Multirate ROW methods and latency of electric circuits
Selected papers of the sixth conference on Numerical Treatment of Differential Equations
Multi time scale differential equations for simulating frequency modulated signals
Applied Numerical Mathematics - Tenth seminar on and differential-algebraic equations (NUMDIFF-10)
Wavelet-based adaptive grids for multirate partial differential-algebraic equations
Applied Numerical Mathematics
Polynomial chaos for multirate partial differential algebraic equations with random parameters
Applied Numerical Mathematics
Multi time scale differential equations for simulating frequency modulated signals
Applied Numerical Mathematics
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In communication electronics, radio frequency applications are characterised by widely separated time scales. This behaviour increases both computation costs and problems during numerical simulation. A new signal model that transforms the ODE into a PDE model, can serve as a basis for more efficient numerical methods. From one point of view, it can be regarded as a multirate scheme applied to the underlying ODE. Based on an analysis of this model, we present a method of characteristics to solve the PDE system with periodic boundary conditions. This technique exploits the special form of information transport in the given system.