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	Martin Wilhelm Kutta - Wikipedia, the free encyclopedia
		Martin Wilhelm Kutta (November 3, 1867 – December 25, 1944) was a German mathematician.
		Kutta was born in Pitschen, Upper Silesia (today Byczyna, Poland).
		Kutta became professor in Stuttgart in 1911, where he stayed until his retirement in 1935.
	en.wikipedia.org /wiki/Martin_Wilhelm_Kutta (154 words)

	Kutta biography
		Wilhelm Kutta's father was Wilhelm Kutta and his mother was Anna Koschinsky.
		Kutta was appointed to a post at the Technische Hochschule at Munich as an assistant in mathematics and physics from 1894.
		Kutta was a remarkable person quite apart from his outstanding contributions to mathematics.
	www-groups.dcs.st-and.ac.uk /~history/Biographies/Kutta.html (772 words)

	Kutta
		Martin Kutta studied at Breslau from 1885 to 1890.
		During this period he spent the year 1898-99 in England at the University of Cambridge.
		Kutta held posts at Munich, Jena and Aachen.
	www.educ.fc.ul.pt /icm/icm2003/icm14/Kutta.htm (74 words)

	Martin Wilhelm Kutta
		Martin Wilhelm Kutta (1867-1944) extended the Runge’s method of solving ordinary differential equations.
		He is also known for his work on airfoils.
		This document is being extended to include more details about Kutta.
	numericalmethods.eng.usf.edu /anecdotes/kutta.html (104 words)

	[No title] (Site not responding. Last check: 2007-10-21)
		Only a solid dijk prevents these people in Amsterdam from wet feet, and the beautiful pictures of Carl Runge and Wilhelm Kutta would be seriously damaged.
		Carl David Tolmé Runge (1856-1927) initiated RK methods in 1895, is also famous for his research in complex analysis, spectroscopy, approximation theory, and other fields of applied mathematics.
		Wilhelm Martin Kutta (1867-1944) brought RK methods 1901 to a first perfection and became also famous for his later work in aerodynamics (jpeg files imported from the WWW pages of Tanja Van Hecke).
	www.unige.ch /~wanner/s_c/Amsterdam.html (95 words)

	Fundamentals of Atmospheric Modeling - Cambridge University Press
		The method involved dividing a region of interest into rectilinear cells (grid cells), then writing a finite-difference form of the analytical meteorological equations for each grid cell and solving the equations by hand over all cells.
		Whereas Carle Runge and Wilhelm Kutta developed a method of finite-differencing ordinary differential equations in the 1890s, Richardson extended finite-differencing (central differencing in his case) to partial differential equations and to multiple grid cells.
		Richardson was not satisfied with his solution technique, though, because data available to test his method were sparse, and predictions from his method were not accurate.
	www.cambridge.org /catalogue/catalogue.asp?isbn=0511110162&ss=exc (4119 words)

	Topic 14.5: Runge Kutta Fehlberg
		In order to determine if a step size of h is neither too large nor too small, it is necessary to find the solution with a smaller step size, say h/2 and to test if the differences in the y values corresponding to the same t values are sufficiently close.
		Presented is an alternate Runge Kutta technique which uses two separate calculations to determine if the step size is sufficiently small and we can modify the size of the step as appropriate.
		I'd like to thank Allan Wittkopf for his suggestions and help.
	www.ece.uwaterloo.ca /~ece204/TheBook/14IVPs/rkf45 (114 words)

	Famous Academics \| History \| Overview & Organization \| Universität Stuttgart (Site not responding. Last check: 2007-10-21)
		Hermann C. Fehling Fehling solution for urine sugar test
		Wilhelm M. Kutta Runge-Kutta method and Kutta-Joukowski formula
		Wilhelm Lübke First chair in history of art
	www.uni-stuttgart.de /ueberblick/geschichte/persoenlichkeiten/index.en.html (87 words)

	The Math Forum - Math Library - Physics (Site not responding. Last check: 2007-10-21)
		Browse bestselling math books from the Professional and Technical Bookstore at Amazon.com, in such categories as Applied; Chaos and Systems; Geometry and Topology; Mathematical Analysis; Mathematical Physics; Number Systems; Pure Mathematics; Transformations;...more>>
		Boomerang (SMILE) - Wilhelm L. Lilly, Kenwood Academy High School
		A lesson for grades 4-12 designed to teach students to estimate angles in degrees and distances in feet or meters; collect data and analyze a histogram; and (optionally) study gyroscopic precession and aerodynamics.
	www.mathforum.org /library/topics/physics (2619 words)

	Amazon.com: Fluid Mechanics, Third Edition: Books: Ira M. Cohen,Pijush K. Kundu (Site not responding. Last check: 2007-10-21)
		Fluid mechanics deals with the flow of fluids.
		New York, Journal of Fluid Mechanics, Academic Press, Dover Publications, Englewood Cliffs, Gulf Stream, John Wiley, Clarendon Press, Methods Appl, Oxford University Press, Using the Taylor, Wilhelm Kutta
		Customers interested in this title may also be interested in:
	www.amazon.com /exec/obidos/tg/detail/-/0121782530?v=glance (1232 words)

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