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There is a page named "Duffing differential equation" on Wikipedia
- The Duffing equation (or Duffing oscillator), named after Georg Duffing (1861–1944), is a non-linear second-order differential equation used to model...21 KB (2,989 words) - 05:52, 7 October 2023
- Toda equation", Jahresbericht der Deutschen Mathematiker-Vereinigung, 103 (4): 149–162, MR 1879178 Weisstein, Eric W. "Duffing Differential Equation". mathworld...37 KB (2,007 words) - 14:18, 15 June 2024
- In mathematics, an Abel equation of the first kind, named after Niels Henrik Abel, is any ordinary differential equation that is cubic in the unknown function...3 KB (466 words) - 23:33, 2 June 2024
- method of multiple-scale analysis, consider the undamped and unforced Duffing equation: d 2 y d t 2 + y + ε y 3 = 0 , {\displaystyle {\frac {d^{2}y}{dt^{2}}}+y+\varepsilon...11 KB (1,781 words) - 14:52, 4 July 2024
- in Chapter 10 of Nonlinear Differential Equations and Dynamical Systems by Verhulst. The undamped, unforced Duffing equation is given by x ¨ + x + ε x...12 KB (2,478 words) - 15:44, 18 June 2024
- set to a = 2.75 and b = 0.2 to produce chaotic behaviour. It is a discrete version of the Duffing equation. Duffing oscillator on Scholarpedia v t e...1 KB (122 words) - 22:15, 22 September 2023
- Homotopy analysis method (category Partial differential equations)a semi-analytical technique to solve nonlinear ordinary/partial differential equations. The homotopy analysis method employs the concept of the homotopy...16 KB (2,124 words) - 23:53, 16 May 2024
- plot of 9 scroll modified Chua chaotic attractor PWL Duffing chaotic attractor xy plot PWL Duffing chaotic attractor plot modified Lorenz attractor Rabinovich...10 KB (1,523 words) - 20:31, 12 June 2024
- Elementary algebra (redirect from Solving algebraic equations)quantitative relationships in science and mathematics are expressed as algebraic equations. In mathematics, a basic algebraic operation is any one of the common...42 KB (5,770 words) - 15:45, 15 June 2024
- and continuous time models to the frequency domain and vice versa. Duffing equation Wave turbulence Kartashova, E. (2010), Nonlinear Resonance Analysis...7 KB (891 words) - 17:08, 7 August 2022
- This is a list of scientific equations named after people (eponymous equations). Contents A B C D E F G H I J K L M N O P R S T V W Y Z See also References...30 KB (438 words) - 18:40, 13 December 2023
- Chaos theory (redirect from Nonchaotic behavior of quadratic differential systems)dynamics Chua's circuit Cliodynamics Coupled map lattice Double pendulum Duffing equation Dynamical billiards Economic bubble Gaspard-Rice system Hénon map Horseshoe...121 KB (13,819 words) - 23:25, 6 July 2024
- Fatiha Alabau (born 1961), French expert in control of partial differential equations, president of French applied mathematics society Mara Alagic, Serbian...190 KB (22,576 words) - 05:39, 18 July 2024
- spatial derivatives. See also: Numerical ordinary differential equations. Partial differential equations – continuous time, continuous state space, spatial...41 KB (4,307 words) - 16:11, 1 June 2024
- Francis Denton Duff FRSC (July 29, 1926 – March 2, 2001) was a Canadian mathematician who did research in partial differential equations and wave phenomena...3 KB (185 words) - 19:45, 12 October 2023
- Dimensional analysis (redirect from Quantity equation)of the underlying physics and often arise from integrating some differential equation. Dimensional analysis itself has little to say about these constants...96 KB (11,890 words) - 17:19, 9 July 2024
- four decades, including Hamiltonian dynamical systems and partial differential equations. Moser's mother Ilse Strehlke was a niece of the violinist and composer...24 KB (2,427 words) - 06:39, 16 April 2024
- Elastic pendulum (section Equations of motion)of an elastic pendulum is governed by a set of coupled ordinary differential equations.This behavior suggests a complex interplay between energy states...8 KB (1,026 words) - 19:56, 19 May 2024
- Daniel Friedan showed that the equations of motions of string theory, which are generalizations of the Einstein equations of general relativity, emerge...123 KB (15,352 words) - 09:11, 7 July 2024
- General relativity (section Einstein's equations)relation is specified by the Einstein field equations, a system of second order partial differential equations. Newton's law of universal gravitation, which...193 KB (22,611 words) - 13:25, 29 June 2024
- College. BAKER, HENRY FREDERICK, M.A., D.Sc., F.R.S. (H. F. BA.) Differential Equation; Function, Functions of Complex Variables. BAKER, JULIAN LEVETT
- Francis Denton Duff (29 July 1926 – 2 March 2001) was a Canadian mathematician, known for his research on partial differential equations and wave phenomena
- [ma:equad:Bender87]), multiplying Duffing equation by y ˙ {\displaystyle {\dot {y}}} , one gets the following differential equation: d d t [ 1 2 ( d y d t ) 2