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[[[Professor]] [[Knight Bachelor|Sir]] '''Brian Hoskins''' [[Order of the British Empire|CBE]] [[Fellow of the Royal Society|FRS]], is a British [[atmospheric dynamics|dynamical]] [[meteorologist]] and [[climatologist]] based at the [[University of Reading]]. A mathematician by training, his research has focused on understanding atmospheric motion from the scale of [[weather front|fronts]] to that of the Earth, using a range of theoretical and numerical models. He is perhaps best known for his work on the mathematical theory of [[extratropical cyclones]] and [[frontogenesis]]<ref>{{cite journal | title = The Mathematical Theory of Frontogenesis | date = 1982 | volume = 14 | pages = 131-151| doi = 10.1146/annurev.fl.14.010182.001023 | author = Brian J. Hoskins | journal = [[Annual Reviews|Annual Review of Fluid Mechanics]]}}</ref>, particularly through the use of [[potential vorticity]]<ref>{{cite journal | title = On the use and significance of isentropic potential vorticity maps | date = 1985 | volume = 111 | pages = 877-946| url = http://www.rmets.org/about/history/classics.php#h | author = B.J. Hoskins, M.E. McIntyre and A.W. Robertson | journal = Quarterly Journal of the Royal Meteorological Society | doi = 10.1256/smsqj.47001}}</ref>. He has also produced research across many areas of meteorology, including the Indian [[monsoon]] and [[global warming]], recently contributing to the [[Stern review]] and the [[IPCC Fourth Assessment Report]].
[[[Professor]] [[Knight Bachelor|Sir]] '''Brian Hoskins''' [[Order of the British Empire|CBE]] [[Fellow of the Royal Society|FRS]], is a British [[atmospheric dynamics|dynamical]] [[meteorologist]] and [[climatologist]] based at the [[Imperial College London]]. A mathematician by training, his research has focused on understanding atmospheric motion from the scale of [[weather front|fronts]] to that of the Earth, using a range of theoretical and numerical models. He is perhaps best known for his work on the mathematical theory of [[extratropical cyclones]] and [[frontogenesis]]<ref>{{cite journal | title = The Mathematical Theory of Frontogenesis | date = 1982 | volume = 14 | pages = 131-151| doi = 10.1146/annurev.fl.14.010182.001023 | author = Brian J. Hoskins | journal = [[Annual Reviews|Annual Review of Fluid Mechanics]]}}</ref>, particularly through the use of [[potential vorticity]]<ref>{{cite journal | title = On the use and significance of isentropic potential vorticity maps | date = 1985 | volume = 111 | pages = 877-946| url = http://www.rmets.org/about/history/classics.php#h | author = B.J. Hoskins, M.E. McIntyre and A.W. Robertson | journal = Quarterly Journal of the Royal Meteorological Society | doi = 10.1256/smsqj.47001}}</ref>. He has also produced research across many areas of meteorology, including the Indian [[monsoon]] and [[global warming]], recently contributing to the [[Stern review]] and the [[IPCC Fourth Assessment Report]].


== Career ==
== Career ==

Revision as of 06:46, 16 May 2008

[[[Professor]] Sir Brian Hoskins CBE FRS, is a British dynamical meteorologist and climatologist based at the Imperial College London. A mathematician by training, his research has focused on understanding atmospheric motion from the scale of fronts to that of the Earth, using a range of theoretical and numerical models. He is perhaps best known for his work on the mathematical theory of extratropical cyclones and frontogenesis[1], particularly through the use of potential vorticity[2]. He has also produced research across many areas of meteorology, including the Indian monsoon and global warming, recently contributing to the Stern review and the IPCC Fourth Assessment Report.

Career

Awards

Service

References

  1. ^ Brian J. Hoskins (1982). "The Mathematical Theory of Frontogenesis". Annual Review of Fluid Mechanics. 14: 131–151. doi:10.1146/annurev.fl.14.010182.001023.
  2. ^ B.J. Hoskins, M.E. McIntyre and A.W. Robertson (1985). "On the use and significance of isentropic potential vorticity maps". Quarterly Journal of the Royal Meteorological Society. 111: 877–946. doi:10.1256/smsqj.47001.