Explore: Ordinary Differential

In mathematics, an ordinary differential equation (ODE) is a differential equation (DE) dependent on only a single independent variable. As with any other

solutions. Jacob Bernoulli proposed the Bernoulli differential equation in 1695. This is an ordinary differential equation of the form y ′ + P ( x ) y = Q (

methods for ordinary differential equations are methods used to find numerical approximations to the solutions of ordinary differential equations (ODEs)

In mathematics, an exact differential equation or total differential equation is a certain kind of ordinary differential equation which is widely used

In mathematics, the spectral theory of ordinary differential equations is the part of spectral theory concerned with the determination of the spectrum

Such an equation is an ordinary differential equation (ODE). A linear differential equation may also be a linear partial differential equation (PDE), if the

more ordinary differential equations, as seen in separation of variables, which is always useful whether or not the resulting ordinary differential equation(s)

In mathematics, a differential operator is an operator defined as a function of the differentiation operator. It is helpful, as a matter of notation first

(French: [koʃi]) boundary condition augments an ordinary differential equation or a partial differential equation with conditions that the solution must

Ordinary Differential Equations, published by MIT Press in 1973, is a textbook by mathematician Vladimir Arnold. It was translated from the Russian by