ON THE NORM OF AN ELEMENTARY OPERATOR OF FINITE LENGTH IN A C* ALGEBRA
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Cabrera, M. and Rodriguez, A., (1994).Non-Degenerately Ultra-Prime Jordan Banach Algebras, Proc. London Math Soc. 69,576-604.
King’ang’i, D., Agure, J. O. and Nyamwala, F. O., (2014).On the Norm of Elementary Operator, Advances in Pure Mathematics, 309-316.
King’ang’i ,D.N (2017). On Norm of Elementary Operator of Length Two,Int. Journal of Science and Innovative Math.Research,Vol 5,34-39.
King’ang’i ,D.N (2018). On Norm of Elementary Operator. An Application of Stampfli’s Maximal Numerical Range, Pure and Applied Mathematics,Vol 7,6-10.
Nyamwala, F.O. and Agure, J.O.(2008). Norms of Elementary Operators in Banach Algebras. Journal of Mathematics Analysis, 2, 411-424.
Mohamed, B. and Mohamed, B. (2001).A lower Bound of the Norm of the Operator X→AXB+BXA, ExtractaMathematicaevol 16, 223-227.
Mathieu, M. (1990).More Properties of the Product of two Derivations of a C*-Algebra ,Canad. Math.
Okello, N.B. and J.O. Agure (2010).A two Sided Multiplication Operator Norm Gen.Math.Notes,Vol2,18-23.
Stacho,L. L. and Zalar,B. (1996).On the Norm of Jordan Elementary Operator in Standard Operator Algebra,Publ.Math Debrecen 49,127-134.
Stampfli,J.G. (1970).The Norm of Derivation.Pacific Journal of Mathematics, vol.33,737-747.
Timoney,R.M.(2007). Some Formula for Norms of Elementary Operators. The Journal of Operator Theory, 57, 121-145.
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