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We note that for a given the solution of (12) can be computed numerically.
Once the autocorrelation function is given, the solution of the characteristic equation (3).
Cohen et al. [12] had given the solution of (3), that is, (4).
It is noted here that for a given the solution of (17) is uniquely determined (see proof of Theorem 1 in Section 4).
The problem is also formulated as a control Lyapunov function based feedback design when the Lyapunov function parameters are given, the solution of this problem can be obtained by solving a linear matrix inequality.
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In this section, we give the solution of (1 - 3) in the reproducing kernel space ({ W}_{2}^{(3,3)}(Omega)).
Recently, Qiao and Deng (cf. [1]) gave the solution of the Dirichlet problem in a cone.
Equations 3.7 to 3.11 along with the boundary conditions (3.14) give the solution of our problem.
Equations (3.7)–(3.11) along with the boundary conditions (3.14) give the solution of our problem.
Secondly, we give the solution of redundant nodes for saving energy.
To give the solution of systems (2.12), let us define a new function.
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