11.11.2014 Views

DoD MS Human Capital Strategy 20101202 - Modeling & Simulation ...

DoD MS Human Capital Strategy 20101202 - Modeling & Simulation ...

DoD MS Human Capital Strategy 20101202 - Modeling & Simulation ...

SHOW MORE
SHOW LESS

You also want an ePaper? Increase the reach of your titles

YUMPU automatically turns print PDFs into web optimized ePapers that Google loves.

KNOWLEDGE AREA<br />

Description<br />

Design and Build Models<br />

Continuous <strong>Simulation</strong><br />

Systems Dynamics An approach to understanding the behavior of<br />

complex systems over time and that includes<br />

internal feedback loops that may or may not have<br />

direct cause and effect or time links<br />

Solving DEs and PDEs (Differential DEs are a mathematical equation for an unknown<br />

Equations & Partial Differential Equations) function of one or several variables which relates<br />

the values of the function itself and of its<br />

derivatives – used science and technology, often to<br />

model/simulate a deterministic relationship.<br />

PDEs are used to formulate and solve problems<br />

that involve unknown functions of several<br />

variables, such as the propagation of sound, heat,<br />

fluid flow, etc., or more generally any process that<br />

is distributed in space and/or time.<br />

Languages/tools Very high level programming languages which<br />

facilitate modeling and simulation of systems<br />

characterized by ordinary and partial differential<br />

equations<br />

Implementation/structure/mechanics Continuous simulation normally requires that each<br />

operation be performed at every “tick” of a system<br />

clock. Typically, continuous simulations involve<br />

differential equations that give relationships for the<br />

rates of change of the state variables with time. If<br />

the differential equations are simple, they can be<br />

solved analytically to give the values of the state<br />

variables for all values of time. However, for most<br />

continuous simulations analytic solutions are not<br />

possible and numerical analysis techniques, e.g.,<br />

Runge-Kutta integration, are used to integrate the<br />

differential equations numerically.<br />

Underlying 'Science'<br />

Existence State or fact of being<br />

28

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!