Option pricing with overnight and intraday volatility

被引:4
|
作者
Liang, Fang [1 ,2 ]
Du, Lingshan [3 ]
Huang, Zhuo [4 ]
机构
[1] Sun Yat Sen Univ, Int Sch Business & Finance, Guangzhou, Guangdong, Peoples R China
[2] Sun Yat Sen Univ, Adv Inst Finance, Guangzhou, Guangdong, Peoples R China
[3] Peking Univ, Guanghua Sch Management, Beijing, Peoples R China
[4] Peking Univ, China Ctr Econ Res, Natl Sch Dev, Beijing, Peoples R China
基金
中国国家自然科学基金;
关键词
multivariate Edgeworth-Sargan density; option pricing; overnight volatility; STOCK RETURNS; STOCHASTIC VOLATILITY; INFORMATION; VALUATION; EARNINGS; GARCH; IMPACT; NEWS; ANNOUNCEMENTS; UNCERTAINTY;
D O I
10.1002/fut.22448
中图分类号
F8 [财政、金融];
学科分类号
0202 ;
摘要
Efficiently exploiting the volatility information contained in price variations is important for pricing options and other derivatives. In this study, we develop a new and flexible option-pricing model that explicitly specifies the joint dynamics of overnight and intraday returns. The application of multivariate Edgeworth-Sargan density enables us to derive analytical approximations for option valuation formulas. Empirically, the model improves significantly upon benchmark models using S & P 500 index options. In particular, its separate modeling of intraday and overnight return volatility leads to an out-of-sample gain of 7.24% in pricing accuracy compared with the modeling of the close-to-close return volatility as a whole. The improvements are more pronounced during highly volatile periods.
引用
收藏
页码:1576 / 1614
页数:39
相关论文
共 50 条
  • [31] The impact of volatility regime dynamics on option pricing
    Liu, Shican
    Li, Qing
    Fan, Siqi
    NORTH AMERICAN JOURNAL OF ECONOMICS AND FINANCE, 2025, 76
  • [32] An application of nonparametric volatility estimators to option pricing
    Kenmoe R.N.
    Sanfelici S.
    Decisions in Economics and Finance, 2014, 37 (2) : 393 - 412
  • [33] Homoskedastis or Heteroskedastis Volatility Model for Option Pricing?
    Hendrawan, Riko
    APPLIED ECONOMICS, BUSINESS AND DEVELOPMENT, 2010, : 221 - 224
  • [34] Option Pricing for Jump in Volatility and Stochastic Intensity
    Makate, Nonthiya
    Thongkamhaeng, Wasana
    Sengpanit, Amaraporn
    2015 INTERNATIONAL CONFERENCE ON RESEARCH AND EDUCATION IN MATHEMATICS (ICREM7), 2015, : 103 - 107
  • [35] OPTION PRICING WITH TRANSACTION COSTS AND STOCHASTIC VOLATILITY
    Florescu, Ionut
    Mariani, Maria C.
    Sengupta, Indranil
    ELECTRONIC JOURNAL OF DIFFERENTIAL EQUATIONS, 2014,
  • [36] LONG MEMORY STOCHASTIC VOLATILITY IN OPTION PRICING
    Fedotov, Sergei
    Tan, Abby
    INTERNATIONAL JOURNAL OF THEORETICAL AND APPLIED FINANCE, 2005, 8 (03) : 381 - 392
  • [37] Option pricing for some stochastic volatility models
    Thavaneswaran, A.
    Singh, J.
    Appadoo, S. S.
    JOURNAL OF RISK FINANCE, 2006, 7 (04) : 425 - 445
  • [38] Option pricing with mean reversion and stochastic volatility
    Wong, Hoi Ying
    Lo, Yu Wai
    EUROPEAN JOURNAL OF OPERATIONAL RESEARCH, 2009, 197 (01) : 179 - 187
  • [39] Stochastic vs implied volatility in option pricing
    Sabanis, S
    7TH WORLD MULTICONFERENCE ON SYSTEMICS, CYBERNETICS AND INFORMATICS, VOL XVI, PROCEEDINGS: SYSTEMICS AND INFORMATION SYSTEMS, TECHNOLOGIES AND APPLICATION, 2003, : 290 - 293
  • [40] Perturbation expansion for option pricing with stochastic volatility
    Jizba, Petr
    Kleinert, Hagen
    Haener, Patrick
    PHYSICA A-STATISTICAL MECHANICS AND ITS APPLICATIONS, 2009, 388 (17) : 3503 - 3520