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A multirate co-simulation scheme could simulate both equations with different time steps.
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The population of mosquitoes is assumed to be perfectly mixing, although it would be possible to model different subpopulations or species of mosquitoes by replicating the system of difference equations with different parameter values.
Equations with different levels of coupling are used to study vibrations of rotated Y-cut quartz and langasite resonators.
In string theory there is a 10-dimensional "landscape" of an almost incalculable number of different universes, each of which is a solution to the basic string equations with different properties and perhaps even dimensions.
Highlighting the principal characteristics of the schemes and utilizing linear and nonlinear wave equations with different wavelengths as the test cases, the performance of these approaches is documented.
However, the forward models can be derived to univariate polynomial equations with different orders: 8th for pattern I and 4th for pattern II.
Numerical tests of the third order Runge Kutta DG (RKDG) method for Euler equations with different types of source terms are reported.
The mathematical methods for the solution of these nonlinear equations with different degree of nonlinearity are developed.
To overcome the difficulties, we proposed a new numerical technique to alternatively use the matrix-vector equations with different matrix sizes.
In this paper we explore arbitrarily high-order Lagrange collocation-type time-stepping schemes for effectively solving high-dimensional nonlinear Klein Gordon equations with different boundary conditions.
In the specific case of the spherical symmetry, numerical solutions of the evolutionary equations with different degree of nonlinearity are found.
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