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In order to construct the linear system of panel adjustment, the exponential item should be linearized by taking the first two items of a Tylor expansion, which results in exp (δ ni ) = 1 + jδ ni.
(H4 Assume that the linear system of (4.9) is controllable.
We consider the linear system of variational difference equations (A).
We attempt to solve the linear system of equations using the conjugate gradient (CG) method [2].
By solving the linear system of Eq. (22), the coefficient matrix U can be found.
The linear system of differential equations (4) now becomes an algebraic system.
i.e., the linear subsystem splits off from the linear system of differential equations (4).
The linear system of (dim S_{n+1} ) can be solved by considering two linear systems.
(7)–(9) reduces to the linear system of equations for which exact solution exist.
In fact (2) represents the linear system (of 3N equations) the problem is reduced to.
By solving the linear system of equations, the tool axis trajectory surface is deformed.
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