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Pin bb 536816f7 katalog baju qirani anak

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The vector space of all matrices of the same order on a set of real numbers with a non-negative metric defined on it satisfying certain axioms, we call it a JS metric space. This space can be regarded as the infinite union of matrices possessing a special property that there exist infinite structures having the same (virtual) point-centroid. In this paper we introduce the notion of cocentroidal matrices to a given matrix (Root Matrix) in JS metric space wherein the metric is the Euclidean metric measuring the distance between two matrices to be the distance between their centroids. We describe mathematical routines that we envisaged and then theoretically verified for its applicability in a system that is under rotational motion about a point-centroid, and various cases in physics. We have sounded the same concept by considering necessary graphs drawn on the basis of mathematical equations as an additional feature of this article. Isogonality of different cocentroidal structures is the conceptual origin of one of the main concepts, necessitating the notion of convergence in terms of determinant values of a system of cocentroidal matrices.

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