ScholarWorks@Hongik: Choo, Youn seok

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Choo, Youn seok (추연석)

Science & Technology (전자전기융합공학과)

Research Area: 제어공학

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Polynomial:8||EneströmKakeya theorem:6||Zero:6||model reduction:5||s identity:4||schur stability:4||transformation matrix:4||complex polynomial:4||bilinear transformation:4||Zeros:3||jury test:3||digital filter:2||root distribution:2||Reciprocal:2||s formula:2||floor function:2||Schur stability:2||generalized biperiodic Lucas sequence:2||Floor function:2||Binet&apos:2||Catalan&apos:2||impulse response energy:2||biquadratic transformation:2||Schur polynomial:2||generalized biperiodic Fibonacci sequence:2||polynomial transformation:2||Lyapunov equation:2||Schur stability Jury test:1||Selfinversive polynomials:1||additive arithmetical function:1||biperiodic Fibonacci numbers:1||bilinear Routh approximation:1||bilinear Schwarz approximation:1||biquadratic transformation matrix:1||convex combination:1||d&apos:1||determinant sum property:1||Analog filter:1||discretesystem:1||discretetime systems:1||dominant condition:1||generalized impulse response Gramian:1||generating function:1||hurwitz stability:1||impulse response Gramian:1||impulse response gramian:1||interval poles:1||interval system:1||monotonic condition:1||polynomial ring.:1||quaternion:1||real polynomial:1||reciprocal:1||reciprocal sum:1||robust stability:1||root locus:1||timemoment:1||discrete impulse response Gramian:1||Analytic function:1||Analytic functions:1||Balancing numbers:1||Biperiodic Fibonacci numbers:1||Cassini&apos:1||Convex combination:1||Discrete system:1||Enestr̈omKakeya theorem:1||Fibonacci number:1||Fibonacci numbers:1||Generalized Fibonacci sequence:1||Hurwitz polynomial:1||Jury test:1||Location of the zeros:1||Lucas number:1||Lucasbalancing numbers:1||Markov parameter:1||Markov parameter timemoment:1||Ocagne&apos:1||Pascal matrix:1||Polynomial transformation:1||Polynomials:1||Reciprocal polynomials:1||Robust stability:1||Root distribution:1||Routh approximation:1||

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94, Wausan-ro, Mapo-gu, Seoul, 04066, Korea02-320-1314

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