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  "author": "Shankar A. Deka",
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  "author": "Shankar A. Deka",
            
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  "defined_in": "https://doi.org/10.48550/arXiv.2109.10450",
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  "defined_in": "https://doi.org/10.48550/arXiv.2109.10450",
            
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  "doi": "10.57702/qkdozn10",
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  "doi": "10.57702/qkdozn10",
            
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  "doi_date_published": "2024-12-16",
            
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  "extra_authors": [
            
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    {
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    {
            
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      "extra_author": "Donggun Lee",
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      "extra_author": "Donggun Lee",
            
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    },
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    {
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      "extra_author": "Claire J. Tomlin",
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      "extra_author": "Claire J. Tomlin",
            
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      "display_name": "Control Systems",
            
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      "name": "control-systems",
            
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      "title": "Control Systems"
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      "title": "Control Systems"
            
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      "description": "",
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      "description": "",
            
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      "display_name": "Time-Delay Systems",
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      "display_name": "Time-Delay Systems",
            
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      "name": "time-delay-systems",
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      "name": "time-delay-systems",
            
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      "title": "Time-Delay Systems"
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      "title": "Time-Delay Systems"
            
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  "name": "time-delay-system",
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  "name": "time-delay-system",
            
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  "notes": "The dataset used in the paper is a time-delay system, 
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  "notes": "The dataset used in the paper is a time-delay system, 
            
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which is a nonlinear system of the form \u0307x1 = f1(x1, x2 - y2d2, 
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which is a nonlinear system of the form \u0307x1 = f1(x1, x2 - y2d2, 
            
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u1) + w1 and \u0307x2 = f2(x2, x1 - y1d1, u2) + w2, where y1 and y2 
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u1) + w1 and \u0307x2 = f2(x2, x1 - y1d1, u2) + w2, where y1 and y2 
            
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are the approximations of x1 and x2 with respect to the delays.",
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are the approximations of x1 and x2 with respect to the delays.",
            
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}