Sentence examples for either Ordinary or partial from inspiring English sources

Thus, in terms of modeling techniques, the CMAP technology occupies an intermediate position between purely graphical methods and more quantitative models based on either ordinary or partial differential equations or stochastic formulations and it puts some limitations on possible mechanisms.

The most common modeling approach utilizes systems of either Ordinary or Partial Differential Equations (ODE and PDE, respectively) that directly describe the evolution of global quantities or populations over time [8].

These problems and phenomena are modeled by ordinary or partial differential equations.

Idealized modeling of most engineering structures yields linear mathematical models, i.e., linear ordinary or partial differential equations.

Mathematical modeling of many engineering systems such as beam structures often leads to nonlinear ordinary or partial differential equations.

These problems and phenomena can be modeled by ordinary or partial nonlinear differential equations to find their behavior in the environment.

Differential equations, whether ordinary or partial, may profitably be classified as linear or nonlinear; linear differential equations are those for which the sum of two solutions is again a solution.

In the CMM, the real process should be approximated by a mathematical model (process model; ordinary or partial differential equation (ODE or PDE)), which in turn is approximated by a simulation model (numerical method) implemented on a computer.

To approximately reproduce the output of dynamic simulators, we consider emulators that are based on a system of linear, ordinary or partial stochastic differential equations with a noise term formulated as a Gaussian process of the parameters to be emulated.

To model procedures with aftereffect, it is not sufficient to employ ordinary or partial differential equations.

Consider the equation (Fu(t)=g(t)), where F represents a general nonlinear ordinary or partial differential operator including both linear and nonlinear terms.