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On Linear Transformation in Linear Orthogonality Spaces.

Publication Type: Journal article

Journal: The Pacific Journal Of Science And Technology

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Abstract

Let (E, ) be linearly orthogonality space, is orthogonally additive and It is proved that, under suitable assumptions on , is sublinear functional. Furthermore, if is orthogonally additive, then is continuous.

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KANU,R. Rauf,K. . (2015). On Linear Transformation in Linear Orthogonality Spaces., 16 (), 103-103.

KANU,R. Rauf,K. . "On Linear Transformation in Linear Orthogonality Spaces." 16, no (), (2015): 103-103.

KANU,R. and Rauf,K. and . (2015). On Linear Transformation in Linear Orthogonality Spaces., 16 (), pp103-103.

KANUR, RaufK, . On Linear Transformation in Linear Orthogonality Spaces.. 2015, 16 ():103-103.

KANU,Richmond , and Rauf,K. . "On Linear Transformation in Linear Orthogonality Spaces.", 16 . (2015) : 103-103.

K.Richmond & R.K. , "On Linear Transformation in Linear Orthogonality Spaces." vol.16, no., pp. 103-103, 2015.

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