Weiping Li
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Previous Organizations / Institutes
The organizations / institutes from the scholar's other articles in the past ten years
Weiping Li has a total of 25 co-authors. Here are the top co-authors by number of shared publications:
António Câmara
Civil Aviation Flight University of China, Guanghan, Sichuan Province 618307, P. R. China
2 shared publications- Huitao Feng
Chern Institute of Mathematics & LPMC, Nankai University, Tianjin, China
2 shared publications - Qingxue Wang
School of Mathematical Sciences, Fudan University, Shanghai, China
2 shared publications - Weiping Zhang
Chern Institute of Mathematics and LPMC, Nankai University, Tianjin, People’s Republic of China
2 shared publications - Don M. Chance
Louisiana State University, Baton Rouge - Department of Finance; Louisiana State University, Baton Rouge - E.J. Ourso College of Business Administration
1 shared publication - Haomin Zhou
School of Mathematics, Georgia Institute of Technology, Atlanta, USA
1 shared publication
Latest Publications
- Open Access
A Note on the Multiplicity of the Distinguished Points
Let be a system of polynomials in s variables, where . If is an isolated zero of P, then the multiplicity and its structure at can be revealed by the normal set of the quotient ring or its dual space or by certain numerical methods. In his book titled “Numerical Polynomial Algebra”, Stetter described the so-called distinguished points, which are embedded in a zero manifold of P, and the author defined their multiplicities. In this note, we will generalize the definition of distinguished points and give a more appropriate definition for their multiplicity, as well as show how to calculate the multiplicity of these points.Open AccessA Note on the Multiplicity of the Distinguished Points
Let be a system of polynomials in s variables, where . If is an isolated zero of P, then the multiplicity and its structure at can be revealed by the normal set of the quotient ring or its dual space or by certain numerical methods. In his book titled “Numerical Polynomial Algebra”, Stetter described the so-called distinguished points, which are embedded in a zero manifold of P, and the author defined their multiplicities. In this note, we will generalize the definition of distinguished points and give a more appropriate definition for their multiplicity, as well as show how to calculate the multiplicity of these points. - 23 April 2024
- Published by Elsevier in International Review of Economics & Finance
- Vol. 93, 227-243
Skilled analysts and earnings management in Chinese listed companies
- 23 April 2024
- Published by Elsevier in International Review of Economics & Finance
- Vol. 93, 227-243
Skilled analysts and earnings management in Chinese listed companies
- 9 March 2024
- Published by World Scientific Pub Co Pte Ltd in International Journal of Financial Engineering
- Vol. 12 (03)
Jump-diffusion option pricing with non-IID jumps
This paper investigates how violations of the assumption that jumps are identically and independently distributed (IID) affect option prices. We characterize several types of IID jumps violations including jumps with time-varying means, time-varying variances, and time-varying autocorrelations, and analyze the combined effect of these violations on option prices. These IID violations affect option prices in different ways. Different effects of IID violations can either offset each other to eliminate the effect of isolated IID violations or can act as leverages increasing the magnitude of mispricing created by a single violation of the IID assumption. Our investigation is performed inside a new framework for the pricing of options that relaxes the assumption that jumps are IID. We derive three families of jump-diffusion option pricing formulae with non-IID jumps. Numerically and empirically, we show that the non-IID models can improve the BSM on the S&P 500 options for both in-samples and out-of-the-samples data in terms of SSE, AE and ARE.
- 9 March 2024
- Published by World Scientific Pub Co Pte Ltd in International Journal of Financial Engineering
- Vol. 12 (03)
Jump-diffusion option pricing with non-IID jumps
This paper investigates how violations of the assumption that jumps are identically and independently distributed (IID) affect option prices. We characterize several types of IID jumps violations including jumps with time-varying means, time-varying variances, and time-varying autocorrelations, and analyze the combined effect of these violations on option prices. These IID violations affect option prices in different ways. Different effects of IID violations can either offset each other to eliminate the effect of isolated IID violations or can act as leverages increasing the magnitude of mispricing created by a single violation of the IID assumption. Our investigation is performed inside a new framework for the pricing of options that relaxes the assumption that jumps are IID. We derive three families of jump-diffusion option pricing formulae with non-IID jumps. Numerically and empirically, we show that the non-IID models can improve the BSM on the S&P 500 options for both in-samples and out-of-the-samples data in terms of SSE, AE and ARE.
- Open Access
- 26 October 2021
- Published by MDPI AG in Journal of Risk and Financial Management
- Vol. 14 (11) , 514
Empirical Analysis of MSCI China A-Shares
In this paper, we introduce the MSCI China A-shares index (MCASI) and analyze MCASI’s properties. From the perspective of index investment, we found that MCASI’s investor sentiments, both overnight sentiment and BW sentiment, provide significant predictability for future MCASI returns, supported by the in-sample and out-of-sample results. From the perspective of sector investment, we show that the sector portfolio of “information transfer, software and information technology services” performs the best among the 10 sector portfolios. In addition, seven approaches of the optimal portfolio in ten sectors are examined, and the results suggest that the classic Markowitz portfolio approach is recommended. Our empirical analysis is helpful for domestic and foreign investors seeking to form investment strategies for MSCI China A-shares.
- 26 October 2021
- Published by MDPI AG in Journal of Risk and Financial Management
- Vol. 14 (11) , 514
Open AccessEmpirical Analysis of MSCI China A-Shares
In this paper, we introduce the MSCI China A-shares index (MCASI) and analyze MCASI’s properties. From the perspective of index investment, we found that MCASI’s investor sentiments, both overnight sentiment and BW sentiment, provide significant predictability for future MCASI returns, supported by the in-sample and out-of-sample results. From the perspective of sector investment, we show that the sector portfolio of “information transfer, software and information technology services” performs the best among the 10 sector portfolios. In addition, seven approaches of the optimal portfolio in ten sectors are examined, and the results suggest that the classic Markowitz portfolio approach is recommended. Our empirical analysis is helpful for domestic and foreign investors seeking to form investment strategies for MSCI China A-shares.
- 1 April 2021
- Published by Elsevier in Economic Modelling
- Vol. 97, 231-246
Firm-specific investor sentiment for the Chinese stock market
- 1 April 2021
- Published by Elsevier in Economic Modelling
- Vol. 97, 231-246
Firm-specific investor sentiment for the Chinese stock market
- 19 June 2020
- Published by World Scientific Pub Co Pte Ltd in International Journal of Theoretical and Applied Finance
- Vol. 23 (04) , 2050023
OPTIMAL DIVIDEND POLICY AND STOCK PRICES
We model a corporation dividend as an exchange option on stochastic cash flow and capital budge. Then we solve optimal dividend policy problem completely based on the dividend model under the assumption that the cash reservoir of a corporation follows a mean reverting process from empirical evidence and economic arguments. Our optimal dividend controls depend on explicitly with the cash flow and the capital budget of the corporation, and maximizes the HARA utility performance. We specify the unique optimal dividend control for the cash flow and the capital budge. Multiplicity or absence of optimal dividend policies are given. The stock price of the corporation is studied in terms of our stochastic dividend model. We find an explicit relation among the volatility of the stock price, the volatility of the cash flow and the volatility of the capital budget. The ex-dividend stock price is positively proportional to the stochastic cash flow and the probability of the dividend delta with respect to the cash flow, and negatively proportional to the capital budget and the probability of the dividend delta with respect to the capital budget. Hence, our approach provides another passage through which countercyclical volatility of the stock price can arise from the countercyclical cash flow and capital budget directly.
- 19 June 2020
- Published by World Scientific Pub Co Pte Ltd in International Journal of Theoretical and Applied Finance
- Vol. 23 (04) , 2050023
OPTIMAL DIVIDEND POLICY AND STOCK PRICES
We model a corporation dividend as an exchange option on stochastic cash flow and capital budge. Then we solve optimal dividend policy problem completely based on the dividend model under the assumption that the cash reservoir of a corporation follows a mean reverting process from empirical evidence and economic arguments. Our optimal dividend controls depend on explicitly with the cash flow and the capital budget of the corporation, and maximizes the HARA utility performance. We specify the unique optimal dividend control for the cash flow and the capital budge. Multiplicity or absence of optimal dividend policies are given. The stock price of the corporation is studied in terms of our stochastic dividend model. We find an explicit relation among the volatility of the stock price, the volatility of the cash flow and the volatility of the capital budget. The ex-dividend stock price is positively proportional to the stochastic cash flow and the probability of the dividend delta with respect to the cash flow, and negatively proportional to the capital budget and the probability of the dividend delta with respect to the capital budget. Hence, our approach provides another passage through which countercyclical volatility of the stock price can arise from the countercyclical cash flow and capital budget directly.
- 23 April 2020
- Published by Wiley in Review of Financial Economics
- Vol. 39 (1) , 51-72
Investor sentiment‐styled index in index futures market
In this paper, we define and analyze the sentiment‐styled index for the CSI 300 index futures in the Chinese futures market. Our sentiment‐styled index for the CSI 300 index futures from April 16, 2010 to April 30, 2019 is constructed by the first and second principal component analyses, rather than only by the first principal component analysis used in the Baker and Wurgler (Journal of Finance 61(4): 1645–1680, 2006) method. The sentiment‐styled index explains 78.38% of the sample variance. The vector error correction model is adapted to study the dynamics of cointegration of the sentiment‐styled index and the logarithmic futures price. We use the GARCH‐DCC model to illustrate the spillover effect between the sentiment‐styled index and the Chinese futures market. We show that this investor sentiment‐styled index does have the price discovery from the Granger causality and common factor weights and the hedging function from the Baba–Engle–Kraft–Kroner model empirically; furthermore, we use the curvature term of the sentiment‐styled index to determine the multiple unit roots. More empirical results for the sentiment‐styled index of the Chinese stock market, the sentiment‐styled index of the CSI 300 index futures, and the return of the CSI 300 index futures market are studied in this paper.
- 23 April 2020
- Published by Wiley in Review of Financial Economics
- Vol. 39 (1) , 51-72
Investor sentiment‐styled index in index futures market
In this paper, we define and analyze the sentiment‐styled index for the CSI 300 index futures in the Chinese futures market. Our sentiment‐styled index for the CSI 300 index futures from April 16, 2010 to April 30, 2019 is constructed by the first and second principal component analyses, rather than only by the first principal component analysis used in the Baker and Wurgler (Journal of Finance 61(4): 1645–1680, 2006) method. The sentiment‐styled index explains 78.38% of the sample variance. The vector error correction model is adapted to study the dynamics of cointegration of the sentiment‐styled index and the logarithmic futures price. We use the GARCH‐DCC model to illustrate the spillover effect between the sentiment‐styled index and the Chinese futures market. We show that this investor sentiment‐styled index does have the price discovery from the Granger causality and common factor weights and the hedging function from the Baba–Engle–Kraft–Kroner model empirically; furthermore, we use the curvature term of the sentiment‐styled index to determine the multiple unit roots. More empirical results for the sentiment‐styled index of the Chinese stock market, the sentiment‐styled index of the CSI 300 index futures, and the return of the CSI 300 index futures market are studied in this paper.
- Open Access
- 5 July 2016
- Published by MDPI AG in Journal of Risk and Financial Management
- Vol. 9 (3) , 7
Probability of Default and Default Correlations
We consider a system where the asset values of firms are correlated with the default thresholds. We first evaluate the probability of default of a single firm under the correlated assets assumptions. This extends Merton’s probability of default of a single firm under the independent asset values assumption. At any time, the distance-to-default for a single firm is derived in the system, and this distance-to-default should provide a different measure for credit rating with the correlated asset values into consideration. Then we derive a closed formula for the joint default probability and a general closed formula for the default correlation via the correlated multivariate process of the first-passage-time default correlation model. Our structural model encodes the sensitivities of default correlations with respect to the underlying correlation among firms’ asset values. We propose the disparate credit risk management from our result in contrast to the commonly used risk measurement methods considering default correlations into consideration.
- 5 July 2016
- Published by MDPI AG in Journal of Risk and Financial Management
- Vol. 9 (3) , 7
Open AccessProbability of Default and Default Correlations
We consider a system where the asset values of firms are correlated with the default thresholds. We first evaluate the probability of default of a single firm under the correlated assets assumptions. This extends Merton’s probability of default of a single firm under the independent asset values assumption. At any time, the distance-to-default for a single firm is derived in the system, and this distance-to-default should provide a different measure for credit rating with the correlated asset values into consideration. Then we derive a closed formula for the joint default probability and a general closed formula for the default correlation via the correlated multivariate process of the first-passage-time default correlation model. Our structural model encodes the sensitivities of default correlations with respect to the underlying correlation among firms’ asset values. We propose the disparate credit risk management from our result in contrast to the commonly used risk measurement methods considering default correlations into consideration.
- 16 June 2016
- Published by Springer Nature in Review of Derivatives Research
- Vol. 20 (1) , 47-90
A bias in the volatility smile
- 16 June 2016
- Published by Springer Nature in Review of Derivatives Research
- Vol. 20 (1) , 47-90
A bias in the volatility smile
- 26 November 2014
- Published by Springer Nature in Springer Proceedings in Mathematics & Statistics
- p. 401-409
An $SL_{2}(\mathbb{C})$ Topological Invariant of Knots- 26 November 2014
- Published by Springer Nature in Springer Proceedings in Mathematics & Statistics
- p. 401-409
An $SL_{2}(\mathbb{C})$ Topological Invariant of Knots