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A set of coupling-coefficient-angles of fiber couplers were obtained.
This results in a set of coupled nonlinear differential equations.
Using this Hamiltonian, a set of coupled equations of motion for the phonons is obtained.
The MIMO model is described by a set of coupled multiple-input, single-output models (MISO).
The model consists of a set of coupled, hyperbolic, parial-differential equations.
This gives rise to a set of coupled Hill's equations with complex coefficients.
A descriptor system is a set of coupled algebraic and ordinary differential equations, which are linear in the time-derivatives.
It is shown that the control law is in terms of the solutions of a set of coupled Riccati inequalities.
These interactions are introduced in the equations of motion leading to a set of coupled Langevin equations.
The gain matrices of the state estimator can be then found by solving a set of coupled linear matrix inequalities.
The model involves a set of coupled partial differential equations (PDEs), ordinary differential equations (ODEs), and algebraic equations (AEs).
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