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partnership to achieve excellence in public and global health research, education and translation of knowledge into policy and practice. We invite applications for a Research Fellow to work on mathematical
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View All Vacancies School of Computing & Mathematical Sciences Location: Greenwich Campus Salary: £37,099 to £39,347 plus £4069 London weighting per annum Contract Type: Fixed Term - 30/04/2026
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Over the last 10 years, genome wide association studies (GWAS), exome sequencing and short-read genomic sequencing have enabled a revolution in our understanding of the genetic basis of neurodegenerative diseases, their progression and disease pathways. In this period, most of the Mendelian...
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teaching responsibilities., e.g. to contribute time to existing courses or to embed teaching on the research area into the existing syllabus. Essential requirements PhD in Engineering, Physics, Mathematics
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partnership to achieve excellence in public and global health research, education and translation of knowledge into policy and practice. This post involves combining mathematical models with detailed data from
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: Natural, Mathematical & Engineering Sci. Department: Informatics. Contact details:Martin Albrecht. [email protected] Location: Strand Campus. Category: Research. Job description The department
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mathematical modelling, simulation techniques, and optimization algorithms, coupled with a strong understanding of energy systems dynamics and renewable energy technologies. The appointee will be expected
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such as Geography, Computer Science, Planning, Statistics, Mathematics, Physical Sciences, Social Sciences are likely to be relevant. Or other relevant or equivalent qualifications. They will also have
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to explainability, based on attention mapping, as well as develop novel mathematical tools aimed at improving transparency of clinical AI. The development of these 3 lines of research, will be facilitated by bench
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clinical AI. Explainability – the postholder will apply standard approaches to explainability, based on attention mapping, as well as develop novel mathematical tools aimed at improving transparency