Advances in Continuous and Discrete Models

Theory and Modern Applications

Table 1 Numerical results of \(a_{ij}\) and \(b_{ij}\), where \(i=1,2\) and \(j=1,2\), in Example 1

From: On periodic solutions of a discrete Nicholson’s dual system with density-dependent mortality and harvesting terms

ν	\(a_{ij}\)				\(b_{ij}\)
ν	\(a_{11}\)	\(a_{12}\)	\(a_{21}\)	\(a_{22}\)	\(b_{11}\)	\(b_{12}\)	\(b_{21}\)	\(b_{22}\)
0	0.9000	0.7000	1.1000	1.0000	0.7000	0.9000	0.6000	0.8000
1	0.9000	0.7000	1.1000	1.0000	0.7005	0.9003	0.6002	0.8002
2	0.9000	0.7000	1.1000	1.0000	0.7010	0.9007	0.6003	0.8003
3	0.9000	0.7000	1.1000	1.0000	0.7016	0.9010	0.6005	0.8005
4	0.9000	0.7000	1.1000	1.0000	0.7021	0.9014	0.6007	0.8007
5	0.9000	0.7000	1.1000	1.0000	0.7026	0.9017	0.6009	0.8009
6	0.9000	0.7000	1.1000	1.0000	0.7031	0.9021	0.6010	0.8010
7	0.9000	0.7000	1.1000	1.0000	0.7037	0.9024	0.6012	0.8012
8	0.9000	0.7000	1.1000	1.0000	0.7042	0.9028	0.6014	0.8014
9	0.9000	0.7000	1.1000	1.0000	0.7047	0.9031	0.6016	0.8016
10	0.9000	0.7000	1.1000	1.0000	0.7052	0.9035	0.6017	0.8017
11	0.9000	0.7000	1.1000	0.9999	0.7058	0.9038	0.6019	0.8019
12	0.9000	0.7000	1.1000	0.9999	0.7063	0.9042	0.6021	0.8021
13	0.9000	0.7000	1.0999	0.9999	0.7068	0.9045	0.6023	0.8023
14	0.9000	0.7000	1.0999	0.9999	0.7073	0.9049	0.6024	0.8024
15	0.9000	0.7000	1.0999	0.9999	0.7079	0.9052	0.6026	0.8026
16	0.9000	0.7000	1.0999	0.9999	0.7084	0.9056	0.6028	0.8028
17	0.9000	0.7000	1.0999	0.9999	0.7089	0.9059	0.6030	0.8030
18	0.9000	0.7000	1.0999	0.9999	0.7094	0.9063	0.6031	0.8031
19	0.8999	0.6999	1.0999	0.9998	0.7099	0.9066	0.6033	0.8033

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