Común · Saberes
Oscillation theory
In mathematics, in the field of ordinary differential equations, a nontrivial solution to an ordinary differential equation F ( x , y , y ′ , … , y ( n − 1 ) ) = y ( n ) x ∈ [ 0 , + ∞ ) {\displaystyle 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.
En Wikipedia
Texto en inglés Aún no hay artículo en tu idioma: extracto en inglés.
In mathematics, in the field of ordinary differential equations, a nontrivial solution to an ordinary differential equation F ( x , y , y ′ , … , y ( n − 1 ) ) = y ( n ) x ∈ [ 0 , + ∞ ) {\displaystyle 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. The number of roots carries also information on the spectrum of associated boundary value problems.
Texto: Wikipedia en inglés, CC BY-SA 4.0. ·
Cartas cercanas
-
T★★
Teorema de la raíz racional
-
★
Duffing equation
Non-linear second order differential equation and its attractor
-
E★
Ecuación diferencial de Bernoulli
-
D★★
D'Alembert's equation
First order nonlinear ordinary differential equation
-
★★★★
Cálculo diferencial
Área de las matemáticas
-
★
Método del punto fijo