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In an ode on the death of Maria the poet Mason wrote:-
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The dates both of the victory and of the ode are uncertain.
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Bayard Taylor expresses the peculiar genius of America in his national ode:
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But here we are looking at a wholly different kind of ode.
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No one could mistake the style of Watts in this sublime ode.
Usage of ordinary differential equation in anglès
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Model equations are solved via the ordinarydifferentialequation solver (ode23).
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Such an equation is called an ordinarydifferentialequation (ODE).
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Study design: Theoretical analysis of ordinarydifferentialequation models for sexually transmitted disease transmission within sex-partner networks.
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An ordinarydifferentialequation model is constructed for the formation of pheromone trails by ants on a pre-determined network.
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Then twenty-eight ordinarydifferentialequations are utilized to build the mathematical model.
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This article considers a general class of nonautonomous discontinuous ordinarydifferentialequations (ODE).
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The governing nonlinear boundary layer equations are converted to coupled nonlinear ordinarydifferentialequations using appropriate transformations.
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Fitting OrdinaryDifferentialEquation (ODE) models of signal transduction networks (STNs) to experimental data is a challenging problem.
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The design of the optical element is reduced to the solution of two explicit ordinarydifferentialequations of the first order.
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Central to the framework is a worm-burden model using ordinarydifferentialequations of disease transmission in risk groups defined by residence and occupation.
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A so far scarcely applied technique is given by the derivation of ordinarydifferentialequations from Boolean expressions, which are called logic ODEs.
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In effect, the system of coupled ordinarydifferentialequations can be replaced by multivariate linear models, which can be used as surrogate models.
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The resulting model consists of fifteen (15) coupled ordinarydifferentialequations capturing key aspects of inflammation such as pro-inflammation, anti-inflammation and hypermetabolism.
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This framework is constructed by a system of quasi-dynamic ordinarydifferentialequations (qdODEs) derived from the combination of ecological and evolutionary theories.
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Background: A challenging problem in current systems biology is that of parameter inference in biological pathways expressed as coupled ordinarydifferentialequations (ODEs).
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Integraphs have also been constructed, by aid of which ordinarydifferentialequations, especially linear ones, can be solved, the solution being given as a curve.