ScholarWorks@Dongguk University: Lee, Han ju

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Lee, Han ju (이한주)

College of Education (Department of Mathematics Education)

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Tel 02-2260-3408
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Banach space:21||BishopPhelpsBollobas property:9||BishopPhelpsBollobas theorem:8||Approximation:5||Norm attaining operators:4||BishopPhelps theorem:4||approximation:3||Normattaining operators:3||Bilinear forms:2||Daugavet property:2||numerical radius attaining operators:2||Norm attaining:2||Norm attaining operator:2||norm attaining:2||normattaining operators:2||Diameter two property:1||Diametral diameter two properties:1||DunfordPettis property:1||Extension to biduals:1||Function algebra:1||Holomorphic functions:1||LebesgueStiletjes integral:1||Mideals:1||Mazur rotation problem:1||Microtransitivity:1||MusielakOrlicz space:1||Nakano space:1||Norm attainment:1||Numerical radius:1||Octahedral norm:1||Optimization:1||Orlicz space:1||OrliczLorentz space:1||OrliczLorentz spaces:1||P:1||Peak point:1||RadonNikodým property:1||RadonNikodym property:1||Reduction lemma:1||Retraction:1||RiemannStieltjes integral:1||Riesz basis:1||Riesz representation:1||Schur property:1||Semrl:1||Shilov boundary:1||Smoothness:1||Strong peak points:1||The BhatiaSemrl property:1||The BishopPhelps theorem:1||The BishopPhelpsBollobas theorem:1||Uniform algebra:1||Uniformly nonl(1)(2) points:1||Uryshon lemma:1||Urysohntype lemma:1||alternative convexity or smoothness:1||approximation property.:1||atomic decomposition:1||bilinear form:1||coefficient quantizatioin property:1||dual norm:1||frame:1||net quantizatioin property:1||nonsquareness:1||norm attaining operators:1||normattaining operator:1||numerical index:1||numerical radius:1||numerical range:1||polarization constant:1||polynomial:1||polynomial Daugavet property:1||skew hermitian operator:1||strong coefficient quantizatioin property:1||strong net quantizatioin property:1||uniformly convex:1||variable exponent space:1||weighted Orlicz space:1||(local, strong) Diameter two property:1||Δpoints:1||Approximation by polynomials:1||Banach function space:1||Banach sequence space:1||BanachSaks properties:1||Bilinear form:1||BirkhoffJames orthogonality:1||Bishop Phelps Bollobas theorem:1||BishopPhelpsBollobás theorem:1||BishopPhelpsBollobas Theorem:1||BishopPhelpsBollobas property for the numerical radius:1||Crawford number:1||Daugavet points:1||Deltapoints:1||Diameter two properties:1||

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