Harvesting the volatility smile in a large emerging market: A Dynamic Nelson-Siegel approach

被引:0
|
作者
Kumar, Sudarshan [1 ,3 ]
Agarwalla, Sobhesh Kumar [2 ]
Varma, Jayanth R. [2 ]
Virmani, Vineet [2 ]
机构
[1] Indian Inst Management Calcutta, Kolkata, West Bengal, India
[2] Indian Inst Management Ahmedabad, Ahmadabad, Gujarat, India
[3] IIM Calcutta, NAB 302, Kolkata 700104, West Bengal, India
关键词
dynamic Nelson-Siegel; equity derivatives; Kalman filter; options market; state-space models; volatility smile; OPTION IMPLIED VOLATILITY; TERM-STRUCTURE; STOCHASTIC VOLATILITY; RISK; INFORMATION; RETURNS; SURFACE; FORECAST; PREDICTABILITY; PROFITS;
D O I
10.1002/fut.22450
中图分类号
F8 [财政、金融];
学科分类号
0202 ;
摘要
While there is a large literature on modeling volatility smile in options markets, most such studies are eventually focused on the forecasting performance of the model parameters and not on the applicability of the models in a trading environment. Drawing on the analogy of volatility smile like a term structure in the context of interest rates in fixed-income markets, we evaluate the performance of the Dynamic Nelson-Siegel (DNS) approach to modeling the dynamics of volatility smile in a trading environment against competing alternatives. Using model-based mispricing as our sorting criterion, and deploying a trading strategy of going long the options in the upper deciles and going short the options in the lower deciles, we show that dynamic models consistently outperform their static counterparts, with the worst dynamic model outperforming the best static model in terms of the percentage of mean returns from the trading portfolios and the Sharpe ratio. Specifically, we find that the DNS model consistently outperforms all other competing specifications on most of our selected criteria.
引用
收藏
页码:1615 / 1644
页数:30
相关论文
共 50 条
  • [1] A Rotated Dynamic Nelson-Siegel Model
    Nyholm, Ken
    [J]. ECONOMIC NOTES, 2018, 47 (01) : 113 - 123
  • [2] Bayesian inference in a Stochastic Volatility Nelson-Siegel model
    Hautsch, Nikolaus
    Yang, Fuyu
    [J]. COMPUTATIONAL STATISTICS & DATA ANALYSIS, 2012, 56 (11) : 3774 - 3792
  • [3] Yield Curve Modeling and Forecasting-The Dynamic Nelson-Siegel Approach
    Rebonato, Riccardo
    [J]. QUANTITATIVE FINANCE, 2015, 15 (10) : 1609 - 1612
  • [4] THE NELSON-SIEGEL MODEL OF THE TERM STRUCTURE OF OPTION IMPLIED VOLATILITY AND VOLATILITY COMPONENTS
    Guo, Biao
    Han, Qian
    Zhao, Bin
    [J]. JOURNAL OF FUTURES MARKETS, 2014, 34 (08) : 788 - 806
  • [5] Global yield curve dynamics and interactions: A dynamic Nelson-Siegel approach
    Diebold, Francis X.
    Li, Canlin
    Yue, Vivian Z.
    [J]. JOURNAL OF ECONOMETRICS, 2008, 146 (02) : 351 - 363
  • [6] ANALYZING OIL FUTURES WITH A DYNAMIC NELSON-SIEGEL MODEL
    Gronborg, Niels S.
    Lunde, Asger
    [J]. JOURNAL OF FUTURES MARKETS, 2016, 36 (02) : 153 - 173
  • [7] Adaptive dynamic Nelson-Siegel term structure model with applications
    Chen, Ying
    Niu, Linlin
    [J]. JOURNAL OF ECONOMETRICS, 2014, 180 (01) : 98 - 115
  • [8] A dynamic Nelson-Siegel yield curve model with Markov switching
    Levant, Jared
    Ma, Jun
    [J]. ECONOMIC MODELLING, 2017, 67 : 73 - 87
  • [9] How arbitrage-free is the Nelson-Siegel model under stochastic volatility?
    Takamizawa, Hideyuki
    [J]. INTERNATIONAL REVIEW OF ECONOMICS & FINANCE, 2022, 79 : 205 - 223
  • [10] The deterministic shift extension and the affine dynamic Nelson-Siegel model
    Dang-Nguyen, Stephane
    Le Caillec, Jean-Marc
    Hillion, Alain
    [J]. NORTH AMERICAN JOURNAL OF ECONOMICS AND FINANCE, 2014, 29 : 402 - 417