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First we obtain a system delay for an arrival process with MW-PCC as reference.
Hence, we obtain a system of elliptic problems that can be solved by Galerkin method.
In other words, we can obtain a system with two stable equilibrium points for (b > a).
The Galerkin technique is used to obtain a system of linear algebraic equations.
The finite element method is used to obtain a system of ordinary differential equations.
The Lagrangian approach is applied to obtain a system of nonlinear ordinary differential equations.
This approach allows developers to obtain a system design from the global specification of its requirement.
In most cases, however, one might obtain a system that is difficult to realize in practice.
For each household type, we obtain a system of 13 equations of commodities and one equation of labour supply.
This ensures that we obtain a system with a total autonomy without using a multi-objective optimization.
The second step is to obtain a system of algebraic equations from discretization of the original equation.
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