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A number of potential solutions to this problem are examined.
In support of this conclusion, convergence behaviors of solutions of Burgers' equation and an interacting boundary layer problem are examined.
The properties of the equilibrium problem are examined using an approximate linear solution and an exact, non-linear solution.
The relation between these equations — both in continuos-time and in discrete-time — and singular Linear Quadratic (LQ) optimal control problem are examined.
Regarding the unknown downstream information in the subsonic region, different subsonic outflow conditions in the sense of the viscous blunt-body problem are examined.
Several practical aspects of the control problem are examined, and criteria for choosing the auxiliary lag, the modes of control, and the controller settings are established.
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A previous incorrect treatment of this problem is examined in detail.
The problem is examined through a lumped parameter model together with a mixed friction tribological model.
Then the exact general 3D elasticity solution to the formulated interior problem is examined.
The complexity of the problem is examined in terms of the order of the polynomial expressions in the characteristic equation.
The XOR problem is examined, and the procedure is then applied to more general cases of nonlinearly separable classes.
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