# Solving matrix equations

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## Solve matrix equations

In this blog post, we will explore one method of Solving matrix equations. The principal component analysis transform of noise adjustment is basically equivalent to MNF transform, except that the problem of solving generalized eigenvalues is simplified. In the diagonal matrix obtained by napc transformation, the diagonal elements need to meet the condition that they are greater than or equal to 1. After general napc transformation, the eigenvalues of the last few components are close to 1. When the median filtering method is used to evaluate the noise matrix, the eigenvalues of some elements of the diagonal matrix obtained are less than 1.

With the development of computer, discrete mathematics and approximate calculation theory need to be strengthened. At the same time, it has spawned some fringe disciplines, such as artificial intelligence, machine translation, machine certification, image recognition and so on. Computers liberate mathematicians from heavy and mechanical computing work, enabling them to concentrate on creative work and jointly promote the development of productive forces and social progress. People who have studied advanced mathematics usually use the method of series and generating function to solve. They will easily judge whether the problem is solvable and give the answer [Note 4].

Definition: there are two unknowns, the number of terms containing each unknowns is 1, and there are two equations in total. Such a system of equations is called a binary system of first-order equations. Further, the solution of the equation is obtained by the direct flattening method. If the right side is a non negative number, the equation has two real roots; If the right side is a negative number, then the equation has a pair of conjugate imaginary roots.

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Assuming that the number of cranes is greater than 1, we use the for loop to solve the total number of lifting areas in each configurable case; Then solve the case with the largest lifting area, that is, the case with the largest number of discrete points on the outer contour of the building, which meets the conditions of the best case. Since the distance from the discrete point on the building outline to each crane layout point has been put into the list, each crane layout point will be added separately. The minimum index value of all distances is the nearest distance between each crane hoisting area and the crane..

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