http://blogs.najah.edu/author/mimasri An-Najah Blogs :: mimmasri en-us Wed, 24 Apr 2024 23:03:18 IDT Wed, 24 Apr 2024 23:03:18 IDT [email protected] [email protected] http://blogs.najah.edu/staff/mimasri/article/Multiplicative-linear-functionals-and-ring-homomorphisms-of--Published Articlesplease see wwwconnectjournalscomjim The Hardy-Orlicz space is the space of all analytic functions on the open unit disk such that the subharmonic function has a harmonic majorant on where is a modulus function is the space of all such that has a quasi-bounded harmonic majorant on Under certain constraints on we show that multiplicative linear functionals on are exactly point evaluation and ring homomorphisms of are just composition operatorsExamples of such are and This generalizes the special case where is the well known Smirnov class http://blogs.najah.edu/staff/mimasri/article/On-Multipliers-of-Orlicz-SpacesPublished ArticlesAn-Najah University Journal for Research - Natural Sciences A ISSN: 1727-2114 Volume 15 2001 Pages: 001-009http://blogs.najah.edu/staff/mimasri/article/Spaces-H-Omega-and-H-OmegaPublished Articles An-Najah University Journal for Research - Natural Sciences A ISSN: 1727-2114 Volume 16 Issue 1 2002 Pages: 001-021http://blogs.najah.edu/staff/mimasri/article/Composition-Operators-on-Orlicz-and-Bochner-SpacesPublished Articles An-Najah University Journal for Research - Natural Sciences A ISSN: 1727-2114 Volume 16 Issue 2 2002 Pages: 081-090http://blogs.najah.edu/staff/mimasri/article/Review-of-The-Multiplier-Algebra-of-Orlicz-SpacesPublished ArticlesIn this review of the paper of A Hakawati The Multiplier Algebra of Orlicz Spaces we point out a gap in the proof of the main result and suggest a proof of it We also point out some misprints An-Najah University Journal for Research - Natural Sciences A ISSN: 1727-2114 Volume 15 2001 Pages: 193-195http://blogs.najah.edu/staff/mimasri/article/On-Composition-Operators-on-NOmegaPublished ArticlesLet N denote the class of analytic functions fin a domain contained in the complex numbers C such that log1| f | has a harmonic majorant The subclass N of N consists of all f such that log1| f | has a quasi-bounded harmonic majorant Let be a non-constant analytic function from into itself Define the composition operator C on N by Cf=fo V f N Then C maps N into itself Here we characterize the invertibility of C when is finitely connected with boundary consisting of disjoint analytic simple closed curves and we give a necessary condition for the density of the range of C in N Moreover we consider linear isometries on N and their relation to C http://blogs.najah.edu/staff/mimasri/article/On-Lipschitz-Functions-of-subnormal-OperatorsPublished ArticlesMu\tah Journal For Research and Studies Vol 11 No6 1996http://blogs.najah.edu/staff/mimasri/article/On-Composition-Operators-on-A2Published ArticlesSee attached file