• Thumbnail for Martin Kutta
    Martin Wilhelm Kutta (German: [ˈkʊta]; 3 November 1867 – 25 December 1944) was a German mathematician. Kutta was born in Pitschen, Upper Silesia, Kingdom...
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  • Thumbnail for Runge–Kutta methods
    Runge and Wilhelm Kutta. The most widely known member of the Runge–Kutta family is generally referred to as "RK4", the "classic Runge–Kutta method" or...
    45 KB (7,386 words) - 16:59, 28 September 2024
  • Thumbnail for One-step method
    Heun and Wilhelm Kutta developed significant improvements to Euler's method around 1900. These gave rise to the large group of Runge-Kutta methods, which...
    46 KB (7,395 words) - 19:33, 23 September 2024
  • Thumbnail for List of German inventions and discoveries
    theorem by Felix Bernstein and Ernst Schröder c. 1900: Runge–Kutta methods by Wilhelm Kutta and Carl Runge 1900s: Hilbert space by David Hilbert Early 20th...
    230 KB (19,850 words) - 02:48, 27 August 2024
  • Thumbnail for Carl Runge
    physicist, and spectroscopist. He was co-developer and co-eponym of the Runge–Kutta method (German pronunciation: [ˈʀʊŋə ˈkʊta]), in the field of what is today...
    7 KB (534 words) - 09:42, 20 August 2024
  • (x0, y0) is given by the third-order Runge-Kutta formula. In first-order ordinary equations, the Runge-Kutta method uses a mathematical model that represents...
    24 KB (3,329 words) - 05:27, 10 July 2024
  • Hochschule Hannover (now remembered chiefly as the co-eponym of the Runge–Kutta method). When World War I started in 1914, Runge was not doing well in his...
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  • 1, Bydgoszcz Świętej Trójcy Street, Bydgoszcz Błażejewski, Stanisław; Kutta, Janusz; Romaniuk, Marek (2006). Bydgoski Słownik Biograficzny. Tom VII...
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  • umpire Carl Runge (1856–1927), German physicist and mathematician Runge–Kutta methods for numerical analysis Runge's phenomenon, a problem in the field...
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  • Thumbnail for 1905 in science
    Oswald Veblen proves the Jordan curve theorem. Martin Kutta describes the popular fourth-order Runge-Kutta method. James Cullen, S.J., begins the study of Cullen...
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  • Thumbnail for Battle of the Bulge
     86–89. Toland 1999, pp. 16, 19. Parker 2004, p. 132. Quarrie 1999. King & Kutta 1998, p. 281. Beevor 2015, p. 186. Wager, Eliot (2011), "Explaining the...
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  • Thumbnail for V-2 rocket
    from the original on 15 December 2013. Retrieved 14 December 2013. King & Kutta 1998, p. 281. "V2Rocket.com "Antwerp, The City of Sudden Death"". Archived...
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  • by encountering a transverse gust Kutta condition – Fluid dynamics principle regarding bodies with sharp corners Kutta–Joukowski theorem – Formula relating...
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  • Kanału Bydgoskiego. 2023. Retrieved 17 June 2023. Błażejewski, Stanisław; Kutta, Janusz; Romaniuk, Marek (1995). Bydgoski Słownik Biograficzny. Tom II [Bydgoszcz...
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  • Thumbnail for V-1 flying bomb
    Monogram Aviation Publications, ISBN 978-0-914144-04-5 King, Benjamin; Kutta, Timothy (1998), Impact: The History of Germany's V-Weapons in World War...
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  • Thumbnail for Intelligenzaktion
    Warsaw, Oficyna Wydawnicza Rytm, 1999, p. 554. ISBN 8387893315. Janusz Kutta, "Rola Kościoła katolickiego w dziejach Bydgoszczy" (The Role of the Catholic...
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  • Thumbnail for List of Russian physicists
    hydrodynamics, the first to study airflow, author of Joukowsky transform and Kutta–Joukowski theorem, founder of TsAGI and pioneer of aviation List of physicists...
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  • hydrodynamics, the first to study airflow, author of Joukowsky transform and Kutta–Joukowski theorem, founder of TsAGI and pioneer of aviation Octiabr' Emelianenko...
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  • Thumbnail for Blumwes' buildings in Bydgoszcz
    Carl and Wilhelm Blumwe were successful German entrepreneurs, industrialists and businessmen in today's Bydgoszcz from the second half of the 19th century...
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  • Thumbnail for List of Russian people
    hydrodynamics, the first to study airflow, author of Joukowsky transform and Kutta–Joukowski theorem, founder of TsAGI, pioneer of aviation Ernest Beaux, inventor...
    204 KB (22,841 words) - 10:39, 29 September 2024
  • Thumbnail for Marlis Hochbruck
    Hochbruck, Marlis; Ostermann, Alexander (2005), "Explicit exponential Runge–Kutta methods for semilinear parabolic problems", SIAM Journal on Numerical Analysis...
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  • and archeologist Theofil Kupka, politician Jan Kustos, politician Martin Kutta, mathematician Kazimierz Kutz, film director and politician Fritz Laband...
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  • Thumbnail for ROMET
    Bydgoskie Towarzystwo Naukowe. ISBN 8390132907. Błażejewski, Stanisław; Kutta, Janusz; Romaniuk, Marek (2000). Bydgoski Słownik Biograficzny. Tom VI [Bydgoszcz...
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  • Thumbnail for Protests of 1968
    protesters in Karachi and Lahore began describing Ayub Khan as a dog ("Ayub Khan Kutta!"). Troops opened fire, killing dozens and injuring hundreds of students...
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  • Petrol Chemistry Stefan Kuetter – physician, general practitioner Martin Kutta – mathematician Otto Lehmann – father of liquid crystal research Maria Lipp...
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  • (1865–1943) Jacques Hadamard (1865–1963) Gustav de Vries (1866–1934) Martin Kutta (1867–1944) Arnold Sommerfeld (1868–1951) Gustav Mie (1868–1957) Sergey...
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  • Thumbnail for Alexander Timm House
    web}}: CS1 maint: numeric names: authors list (link) Błażejewski Stanisław, Kutta Janusz (1995). Bydgoski Słownik Biograficzny. Tom II. Bydgoszcz. ISBN 83-85327-27-4...
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  • Thumbnail for Benno Hann von Weyhern
    vol. 49, Leipzig: Duncker & Humblot, pp. 759–760 Błażejewski Stanisław, Kutta Janusz, Romaniuk Marek: Bydgoski Słownik Biograficzny. Volume II. Bydgoszcz...
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  • Thumbnail for Church of the Holy Trinity, Bydgoszcz
    Bydgoszczy. p. 206. Borodij Eugeniusz; Chamot Marek; Kabaciński Ryszard; Kutta Janusz; Pastuszewski Stefan (1995). Kościół katolicki w Bydgoszczy. Bydgoszcz:...
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  • integration of ordinary differential equations and is the simplest Runge–Kutta method. The Euler method is named after Leonhard Euler, who treated it in...
    88 KB (10,913 words) - 11:59, 19 April 2024