Robot | Path | Permission |
GoogleBot | / | ✔ |
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Title | Tim |
Description | Tim Mitchell is a computer scientist working on numerical algorithms and software for robust control, stability analysis, and |
Keywords | nonsmooth optimization,constrained optimization,stability radius,stability measure,robust control,GRANSO,betaRMP |
WebSite | timmitchell.com |
Host IP | 185.169.253.175 |
Location | - |
Site | Rank |
US$2,135,065
Last updated: 2022-11-24 16:45:35
timmitchell.com has Semrush global rank of 4,957,370. timmitchell.com has an estimated worth of US$ 2,135,065, based on its estimated Ads revenue. timmitchell.com receives approximately 246,354 unique visitors each day. Its web server is located in -, with IP address 185.169.253.175. According to SiteAdvisor, timmitchell.com is safe to visit. |
Purchase/Sale Value | US$2,135,065 |
Daily Ads Revenue | US$1,971 |
Monthly Ads Revenue | US$59,125 |
Yearly Ads Revenue | US$709,499 |
Daily Unique Visitors | 16,424 |
Note: All traffic and earnings values are estimates. |
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timmitchell.com. | A | 300 | IP: 185.169.253.175 |
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timmitchell.com. | NS | 10800 | NS Record: motorhead.easydns.org. |
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Tim Mitchell Home Research Software Teaching Contact I am a postdoctoral research scientist in the Computational Methods in Systems and Control Theory group at the Max Planck Institute for Dynamics of Complex Technical Systems in Magdeburg, Germany. Previously, I was an Assistant Research Scientist at the Courant Institute of Mathematical Sciences at New York University, which is also where I obtained my PhD in computer science. I did my undergraduate studies in both computer science and mathematics at Tufts University. To date, my research interest has been focused on designing fast and reliable algorithms and software for robust control and stability analysis of dynamical systems. However, the resulting tools I have developed are often applicable to other problems as well, such as model-order reduction, and even quite general domains like nonsmooth constrained optimization and benchmarking of numerical algorithms. The techniques underlying my work typically lie across the fields of |
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