We present a mixed vector finite element method for solving the time dependent coupled Ampere and Faraday laws of Maxwell's equations on unstructured hexahedral grids that employs high order discretization in both space and time.
In addition to these effects, the rotation of both low- and high-frequency sources results in time-dependent coupling with the room, creating a particular spatial modulation effect.
Another important feature of the Leslie cabinet effect is the spatial modulation resulting from the time-dependent coupling between the cabinet and the listening room.
Since our solution is not based on the phase-average approach, we obtain the instantaneous time-dependent coupling between the position and velocity fluctuations.
Soil consolidation, involving time-dependent coupling between deformation of a porous medium and interstitial fluid flows within it, is of relevance to many subsurface engineering problems.
The choice of (time-dependent) coupling operators describing the modulator will be important in shaping the output, however, in this set-up the crucial element determining nonvacuum statistics will be the initial state (phi_{0}inmathfrak{h}_{M}) of the modulator.
MUSA solves the time-dependent coupled neutronics and thermal-fluidic problems.
The problem leads to time-dependent coupled thermal, deformation, and degradation behaviors.
We model a nanoMOSFET by a mesoscopic, time-dependent, coupled quantum-classical system based on a sub-band decomposition and a simple scattering operator.
The design criteria for the transition units may be optimized using the Majorana formalism together with semi-classical model considerations or by solving the time-dependent coupled Schrödinger equations for the Zeeman hyperfine structure multiplets.
In the WG approximation method, the compactly supported Daubechies wavelets are used as orthonormal basis functions for the Galerkin projection, which transforms the time-dependent coupled, nonlinear, non-stationary stochastic dynamic equations into random algebraic equations in the wavelet space.
