Duncan Sommerville

Duncan Sommerville
Duncan Sommerville
FRSE
Born 24 November, 1879
Beawar, Rajputana, India
Died 31 January, 1934
Wellington, New Zealand
Nationality Scottish
Citizenship United Kingdom
Education Perth Academy
Alma mater St Andrews University
Occupation Mathematician
Employer

Lecturer in Mathematics, St Andrews University (1905-15)
Professor of Pure & Applied

Mathematics, Wellington University (1915-34)
Known for Work in multidimensional geometry
Religion United Presbyterian Church of Scotland
Spouse Louisa Agnes Beveridge (m. 1912)
Parents Rev Dr James Sommerville
Notes
Fellow of the Royal Society of Edinburgh (1911)
Co-founder and first secretary of the New Zealand Astronomical Society (1920)
President of Section A of the Australasian Association for the Advancement of Science meeting, Adelaide (1924)
Fellow of the Royal Astronomical Society (1926)

Duncan MacLaren Young Sommerville FRSE FRAS (1879–1934) was a Scottish mathematician and astronomer, best known for his work in multidimensional geometry. He was a co-founder and the first secretary of the New Zealand Astronomical Society.

Sommerville was also an accomplished watercolourist, producing a series of works of the New Zealand landscape.

The middle name 'MacLaren' is spelt úsing the old orthography M'Laren in some sources, for example the records of the Royal Society of Edinburgh.[1]

Contents

Early life

Sommerville was born in India where his father was employed as a missionary doctor by the United Presbyterian Church of Scotland. The Rev Dr James Sommerville had been responsible for establishing the hospital at Jodhpur, Rajputana.

The family returned home to Scotland, where Duncan first spent 4 years at a private school in Perth, before being sent to Perth Academy. He then studied at the University of St Andrews in Fife. He taught there from 1902 to 1914.

Sommerville was elected a Fellow of the Royal Society of Edinburgh in 1911.

Work in New Zealand

Duncan MacLaren Young Sommerville

In 1915 Sommerville went to New Zealand to take up the Chair of Pure and Applied Mathematics at the Victoria College of Wellington.

Sommerville most famous for his work on geometries in higher dimensions (in addition the classical geometries: Euclidean, spherical and hyperbolic). He found 3d geometries in dimension d.

He also discovered and proved the celebrated Dehn-Sommerville equations for the number of faces of convex polytopes.

References

  1. ^ Waterston, Charles D; Macmillan Shearer, A (July 2006). Former Fellows of the Royal Society of Edinburgh 1783-2002: Biographical Index. II. Edinburgh: The Royal Society of Edinburgh. ISBN 9780902198845. http://www.rse.org.uk/fellowship/fells_indexp2.pdf. Retrieved 5 February, 2011. 
  • D. M. Y. Sommerville, Bibliography of Non-Euclidean Geometry. St Andrews, 1911.
  • D. M. Y. Sommerville, The Elements of Non-Euclidean Geometry (Bell's Mathematical Series for Schools and Colleges.) Ed. William P. Paine. G.Bell, 1914, 274pp
  • D. M. Y. Sommerville, An Introduction to the Geometry of n Dimensions. New York, E. P. Dutton, 1930. 196 pp. (Dover Publications edition, 1958)
  • D. M. Y. Sommerville, Analytical Geometry of Three Dimensions. Cambridge University Press., 1934. 416pp

External links


Wikimedia Foundation. 2010.

Игры ⚽ Поможем решить контрольную работу

Look at other dictionaries:

  • Duncan MacLaren Young Sommerville — (November 24, 1879, Beawar, Rajasthan, India – January 31, 1934, Wellington, New Zealand) was a mathematician best known for his work in multidimensional geometry.Sommerville studied at the University of St Andrews. He taught there from 1902 to… …   Wikipedia

  • Sommerville — The name Sommerville, when stated by itself, has several different meanings in the English language.Institutions named Sommerville*Sommerville Manor SchoolPeople named Sommerville*Duncan M. Y. Sommerville, a Scottish and New Zealand mathematician …   Wikipedia

  • Dehn–Sommerville equations — In mathematics, the Dehn–Sommerville equations are a complete set of linear relations between the numbers of faces of different dimension of a simplicial polytope. For polytopes of dimension 4 and 5, they were found by Max Dehn in 1905. Their… …   Wikipedia

  • Beawar — ब्यावर   city   …   Wikipedia

  • Géométrie non euclidienne — On appelle géométrie non euclidienne une théorie géométrique ayant recours à tous les axiomes et postulats posés par Euclide dans les Éléments, sauf le postulat des parallèles. La droite d est la seule droite passant par le point M et parallèle à …   Wikipédia en Français

  • Pavage par des polygones réguliers — Cet article traite des pavages par des polygones réguliers. Sommaire 1 Plan euclidien 1.1 Combinaisons possibles 1.2 Pavages réguliers 1.3 Pavages sem …   Wikipédia en Français

  • 4-polytope régulier convexe — Un hypercube en rotation En mathématique, un polytope régulier convexe à 4 dimensions (ou polychore) est un polytope à 4 dimensions qui est à la fois régulier et convexe. Ce sont les analogues en 4 dimensions des solides de Platon (3 dimensions)… …   Wikipédia en Français

  • Уравнения Дена — Сомервиля полный набор линейных соотношений на количество граней разных размерностей у простого многогранника. Содержание 1 Формулировка 1.1 Связанные определения 2 Ист …   Википедия

  • United Kingdom — a kingdom in NW Europe, consisting of Great Britain and Northern Ireland: formerly comprising Great Britain and Ireland 1801 1922. 58,610,182; 94,242 sq. mi. (244,100 sq. km). Cap.: London. Abbr.: U.K. Official name, United Kingdom of Great… …   Universalium

  • Shamanism — Shaman redirects here. For other uses, see Shaman (disambiguation). Russian postcard based on a photo taken in 1908 by S. I. Borisov, showing a female shaman, of probable Khakas ethnicity.[1] Shamanism is an anthropological term referencing a… …   Wikipedia

Share the article and excerpts

Direct link
Do a right-click on the link above
and select “Copy Link”