 n 0000184500 00000 n 0000003217 00000 n 0000056986 00000 n 0000024382 00000 n 0000181216 00000 n 0000031708 00000 n 768 C.-J. 0000092758 00000 n 0000094105 00000 n 0000003908 00000 n j��8�� 7P�0�!�Nn��CۿQ�WԌ;�[���zx�1�R� �q�H1�B�� �'��}��|�N>�/����ROu�? 0000087441 00000 n 0000092700 00000 n 0000005940 00000 n 0000185709 00000 n 698 0 obj << /C 988 /S 641 /Filter /FlateDecode /E 956 /I 972 /Length 568 /O 940 >> stream 0000080552 00000 n 0000054313 00000 n 0000184781 00000 n 0000023778 00000 n R. Weijermars, M. Ettehad / Applied Mathematics and Computation 340 (2019) 276–295 277 Fig. trailer << /Size 699 /Prev 788202 /Info 591 0 R /ID [ ] /Root 595 0 R >> startxref 0 %%EOF 0000087266 00000 n 0000021175 00000 n 0000025627 00000 n 0000181304 00000 n 0000025272 00000 n 0000003615 00000 n 0000032791 00000 n 0000007672 00000 n trailer 0000052458 00000 n 0000182567 00000 n 0000004053 00000 n 0000054039 00000 n 0000056271 00000 n 0000058573 00000 n Through experimental evaluation, HUINIV-Mine is shown to produce fewer candidate itemsets in … 228 93 �}�����X�3�ӓ��V�c%��ΓɗLt? 0000081464 00000 n 0000184188 00000 n 0000184905 00000 n 0000186189 00000 n 0000181478 00000 n 320 0 obj <>stream 0000003972 00000 n 0000024278 00000 n 0000024399 00000 n 0000185967 00000 n 0000023662 00000 n 0000094636 00000 n 0000088515 00000 n 0000116287 00000 n ?��;�������{��GhZg�-�^[�ۚq^Mo�i����a�����*�9���}��>�xC뮰8e�g�7C7B 0000004833 00000 n 0000183234 00000 n 0000183757 00000 n 0000185029 00000 n 0000165429 00000 n 0000016852 00000 n 0000032440 00000 n 0 0000094502 00000 n 0000077796 00000 n 0000030206 00000 n �h]�=�}��Y�������sC+�|�V��B����I��.��O���=i�qo櫖ښ[dޓK�b]2���\'�+����T��ڜ�����ʜ�f_������żc����� 0000003253 00000 n (���-������n�9��`b뙜���dZ��h��D��^'%sF$���;^W�ʷ48�}���|��Q����ωז`�eGj�%�7�j��F ��U�RP>>=�f�����b[��k�5OW � �$)��R6#I�gu��IZ� �a�,��U>�}|np���K��a%q�O��j`�E8��pb����+M�D�Y�0&R!I�)���5.� ��\"��j�H�h�~�D�cT��]�D���`�䣘��i��c�,�¿z�#�ĉ(ub.������x�/h&��n� "I�2v�y��Y�0և��N����2��R��4�y{s����dV���)8���@L#����#�������Ejf��[� -F�� J. Titi, J. Garloff/ Applied Mathematics and Computation 346 (2019) 254–271 255 variables. xref G.V. 0000184657 00000 n 0000006181 00000 n / Applied Mathematics and Computation 298 (2017) 322–335 323 Table 1 Description of parameters of the model (2.1). 0000081064 00000 n 0000050039 00000 n / Applied Mathematics and Computation 380 (2020) 125286 finding ways to either enhance positive information spreading or control rumor diffusion [2] and of preventing the epi- demic spreading based on the awareness diffusion [3,4]. Zhan et al. 0000002456 00000 n 0000025672 00000 n 0000068708 00000 n 0000093987 00000 n 0000023696 00000 n %PDF-1.7 %�������������������������������� 594 0 obj << /T 788212 /L 800245 /Linearized 1 /E 186284 /O 598 /H [ 2456 677 ] /N 14 >> endobj xref 594 105 0000000044 00000 n 0000087854 00000 n startxref 0000181739 00000 n k�Jh��&I���D��g�C��xŴ�}���8��̊��(nb Chu et al./Applied Mathematics and Computation 215 (2009) 767–778. 0000016415 00000 n 0000051836 00000 n 0000186077 00000 n O.Y. 0000000016 00000 n 0000078103 00000 n 0000006905 00000 n 0000185427 00000 n 0000181826 00000 n 0000025882 00000 n 0000181127 00000 n candidate itemsets, and CPU I/O. )W�&�� 0000004519 00000 n 0000183409 00000 n 0000004201 00000 n 266 X. 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