The volume computing for the continuous geometry in n-dimensions The integral calculation for the volume of the continuous geometry in n-dimensions can be defined as follows For the above volume computing, we have the following theorem. & ...
The geometric shape and the volume computing of the observable region of the linear discrete-time systems In my blog article “Observable abundance of linear discrete-time systems” (http://blog.sciencenet.cn/blog-3343777-1071227.html), the -steps observable abundance of ...
Observable abundance of linear discrete-time systems In my paper arXiv1705.08064(On Controllable Abundance Of Saturated-input Linear Discrete Systems), a new measure on the control ability of the linear discrete-time systems(LDTS), named as the controllable abundance, is defined ...
The determinant computing of some special matrices In the volume computing of some special geometry in -dimensions space, the determinant values of some special matrices are computed time and again. Because the computing methods for that does not been found, I have no choice to deduce these c ...
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