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      KCI등재 SCOPUS

      무위험단기이자율 대용치의 안정성과 이자율기간구조모형과의 양립성 분석 = Investigation into the compatibility of stationarity of short-term interest rate proxies with the dynamic term structure models of interest rates

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      국문 초록 (Abstract)

      본 연구에서는 단기이자율 확률과정의 안정성의 특성을 규명하고 이를 통해 단기이자율의 동태적인 안정성의 특성이 기존 이자율기간구조모형의 가정과 부합하는지를 살펴보고자 한다. 단...

      본 연구에서는 단기이자율 확률과정의 안정성의 특성을 규명하고 이를 통해 단기이자율의 동태적인 안정성의 특성이 기존 이자율기간구조모형의 가정과 부합하는지를 살펴보고자 한다. 단기이자율 확률과정 안정성에 대한 Conley et al. (1997)의 연구를 확장한 수준효과를 포함하는 일반적인 확률변동성모형을 이용하여 안정성을 특징짓는 수준효과의 크기를 식별하고자 하였다. 기존 단기이자율 확률변동성모형의 한계를 극복하는 일반적인 단기이자율 확률변동성모형 추정을 위해 효율적인 MCML추정법을 이용하였으며, 안정성을 특징짓는 수준효과의 크기에 대한통계적인추론을위해보조파티클필터(auxiliary particle filter)를 통해 얻은 PIT(probability integral transform)를 표준정규분포로 역변환한의 사표준 예측오차를 이용한 모형진단과 모형적합성 비교를 하였다.다양한 단기이자율 대용치들에 대한 실증분석 결과, 3개월 만기 미재무부채권 수익률과 한국의 익일물 콜금리는 ATSM 및 QTSM 등의 기존 이자율기간구조모형과 부합하는 'drift-induced stationarity'의 특성을 가지는 반면, 1개월 만기유로달러이자율, 한국의 잔존만기3개월국고채, MMF 7일물, 91일물CD, 91일물 CP 수익률은 'volatility-induced stationarity'의 특성을 가지는 것으로 나타났다. 이와 같은 결과는 단기이자율 대용치의 안정성의 특성을 충분히 고려하지 않고'drift-induced stationarity'를 가정하는 기존이론모형을 이용하는 경우 파생상품가격결정과 리스크관리에 심각한 문제가 발생할 수 있음을 시사한다.

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      다국어 초록 (Multilingual Abstract)

      By building on the work of Conley et al. (1997), we investigate the stationarity of riskless short-term interest rate processes, analyzing generalized stochastic volatility models with level effects and examine the compatibility of stationarity of sho...

      By building on the work of Conley et al. (1997), we investigate the stationarity of riskless short-term interest rate processes, analyzing generalized stochastic volatility models with level effects and examine the compatibility of stationarity of short-term interest rates with the popular dynamic term structure of models of interest rates, such as ATSM and QTSM. We extend extant stochas-tic volatility models with level effects crucial in characterizing the stationarity of a continuous time stochastic process, estimate the extended models using an ef-ficient simulation-based MCML(Monte Carlo Maximum Likelihood) estimation method using importance sampling and implement model diagnostics using the inverse of standard normal distribution of the dynamic probability integral trans-form obtained via an auxiliary particle filter. Empirical estimation results indi-cate that TB3M and Call1d exhibit drift-induced stationarity compatible with both ATSM and QTSM, and that ED1M, KTB3M, MMF7d, CD91d and CP91d are of volatility-induced stationarity. Consequently, the results imply that, with-out careful consideration for the nature of stationarity of a short-term interest rate, indiscriminate application of theoretical models assuming the drift-induced stationarity of short-term interest rates may cause serious failure in derivative pricing and risk management.

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      목차 (Table of Contents)

      • Abstract
      • Abstract
      • 1. 서론
      • 2. 이자율의 조건부분산을 중심으로 본 이자율기간구조모형의 특징과 안정성
      • 3. 실증분석 모형
      • Abstract
      • Abstract
      • 1. 서론
      • 2. 이자율의 조건부분산을 중심으로 본 이자율기간구조모형의 특징과 안정성
      • 3. 실증분석 모형
      • 4. 실증분석
      • 5. 결론
      • 참고문헌
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      참고문헌 (Reference)

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      2 Andersen, L, "Volatility skews and extensions of the Libor market models" 7 : 1-32, 2000

      3 Gallant, A.R, "Using Daily Range Data To Calibrate Volatility Diffusions And Extract The Forward Integrated Variance" 81 (81): 617-631, 1999

      4 Li, H, "Unspanned stochastic volatility: evidence from hedging interest rate derivatives" 61 : 341-378, 2006

      5 Bikov, R, "Unspanned Stochastic Volatility in Affine Models : Evidence from Eurodollar Futures and Options" 55 (55): 1292-1305, 2009

      6 Liesenfeld, R, "Univariate and multivariate stochastic volatility models: Estimation and diagnostics" 10 : 505-531, 2003

      7 Feller, W, "Two singular diffusion problems" 54 : 173-182, 1951

      8 A¨ıt-Sahalia, Y, "Transition Densities for Interest Rate and Other Nonlinear Diffusions" 54 : 1361-1395, 1999

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      11 Ball, C.A, "The Stochastic Volatility of Short-Term Interest Rates : Some International Evidence" 54 (54): 2339-2359, 1999

      12 Jones, C.S, "The Dynamics of Stochastic Volatility : Evidence from Underlying and Options Markets" 116 : 181-224, 2003

      13 Li. F, "Testing the parametric specification of the diffusion function in a diffusion process" 23 : 221-250, 2007

      14 Berkowitz, J, "Testing Density Forecasts, With Applications to Risk Management" 19 (19): 465-474, 2001

      15 A¨ıt-Sahalia, Y, "Testing Continuous-Time Models of the Spot Interest Rate" 9 (9): 385-426, 1996

      16 Duffee, G, "Term Premia and Interest Rate Forecasts in Affine Models" 57 : 405-443, 2002

      17 Monfort, A, "Switching VARMA Term Structure Models" 5 (5): 105-153, 2007

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      19 Øksendal, B, "Stochastic Differential Equations: an Introduction to Applications" Springer 1998

      20 Duan, J.-C, "Specification Test for Time Series Models by a Normality Transform" University of Toronto 2003

      21 Dai, Q, "Specification Analysis of Affine Term Structure Models" 55-, 1978

      22 Chen, S.X, "Simultaneous specification testing of mean and variance structures in nonlinear time series regression" 27 : 792-843, 2011

      23 Conley, T.G, "Shortterm interest rates as subordinated diffusions" 10 (10): 525-577, 1997

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      25 Kalimipalli, M, "Regime-Switching Stochastic Volatility and Short-Term Interest Rates" 11 (11): 309-329, 2004

      26 Sun, L, "Regime shifts in interest rate volatility" 12 : 418-434, 2005

      27 Yu, J, "On Leverage in a Stochastic Volatility Model" 127 : 165-178, 2005

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      29 Hong, Y, "Nonparametric specification testing for continuoustime models with applications to term structure of interest rates" 18 : 37-84, 2005

      30 A¨ıt-Sahalia, Y, "Nonparametric pricing of interest rate derivative securities" 54 : 527-560, 1996

      31 Pritsker, M, "Nonparametric Density Estimation and Tests of Continuous Time Interest Rate Models" 11 : 449-487, 1998

      32 Jones, C.S, "Nonlinear Mean Reversion in the Short-Term Interest Rate" 16 : 793-843, 2003

      33 Monfort, A, "Multi-Lag Term Structure Models with Stochastic Risk remia" CREST 2006

      34 Durbin, J, "Monte Carlo maximum likelihood estimation for non - Gaussian state space models" 84 : 669-684, 1997

      35 Bertholon, H, "Mconometric Asset Pricing Model" 6 (6): 407-458, 2008

      36 Smith, D. R, "Markov-Switching and Stochastic Volatility Diffusion Models of Short-Term Interest Rates" 20 : 183-197, 2002

      37 Cheridito, P, "Market Price of Risk Specifications for Affine Models : Theory and Evidence" 83 : 123-170, 2007

      38 Cheng, P, "Linear-Quadratic Jump-Diffusion Modelling" 17 : 575-598, 2007

      39 Durham, G.B, "Likelihood-Based Specification Analysis of Continuous-Time Models of the Short-Term Interest Rate" 70 : 463-487, 2003

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      42 Breidt, F.J, "Improved quasi-maximum likelihood estimation for stochastic volatility models" Springer 1996

      43 Thomson, S, "Identifying Term Structure Volatility from the LIBORSwap Curve" 21 (21): 819-854, 2008

      44 Johannes, M, "Handbook of Financial Time Series" Springer 2009

      45 Chen, B, "Generalized spectral testing for multivariate continuoustime models" 164 : 268-293, 2011

      46 Higham, N. J, "Functions of Matrices : Theory and Computation" SIAM 2008

      47 Fong, H.G, "Fixed Income Volatility Management" (Summer) : 41-46, 1991

      48 Pitt, M.K, "Filtering via simulation: auxiliary particle filter" 94 : 590-599, 1999

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      52 Asai, M, "Dynamic Asymmetric Leverage in Stochastic Volatility Models" 24 : 317-332, 2005

      53 Collin-Dufresne, P, "Do bonds span the fixed income markets? Theory and evidence for unspanned stochastic volatility" 57 : 1685-1730, 2002

      54 Andersen, T.G, "Do Bonds Span Volatility Risk in the U. S. Treasury Markets? A Specification Test for Affine Term Structure Models" 65 (65): 603-653, 2010

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      59 Litterman, R, "Common factors affecting bond returns" 1 : 54-61, 1991

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      62 Asai, M, "Autoregressive stochastic volatility models with heavy-tailed distributions : A comparison with multifactor volatility models" 15 : 332-341, 2008

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      64 Asai, M, "Asymmetric Multivariate Stochastic Volatility" 25 : 453-473, 2006

      65 Leippold, M, "Asset Pricing under the Quadratic Class" 37 : 271-295, 2002

      66 Jagannathan, R.A. Kaplin, "An evaluation of multi-factor CIR models using LIBOR, swap rates, and cap and swaption prices" 116 : 113-146, 2003

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      70 Duffie, D, "A Yield Factor Model of Interest Rate" 6 : 379-406, 1996

      71 Cox, J.C, "A Theory of the Term structure of Interest Rates" 53 : 385-407, 1985

      72 Ahn, D-H, "A Parametric Nonlinear Model of Term Structure Dynamics" 12 : 721-762, 1999

      73 Trolle, A.B, "A General Stochastic Volatility Model for the Pricing of Interest Rate Derivatives" 22 (22): 2007-2057, 2008

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      2023 평가예정 해외DB학술지평가 신청대상 (해외등재 학술지 평가)
      2020-04-10 통합 KCI등재
      2020-04-01 학술지명변경 외국어명 : Journal of Economic Theory and Econometrics(JETEM) -> Journal of Economic Theory and Econometrics KCI등재
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      기준연도 WOS-KCI 통합IF(2년) KCIF(2년) KCIF(3년)
      2016 0.09 0.09 0.08
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