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Oscillation (Differential Equation)
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High Quality Content by WIKIPEDIA articles! In mathematics, in the field of ordinary differential equations, a non trivial solution to an ordinary differential equation F(x,y,y', dots, y^{(n-1)})=y^{(n)} quad x in [0,+infty) is called oscillating if it has an infinite number of roots, otherwise it is called non-oscillating. The differential equation is called oscillating if it has an oscillating solution. In mathematics, an ordinary differential equation (or ODE) is a relation that contains functions of only one independent variable, and one or more of its derivatives with respect to that variable. Ordinary differential equations are distinguished from partial differential equations, which involve partial derivatives of several variables. Ordinary differential equations arise in many different contexts including geometry, mechanics, astronomy and population modelling. Many famous mathematicians have studied differential equations and contributed to the field, including Newton, Leibniz, the Bernoulli family, Riccati, Clairaut, d'Alembert and Euler.
Weitere Informationen
- Allgemeine Informationen
- GTIN 09786131296826
- Editor Lambert M. Surhone, Mariam T. Tennoe, Susan F. Henssonow
- EAN 9786131296826
- Format Fachbuch
- Titel Oscillation (Differential Equation)
- Herausgeber Betascript Publishing
- Anzahl Seiten 100
- Genre Mathematik
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