ScholarWorks@Hanyang University: Heo, Jae seong

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Heo, Jae seong (허재성)

COLLEGE OF NATURAL SCIENCES (DEPARTMENT OF MATHEMATICS)

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Tel 02-2220-0906
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s theorem:7||Krein space:6||Jrepresentation:4||alphacompletely positive map:3||invariant multilinear map:3||JWeyl spectrum:2||Jordan derivation:2||Locally C*algebra:2||JWeyl&apos:2||JFredholm index:2||Hilbert C*module:2||JBrowder spectrum:2||covariant multilinear map:2||Jkernel:2||Krein module:2||JBrowder&apos:2||essential spectrum:2||alphaCompletely positive map:2||property T:2||Completely Jpositive map:1||Completely positive and completely bounded multilinear map:1||Completely positive multilinear map:1||Complex symmetric operators:1||Conjugations:1||Covariance operator and correlation operator on a Hilbert C*module:1||Covariant Jrepresentation:1||Covariant rhomap:1||Crossed product of a Hilbert C*module by a locally compact group:1||Derivations:1||Dirichlet forms:1||Dunford’s property (C):1||Entangled state:1||Free group factor:1||Fundamental symmetry:1||Generalized adjoint:1||Girsanov Transformation:1||Group system:1||Hadamard space:1||Harmonizable stochastic process:1||Heat kernels:1||Hilbert:1||Hilbert module:1||Hilbert C* module:1||Hilbert C*modulevalued random variable:1||Hilbert locally C*module:1||Hilbert module:1||II1factor:1||Invariant projection (subspace):1||J Browder spectrum:1||J Fredholm theory:1||J Weyl spectrum:1||J representation:1||J selfadjoint operator:1||JPPT squared conjecture:1||JPPT state:1||JRepresentation:1||Jcocycle:1||Jentangled state:1||Jentanglement breaking map:1||Jpositive matrix:1||Jseparable state:1||KSGNS type representation:1||Kac algebra:1||Krawtchouk polynomial:1||Krein C*module:1||Krein module over locally C*algebras:1||Krein space Jrepresentation:1||Krein space operator:1||Law of large numbers:1||Locally C∗algebra:1||Locally C*crossed product:1||Locally C*dynamical system:1||MSC (2010) Primary: 46L57:1||Numerical range:1||Pfunctional:1||Positive definite function:1||Positive partial transpose:1||Powers&apos:1||Projective isometric Jrepresentation:1||Projective representation:1||Quantized domain:1||Quantum Itô algebra:1||Quantum Jchannel:1||Quantum Jstate:1||Quantum stochastic process:1||RadonNikodym derivative:1||RadonNikodym theorem:1||Range criterion:1||Secondary: 47D03:1||Semiinnerproduct space:1||Single valued extension property:1||Spectral distribution:1||Stochastic Master Equations:1||Transition probability:1||Transitive operator algebra:1||Transitive set:1||Type II factor:1||Ultrametric Cantor sets:1||Weyl&apos:1||White Noise Analysis:1||aBrowder&apos:1||aWeyl&apos:1||alphapositive/alphanegative definite function:1||analytically decomposable:1||asymptotic derivations:1||corigidity:1||completely contractive Banach algebra:1||convolution kernel:1||convolution type operator:1||covariant completely positive linear map:1||covariant representation:1||decomposable:1||derivation:1||distance of two C*algebras:1||extreme point:1||free product of C*algebras:1||group:1||kgraphs and kBratteli diagrams:1||locally C*algebra:1||minimal Kolmogorov decomposition:1||minimal Krein quadruple:1||minimal tensor product:1||noncommutative RadonNikodym theorem:1||oneparameter group of automorphisms:1||pSchatten class:1||phimap:1||positive definite:1||prime factor:1||projective sigmarepresentation:1||proper (alpha, J)action:1||property (β):1||quantum dynamical semigroup:1||quantum stochastic process:1||quasidecomposable:1||relative property T:1||reproducing kernel Hilbert C*module:1||s representation:1||stable rank 1:1||strongly decomposable:1||symmetric operator virtual diagonal:1||symmetrically operator amenable:1||weighted inductive mean:1||(Covariant) alphacompletely positive map on groups:1||ρMap:1||(Covariant) quantum dynamical hemigroup:1||(a)Browder’s theorem:1||(a)Weyl’s theorem:1||(local) αCompletely positive map:1||(minimal) Stinespring&apos:1||*Algebra of noncommutative continuous functions:1||map:1||2 x 2 operator matrices:1||Aluthge transform:1||Asymptotic behaviors:1||Browder essential approximate point spectrum:1||Bures distance:1||C∗seminorm:1||C*algebravalued bimeasure:1||C*dynamical system:1||C*valued HilbertSchmidt kernel:1||C*valued positive definite kernel:1||Cartan subalgebra:1||

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