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What does ODE stand for?

Ordinary Differential Equation(s)


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Open Database Engine (WhamTech Inc.)
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Open Dynamics Engine
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Oral Deaf Education
Orbital Data Explorer (US NASA)
Orientation Drive Electronics (NASA)
Orizzonte Degli Eventi (Italian: Horizon of Events; astronomical group)
Oregon Dental Executives' Association (Portland, OR)
Organisation de défense de l'environnement au Burundi (Burundi)
Observatoire Départemental d'Equipement Commercial (France)
Ocean Data Equipment Corporation (Providence, RI)
Odermatt Corporation
Old Dominion Electric Cooperative
Oregon Driver Education Center
Oxford Development Education Centre (England, UK)



Samples in periodicals archive:
A component x(t) of a given ordinary differential equation system is said to be persistent (uniformly strongly) if there exists a constant k > 0 such that [lim.
Formation of ordinary differential equations, solution of homogeneous differential equations, separation of variables method, linear first order differential equations.
The assumed background of the reader is limited to standard undergraduate topics in physics and mathematics, especially complex arithmetic, vector analysis, ordinary differential equations, and certain topics normally covered in a 'signals and systems' course, such as the Fourier transform.
For certain classes of dissipative dynamical systems [1] (see examples therein) inertial manifold theory allows for the reduction of the infinite-dimensional dynamics to a finite-dimensional system of ordinary differential equations referred to as inertial form which shares all the long term dynamics of the original problem [2], [3].
Numerical Method Numerical solutions to the transformed set of non-linear ordinary differential equations (15)-(17) with boundary conditions (12) were obtained, using Nachtsheim-Swigert [15] shooting iteration technique along with sixth order Runge-Kutta integration scheme.
20]) gives the general solution for the system of ordinary differential equations (ODE) [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII.
Abstract This paper presents a planning course on ordinary differential equations (ODE) for graduating students of physics / engineering.
These include enhancements to Maple's handling of numeric partial differential equations, vector calculus, calculus of variations, and ordinary differential equations.

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