Translation of "Ordinary differential equation" in German

An ordinary differential equation is what I wrote down.

Or as you could call this, a second order ordinary differential equation.

If your functions and their derivatives are a function of only one variable, then we're dealing with an ordinary differential equation.

Meanwhile he went to Levinson to inquire about a differential equation that intervened and Levinson says it is a system of partial differential equations and if he could only [get] to the essentially simpler analog of a single ordinary differential equation it would be a damned good paper - and Nash had only the vaguest notions about the whole thing.

A leapfrog method is a simple method for explicit numerical time integration of an ordinary differential equation by means of physical components offset by half a time step, for example electrical and magnetic field components allocated within a time grid and offset by half a time step.

In mathematics, a weak solution (also called a generalized solution) to an ordinary or partial differential equation is a function for which the derivatives may not all exist but which is nonetheless deemed to satisfy the equation in some precisely defined sense.

The concepts of a topology, the Lebesgue integral, and the flow associated to an ordinary differential equation on euclidean space will also be useful.

The disclosure relates to an apparatus and method for automatically generating a deterministic target differential equation system for the evaluation of an output differential equation system having stochastic input parameters (RDE: Random Differential Equation, in particular RODE: Random Ordinary Differential Equation, RPDE: Random Partial Differential Equation, RDDE: Random Delay Differential Equation), and in particular a robust regulating or control circuit comprising a control device which, depending on the generated deterministic target differential equation system, optimally adjusts stochastic input parameters of a technical system that is modeled by the output differential equation system.

Like his teacher Fuchs, he worked primarily on linear ordinary differential equations.

That's what this playlist will deal with, ordinary differential equations.

Well actually, there's a first big one, ordinary and partial differential equations.

Students understand the modeling of simple dynamic systems using ordinary differential equations.

We use ordinary and partial differential equations, stochastic processes, and statistical methods.

He also wrote on the theory of systems of ordinary and partial differential equations .

In the 1960s he studied nonlinear ordinary differential equations with impulsive action.

You can use Sage to investigate ordinary differential equations.

The theory has been applied to ordinary and partial differential equations .

His research was mostly on second order ordinary differential equations, see for details.

Now within ordinary differential equations, there's two ways of classifying, and they kind of overlap.

Stieltjes also contributed to ordinary and partial differential equations, the gamma function, interpolation, and elliptic functions .

Modelica is a language for the modeling of multi domain physical systems by means of algebraic and ordinary differential equations.

This is the basis for formulating the conceptual model, usually in the form of ordinary or partial differential equations.

In 1865 Fuchs studied nth order linear ordinary differential equations with complex functions as coefficients.

It gives an introduction in theory and praxis of ordinary and partial differential equations.

Biogeochemical processes in an ecosystem model are typically described by a system of ordinary differential equations.

This was Theory of ordinary differential equations (written jointly with Earl Coddington) which:

Students are able to perform signal analysis and to solve ordinary linear differential equations using Fourier and Laplace transform, respectively.

On the model of Galois theory and polynomial equations, the driving conception was of a theory capable of unifying, by the study of symmetry, the whole area of ordinary differential equations.