Basic qualitative and quantitative results for solutions to nonlinear, dynamic equations on time scales with an application to economic modelling
By Christopher C. Tisdell, A. H. Zaidi. 2008
169 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Modeling and Simulation
View Paper: https://www.semanticscholar.org/paper/700b7f4ffed765784047f8c7d3c71e4b3287207e
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In Applied Mathematics
In Computational Theory and Mathematics
In Modeling and Simulation
Citations in the corpus
- Volterra integral equations on time scales: Basic qualitative and quantitative results with applications to initial value problems on unbounded domains (2007, background): “See Tisdell and Zaidi [35, Lemma 3.3].”
- Hyers‐Ulam‐Rassias stability of nonlinear integral equations through the Bielecki metric (2018, unknown): “Moreover, suppose that f :1⁄2a; b ×C×C×C→C is a continuous function satisfying the Lipschitz condition f ðx; uðxÞ; uðαðxÞÞ; gðxÞÞ− f ðx; vðxÞ; vðαðxÞÞ; hðxÞÞ j j≤M juðxÞ−vðxÞj þ juðαðxÞÞ−vðαðxÞÞj þ jgðxÞ−hðxÞj ð Þ (40) with M>0 and the kernel k:1⁄2a; b ×1⁄2a; b ×C×C→C is a continuous kernel function”