Geometry and Spectral Variation: the Operator Norm


Geometry and Spectral Variation: the Operator Norm is a scholarly work, published in 2018 in ''Journal of Ultra Scientist of Physical Sciences Section A''. The main subjects of the publication include bounded operator, mathematical analysis, pure mathematics, geometry, matrix, Variation (astronomy), Lie algebra, operator norm, complex analysis, numerical linear algebra, operon, combinatorics, mathematics, bounded function, matrix norm, and norm. The authors will obtain if A is a q-k-normal matrix and B is any matrix close to A, then the optimal matching distance ( ( ), ( )is bounded by || AB||.

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