IASAbout IASDesignHostingPromotionConsultingContact


    Historical People Geometry













Historical People Geometry


This category is for early mathematicians that have contributed to the development of the field.

    Top: Science: Math: Geometry: People: Historical

See Also:

  • Apollonius of Perga (c. 262-190 B.C.) - known as 'The Great Geometer', great influence on the development of mathematics, famous book Conics introduced terms such as parabola, ellipse and hyperbola.
  • Riemann, Georg Friedrich Bernhard (1826-1866) - Theory of functions, non-Euclidian geometry, relativity theory, Famous for the Riemann hypothesis about the behavior of zeros of the Riemann zeta function, which he showed determines the distribution of prime numbers.
  • Desargues - Girard Desargues (1591-1661) - Founder of projective geometry, his work centred on the theory of conic sections and perspective.
  • Heron of Alexandria (ca. 75 AD) - Greek mathematician who was mainly interested in practical studies in mechanics and engineering, best known for Heron's Formula
  • Monge, Gaspard - Conte de Péluse (1746-1818) - The father of differential geometry, he devised a system called Geometrie descriptive, now known as orthographic projection, the graphical method used in modern mechanical drawing.
  • Klein, Felix (1849-1925) - Plücker's assistant at Bonn who studied Analytic Geometry, describing geometry as the study of properties of figures which remain invariant under a Group of Transformations. He systemized Non-Euclidean Geometry.
  • Steiner, Jakob (1796-1863) - Was one of the greatest contributors to projective geometry.


Help build the largest human-edited directory on the web.
Submit a Site - Open Directory Project - Become an Editor
Click here to add, change or remove your listing

Top


Home | About IAS | Web Design | Web Hosting | Promotion | Consulting | Support | Contact IAS

Copyright © 1995-2009 Internet Advertising Solutions, Inc.
Copyright Notice | Privacy Policy | Site Map | APR









  MySQL - Cache Direct sec.