| Summary: | This paper discusses the L<sub>2</sub> - L<sub>∞</sub> filter design problem for non-linear two-dimensional (2-D) uncertain continuous systems with state delays and saturation. The non-linear function under consideration is assumed to satisfy the Lipschitz condition while the saturation term is being dealt by using a memory-less sector region methodology. A suitable Lyapunov-Krasovskii functional is considered, and the Wirtinger-based integral inequality method is used to derive some sufficient conditions which ensure that the resultant filtering error system is robustly asymptotically stable along-with the specified L<sub>2</sub> - L<sub>∞</sub> disturbance attenuation level γ. A suitable example explains the derived results' usefulness.
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