1. Kutta Martin Wilhelm Kutta (1867 1944). Mathematiker, insbesondere numerische Mathematik. http://www.kk.s.bw.schule.de/mathge/kutta.htm

Martin Wilhelm Kutta (1867 - 1944) Numerische und angewandte Mathematik (Theorie des Auftriebs, Photogrammetrie, numerische Integration) geboren in Pitschen (Oberschlesien) " Als Hochschullehrer war er wegen der Klarheit und Anschaulichkeit seiner Vorlesungen sehr geschätzt; man rühmt ihm nach, daß er auch Ingenieuren , die die Mathematik nich liebten, diese interessant zu machen verstand." NDB 7, S. 349f Elliptische und andere Integrale bei Wallis. Bib. Math. (3) 2 (1901), S. 230-234 Quellen: Pogg. 4, S. 821, Pogg. 5, S. 695, Pogg. 6, S. 1437, Pogg 7a, S. 978 Werner Schulz: Kutta. In Neue Deutsche Biographie (NDB), Bd. 7, S. 348-350 [Stuttgarter Mathematiker] [Homepage KK] Bertram Maurer 10.03.1998

2. Kutta Martin Wilhelm Kutta. Born 3 Nov 1867 in Pitschen Martin Kutta studiedat Breslau from 1885 to 1890. Then he went to Munich where http://www-gap.dcs.st-and.ac.uk/~history/Mathematicians/Kutta.html

Martin Wilhelm Kutta Born: 3 Nov 1867 in Pitschen, Upper Silesia (now Byczyna, Poland) Died: Click the picture above to see a larger version Show birthplace location Previous (Chronologically) Next Biographies Index Previous (Alphabetically) Next Main index Martin Kutta studied at Breslau from 1885 to 1890. Then he went to Munich where he studied from 1891 to 1894, later becoming an assistant to von Dyck at Munich. During this period he spent the year 1898-99 in England at the University of Cambridge. Kutta held posts at Munich, Jena and Aachen. He became professor at Stuttgart in 1911 and remained there until he retired in 1935. He is best known for the Runge -Kutta method (1901) for solving ordinary differential equations and for the Zhukovsky - Kutta aerofoil. Runge presented Kutta's methods. Article by: J J O'Connor and E F Robertson Click on this link to see a list of the Glossary entries for this page A Reference (One book/article) Mathematicians born in the same country Other references in MacTutor Chronology: 1900 to 1910 Other Web sites Munich, Germany

3. Famous People Wolfgang Kilby Jack Kirchhoff Gustav Klein Felix Klitzing Klaus Koshiba MasatoshiKroemer Herbert Kronecker Leopold Kusch Polykarp.html kutta martin, L'Hospital http://www.aldebaran.cz/famous/list_ijkl.html

I, J K L Jacobi Carl Jansky Karl Jarník Vojtìch Jeans James ... Odkazy

4. Runge & Kutta Translate this page Il a laissé son nom dans la célèbre méthode de Runge-Kutta (kutta martin Wilhelm,1867-1944, allemand, également physicien) généralisant une méthode http://www.sciences-en-ligne.com/momo/chronomath/chrono2/Runge.html

RUNGE Karl David allemand, 1856-1927 Euler Le principe est de Pour en savoir plus : , par R. Theodor CNAM, cours A. Ed. Masson, Paris 1989 Traitement d'algorithmes par ordinateur , Tome II, par Louis Leon E.N.S.T.A. Ed. CEPADUES, Toulouse, 1983 Picard Stieltjes

5. Kutta kutta, martin Wilhelm. (18671944). Nemecký matematik (pracoval vMnichove), který se proslavil úcinným numerickým schématem http://www.aldebaran.cz/famous/people/Kutta_Martin.html

Kutta, Martin Wilhelm Nìmecký matematik (pracoval v Mnichovì), který se proslavil úèinným numerickým schématem na øešení diferenciálních rovnic Dnes se tato metoda øešení nazývá Runge-Kuttova metoda a byla objevena v roce 1901. Astrofyzika Galerie Sondy Úkazy ... Odkazy

6. Wilhelm Martin Kutta 1867-1944 Translate this page Wilhelm martin kutta 1867-1944. kutta wird 1867 in Pitschen, Oberschlesien,nahe der ehemaligen Grenze zu Russisch-Polen geboren. http://triton.mathematik.tu-muenchen.de/~kaplan/fakul/node21.html

Next: Josef Lense 1890-1985 Up: Lebensbilder Previous: Sebastian Finsterwalder 1862-1951 Wilhelm Martin Kutta 1867-1944 ... Angeregt durch den Aufsatz von Herrn Runge ... Die Runge-Kutta Formeln sollten Epoche machen: Kein rechnender Naturwissenschaftler oder Ingenieur auf der Welt, der sie nicht wenigstens dem Namen nach kennt. Aeroplans Der Gepatschferner i. J. 1896 Das war ein Demokrat ! Aber es wird immer einsamer um Kutta. Pfeiffer: R. Bulirsch, M. Breitner Next: Josef Lense 1890-1985 Up: Lebensbilder Previous: Sebastian Finsterwalder 1862-1951 Michael Kaplan Thu Dec 7 21:19:21 GMT+0100 1995

7. Kutta Biography of martin kutta (18671944) martin Wilhelm kutta. Born 3 Nov 1867 in Pitschen, Upper Silesia (now Byczyna, Poland) http://www-groups.dcs.st-and.ac.uk/~history/Mathematicians/Kutta.html

Martin Wilhelm Kutta Born: 3 Nov 1867 in Pitschen, Upper Silesia (now Byczyna, Poland) Died: Click the picture above to see a larger version Show birthplace location Previous (Chronologically) Next Biographies Index Previous (Alphabetically) Next Main index Martin Kutta studied at Breslau from 1885 to 1890. Then he went to Munich where he studied from 1891 to 1894, later becoming an assistant to von Dyck at Munich. During this period he spent the year 1898-99 in England at the University of Cambridge. Kutta held posts at Munich, Jena and Aachen. He became professor at Stuttgart in 1911 and remained there until he retired in 1935. He is best known for the Runge -Kutta method (1901) for solving ordinary differential equations and for the Zhukovsky - Kutta aerofoil. Runge presented Kutta's methods. Article by: J J O'Connor and E F Robertson Click on this link to see a list of the Glossary entries for this page A Reference (One book/article) Mathematicians born in the same country Other references in MacTutor Chronology: 1900 to 1910 Other Web sites Munich, Germany

8. References For Kutta References for martin kutta. Articles W Schulz, martin Wilhelmkutta, Neue Deutsche Biographie 13 (Berlin, 1952 ), 348-350. http://www-gap.dcs.st-and.ac.uk/~history/References/Kutta.html

References for Martin Kutta Articles: W Schulz, Martin Wilhelm Kutta, Neue Deutsche Biographie (Berlin, 1952- ), 348-350. Main index Birthplace Maps Biographies Index History Topics ... Anniversaries for the year JOC/EFR December 1996 School of Mathematics and Statistics University of St Andrews, Scotland The URL of this page is: http://www-history.mcs.st-andrews.ac.uk/history/References/Kutta.html

9. 7 FSM Intrm. 536-550 JIM kutta, HALVERSON NIMEISA, RESAUO. martin, ERADIO WILLIAM, FRANCIS RUBEN, http://www.fsmlaw.org/fsm/decisions/vol7/7fsm536_550.htm

THE SUPREME COURT OF THE FEDERATED STATES OF MICRONESIA TRIAL DIVISION Cite as Davis v. Kutta 7 FSM Intrm. 536 (Chk. 1996) [7 FSM Intrm. 536] MENRY DAVIS, Plaintiff, vs. JIM KUTTA, HALVERSON NIMEISA, RESAUO MARTIN, ERADIO WILLIAM, FRANCIS RUBEN, JOHNSON SILANDER and the STATE OF CHUUK, Defendants. CIVIL ACTION NO. 1992-1039 FINDINGS OF FACT AND CONCLUSIONS OF LAW Martin Yinug Associate Justice Trial: April 6-8, 1995 Decided: August 6, 1996 APPEARANCES: For the Plaintiff: R. Barrie Michelsen, Esq. John Hollinrake, Esq. Law Offices of R. Barrie Michelsen P.O. Box 1450 Kolonia, Pohnpei FM 96941 [7 FSM Intrm. 537] For the Defendants: Wesley Simina, Esq. Attorney General Office of the Chuuk Attorney General P.O. Box 189 Weno, Chuuk FM 96942 HEADNOTES Civil Procedure Pleadings Issues not specifically raised in pleading may be tried by parties' implied consent. Davis v. Kutta, 7 FSM Intrm. 536, 543 (Chk. 1996). Torts Battery A person is liable to another for battery if he acts intending to cause harmful contact with a third person or an imminent apprehension of such contact, and a harmful contact indirectly results. Davis v. Kutta, 7 FSM Intrm. 536, 544 (Chk. 1996).

10. Josef Lense 1890-1985 Translate this page next up previous contents Next Robert Sauer 1898-1970 Up LebensbilderPrevious Wilhelm martin kutta 1867-1944. Josef Lense 1890-1985. http://triton.mathematik.tu-muenchen.de/~kaplan/fakul/node22.html

Next: Robert Sauer 1898-1970 Up: Lebensbilder Previous: Wilhelm Martin Kutta 1867-1944 Josef Lense 1890-1985 Am Nachmittag Vorlesung Mathematik und Musik; (1948) festgehalten. Reihenentwicklungen in der Mathematischen Physik Kugelfunktionen (1950) und Analytische projektive Geometrie Peter Vachenauer Next: Robert Sauer 1898-1970 Up: Lebensbilder Previous: Wilhelm Martin Kutta 1867-1944 Michael Kaplan Thu Dec 7 21:19:21 GMT+0100 1995

11. References For Kutta References for the biography of martin kutta References for martin kutta. Articles W Schulz, martin Wilhelm kutta, Neue Deutsche Biographie 13 (Berlin, 1952 http://www-groups.dcs.st-and.ac.uk/~history/References/Kutta.html

References for Martin Kutta Articles: W Schulz, Martin Wilhelm Kutta, Neue Deutsche Biographie (Berlin, 1952- ), 348-350. Main index Birthplace Maps Biographies Index History Topics ... Anniversaries for the year JOC/EFR December 1996 School of Mathematics and Statistics University of St Andrews, Scotland The URL of this page is: http://www-history.mcs.st-andrews.ac.uk/history/References/Kutta.html

12. Kutta Portrait Portrait of martin kutta martin kutta. JOC/EFR August 2001 http://www-history.mcs.st-and.ac.uk/PictDisplay/Kutta.html

Martin Kutta JOC/EFR August 2001 The URL of this page is: http://www-history.mcs.st-andrews.ac.uk/history/PictDisplay/Kutta.html

13. A Breif Discription Of Martin William Kutta ~martin William kutta~. 3 Nov, 1867 25 Dec, 1944. To visit the site that thispicture was taken from, and to learn more about kutta, click on his picture. http://www.culver.org/academics/mathematics/Faculty/haynest/nctm/algebra1x/schri

~Martin William Kutta~ 3 Nov, 1867 - 25 Dec, 1944 To visit the site that this picture was taken from, and to learn more about Kutta, click on his picture Kutta was alive through World War I and most of World War II in Germany where he died in 1944. He worked in several prestigious universities such as Munich (where he served as an assistant to the famous Walther von Dyck ) and with several other famous mathematicians, such as Carl Runge , with whom he developed the Runge-Kutta method of differential equations. He also is credited with developing a type of aerofoil with the technical mathematician Nikoli Zhukovsky click here to see where this information was taken from He contributed to the field of solving differential equations Differential Equations are mathematical equalities that relate the constantly changing dependence of one variable to another. That is, they show a relationship of functions in a problem that can have altering variables or constants. A common type of differential equation is: d y dt ky Where: y is the function (what the variable does or represents) and t is the variable itself. K (the part of the answer that doesn’t relate to the other side of the equation) is usually the constant, or the number that stays the same throughout the problem.

14. [Fwd: Re: [ODE] Euler Vs. Runge-Kutta And Adaptive Step Sizes] martin Original Message - From martin C. martin martin@metahuman.org Subject Re ODE Euler vs. Runge-kutta and adaptive step sizes To http://q12.org/pipermail/ode/2002-May/001195.html

[Fwd: Re: [ODE] Euler vs. Runge-Kutta and adaptive step sizes] Martin C. Martin martin at metahuman.org Wed May 1 21:17:02 2002 Previous message: [ODE] Euler vs. Runge-Kutta and adaptive step sizes Next message: [ODE] Piled objects Messages sorted by: [ date ] [ thread ] [ subject ] [ author ] Oops, sorry for sending these out of order. - Martin Original Message From: "Martin C. Martin" <martin@metahuman.org> Subject: Re: [ODE] Euler vs. Runge-Kutta and adaptive step sizes To: Russ Smith <russ@q12.org> Hey Russ, I'm interested in higher order integrators mostly in the hope that it will allow larger time steps, at least when the set of constraints isn't changing. Perhaps that's misguided on my part? > errrm ... not sure ... what part of 'numerical recipes' describes this? Previous message: [ODE] Euler vs. Runge-Kutta and adaptive step sizes Next message: [ODE] Piled objects Messages sorted by: [ date ] [ thread ] [ subject ] [ author ]

15. [Fwd: Re: [ODE] Euler Vs. Runge-Kutta And Adaptive Step Sizes] Rungekutta and adaptive step sizes To martin C. martin martin@metahuman.org Russ, I take it you use Euler integration rather than, say, fourth order http://q12.org/pipermail/ode/2002-May/001192.html

[Fwd: Re: [ODE] Euler vs. Runge-Kutta and adaptive step sizes] Martin C. Martin martin at metahuman.org Wed May 1 20:59:02 2002 Previous message: [ODE] Piled objects Next message: [Fwd: Re: [ODE] Euler vs. Runge-Kutta and adaptive step sizes] Messages sorted by: [ date ] [ thread ] [ subject ] [ author ] Russ sent this just to me, rather than to the list, by mistake, so I'm forwarding it to the list. - Martin Original Message From: Russ Smith <russ@q12.org> Subject: Re: [ODE] Euler vs. Runge-Kutta and adaptive step sizes To: "Martin C. Martin" <martin@metahuman.org> > Russ, I take it you use Euler integration rather than, say, fourth order Runge-Kutta? If so, why? Would a fourth order Runge-Kutta be a lot more work? Also, I'm thinking of implementing my own adaptive step size algorithm, step doubling as described in Numerical Recipes. Basically, I take a step of a large step size, record the positions/velocities of everything, then "rewinding" everything to before the step and taking two steps of half the size. How hard would

16. Arbeitsmaterialien Martin Arnold kutta-Verfahren HEDOP5(Index-2-Formulierung mit Last modified Oct 2, 2002 by martin.arnold@dlr.de . http://www.ae.op.dlr.de/~arnold/work-frame.html

Martin Arnold Arbeitsmaterialien zu Vorlesungen (in German only) Archiv Archiv Sommersemester 2002 Vorlesung ,,Differentiell-algebraische Systeme: Theorie, Numerik, technische Anwendungen'' Zentrum Mathematik der Literatur Bemerkung 1.6: Folie 1 Beispiel 1.7: Folie 1 Folie 2 Folie 3 Folie 4 Beispiel 1.10: Folie 1 Bemerkung 2.7: Folie 1 Beispiel 2.9: Folie 1 Folie 2 Folie 3 Beispiel 3.5: Folie 1 Folie 2 Folie 3 Definition 3.7: Folie 1 Definition 3.12: Folie 1 Bemerkung 3.13, Beispiel 3.14: Folie 1 Beispiel 3.16: Folie 1 Inhalt Wintersemester 2001/02 Vorlesung ,,Numerische Numerische Methoden in der Fahrzeug-Systemdynamik'' Zentrum Mathematik der Beispiel 1.1: Folie 1 Beispiel 1.2: Folie 1 Folie 2 Beispiel 1.3: Folie 1 Folie 2 Abschnitt 1.3: Folie 1 Abschnitt 1.4: Folie 1 Literatur: Folie 1 Folie 2 Folie 3 Beispiel 2.4: Folie 1 Folie 2 Bemerkung 2.5: Folie 1 Bemerkung 2.9: Folie 1 Beispiel 2.10: Folie 1 Bemerkung 2.11: Folie 1 Bemerkung 2.12: Folie 1 Beispiel 2.15: Folie 1 Folie 2 Folie 3 Bemerkung 2.16: Folie 1 Folie 2 Folie 3 Folie 4 ... Skriptum Bemerkung 2.17: Folie 1 Folie 2 Beispiel 3.7:

17. Publications Martin Arnold Please send me an email (martin.arnold@dlr.de) if you would like Arnold, M. HalfexplicitRunge-kutta methods with explicit stages for differential-algebraic http://www.ae.op.dlr.de/~arnold/publ-frame.html

Martin Arnold Publications Papers Technical reports, Preprints Habilitationsschrift (in German only) Selected papers are available online as full text or abstract (in postscript or format). Please send me an email ( martin.arnold@dlr.de ) if you would like to get a paper copy of the full text version. Papers that have been made available on this server within the last 12 months (approximately) or that have been revised in that period are marked by Selected actual papers Complete list up to 1997 Arnold, M.: Numerically stable modular time integration of multiphysical systems. - In: Bathe, K.J. ed.: Proceedings of the First MIT Conference on Computational Fluid and Solid Mechanics (Cambridge, MA, June 12-15, 2001). - Elsevier, Amsterdam, pp. 1062-1064, 2001. ( abstract abstract dynit99.ps , 2.0 MByte). Arnold, M.: Constraint partitioning in dynamic iteration methods. - Z. Angew. Math. Mech., Supplement 3 to vol. 81:S735-S738, 2001 ( zamm00.ps

18. Martin Wilhelm Kutta Translate this page martin Wilhelm kutta (1867 - 1944) Matemático e engenheiro hidráulicoalemão nascido em Pitschen, Alta Silésia, hoje Byczyna http://www.sobiografias.hpg.ig.com.br/WilheKut.html

Martin Wilhelm Kutta Otto Lilienthal (1848-1896) , desenvolveu experimentos paralelos a Nicolai Joukowsky (1847-1921) von Dyck Nova B U S C A :

19. So Biografias: Britanicos Em K Paulus Krupp, Alfred Krupp, Bertha Kuhn, Richard Kühne, Wilhelm Friedrich Kummer,Ernst Eduard Kurt, Alder Kusch, Polykarp kutta, martin Wilhelm Kwarizmi, ibn http://www.sobiografias.hpg.ig.com.br/LetraKB.html

Kaiser, Henry John Kalm, Peter ou Per Kaiser, Henry John Kalm, Peter ou Per ... Kwarizmi, ibn-Musa

20. Maths - Calculus - Martin Baker Rungekutta Method. Taylor series It would also be useful to have the differentialand integral for all the standard functions. Copyright (C) martin Baker 2003. http://www.martinb.com/maths/differential/

Maths - Calculus General Principles Examples from physics Analytical Integration Numerical Integration ... partial differential equations General Principles Differential equations are important for simulating the physical world, examples are: change of position with time, and also the change of pressure with distance through an object. The first type tends to be solved using initial value information, the second type using boundary values. We will cover initial value solutions first, then boundary solutions, in both cases we will cover analytical and numeric methods. Time varying position - initial value solutions Equation depends on constraints and positions of forces, for example, if an object is constrained to move in the y-plane and if it is under a constant force then: Examples from physics Example 1 - acceleration under gravity A mass accelerates under the influence of gravity. Due to Newtons second law (Force = Mass * Acceleration), the equations of motion tend to be expressed in terms of the second differential with respect to time, in this case this is a constant defined by the gravity constant. So solving this example is just a case of integrating twice. We need to know the initial value conditions, for instance, the velocity and position at time=0.

A  B  C  D  E  F  G  H  I  J  K  L  M  N  O  P  Q  R  S  T  U  V  W  X  Y  Z

Page 1     1-20 of 90    1  | 2  | 3  | 4  | 5  | Next 20