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1.¡¶½á¹¹»¯ÑÜÉú²úÆ·ÊÖ²á µÚ¶þ¾í¡·£¬Öйúʱ´ú¾­¼Ã³ö°æÉ磬2011Äê12Ô³ö°æ¡£

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2.¡¶MATLABÓë½ðÈÚʵÑé¡·£¬Öйú²ÆÕþ¾­¼Ã³ö°æÉ磬2008Äê12Ô³ö°æ¡£

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1.Huayue Zhang, Ming Zhou, Junyi Guo (2006). The Gerber-Shiu discounted penalty function for classical risk model with two-step premium rate. Statistics & Probability letters (76), 1211-1218.

2.He,J.M.,Wu,R.,Zhang,H.Y., (2008). Ruin probabilities of a surplus process described by PDMPs.Acta Mathematica Applicatae Sinica. English Series, 24(1),117-128.

3.Huayue Zhang, Lihua Bai (2008). Dynamic mean-variance portfolio under classical risk model perturbation by fractional Brownian motion. Infinite Dimensional Analysis, Quantum Probability and Related Topics.11(4),589-602.

4.Lihua Bai, Huayue Zhang (2008). Dynamic mean-variance problem with constrained risk control for the insurers. Mathematical Methods of Operations Research, 68(1), 181-205.

5.Huayue Zhang, Lihua Bai (2009). Insurance control for classical risk model with fractional Brownian motion perturbation. Statistics & Probability letters. 79(4),473-480.

6.ÓÚÃÀ·¼, ÕÅ´ºÉú, ÕÅæèÔÂ(2008). ¸´ºÏÂí¶û¿Æ·ò¶þÏî·çÏÕÄ£ÐÍ£¬ÄÏ¿ª´óѧѧ±¨.41(4), 66-72.

7.He,J.M., Wu,R., Zhang,H.Y(2009). Total duration of negative surplus for the risk model with debit interest. Statistics and Probability Letters. 79 (10) 1320-1326.

8.ÕÅæèÔÂ, ÇúÁ¢°²(2009). Ò»ÀàÌØÊâ·çÏÕÄ£Ð͵ÄÆƲú¸ÅÂÊ. ÄÏ¿ª´óѧѧ±¨.42(5)£¬32-37.

9.ÕÅæèÔÂ, ³ÂÍò»ª, ÇúÁ¢°² (2011). ·ÖÊýBlack¨DScholesÊг¡ÖеĶ¯Ì¬Ïµø·çÏÕ£¬ÊýѧÎïÀíѧ±¨. 31A(6),1674-1682.

10.Traian A Pirvu, Huayue Zhang. Utility Indifference Pricing: A Time Consistent Approach, to appear Applied Mathematical Finance.

11.T. A. Pirvu and H. Zhang, (2012) Optimal Investment, Consumption and Life Insurance under Mean-Reverting Returns: The Complete Market Solution, Insurance: Mathematics and Economics;51(2),303-309.

12.Lihua Bai,Junyi Guo, Huayue Zhang. Optimal excess-of u2013loss reinsurance and dividend payments with both transaction costs and taxes.Quantitative Finance; 2010( 10) 1163-1172.

Preprints£º

1.Huayue Zhang, M.W.Luke Chan. Optimal combination of inputs and investments when claims follow fractional Brownian motion with drift. Bernoulli£¬Submitted.

2.Huayue Zhang, Danny Chan, M.W.Luke Chan . Dynamic mean-variance portfolio in a Black-Scholes market driven by fractional Brownian motion. Quantative Finance,Submitted.

3.T. A. Pirvu and H. Zhang, A Multi Period Equilibrium Pricing Model,

4.T. A. Pirvu and H. Zhang, On Investment Consumption with Regime Switching,

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1.2007Äê4ÔÂ6ÈÕ, ½ðÈÚ¹¤³ÌÄê»áôß¡°½ðÈÚ¹¤³ÌÓë·çÏÕ¹ÜÀí¹ú¼ÊÂÛ̳¡± ±¨¸æÌâÄ¿£º·ÖÊýBlack-Scholes Êг¡ÉϵĶ¯Ì¬M-VͶ×Ê×éºÏ¡£

2.2007Äê10ÔÂ20ÈÕ£¬µÚËĽì·çÏÕ¹ÜÀí¹ú¼ÊÑÐÌÖ»áôßµÚÎå½ì½ðÈÚϵͳ¹¤³Ì¹ú¼ÊÑÐÌֻᡣ±¨¸æÌâÄ¿£ºDynamic mean-variance optimization under classical risk model with fractional Brownian motion perturbation¡£

3.2008Äê4ÔÂ12ÈÕ, ½ðÈÚ¹¤³ÌÄê»áôß¡°½ðÈÚ¹¤³ÌÓë·çÏÕ¹ÜÀí¹ú¼ÊÂÛ̳¡± ±¨¸æÌâÄ¿£º¾ßÓпØÖÆÔ¼ÊøµÄ±£ÏÕ¹«Ë¾µÄÓÅ»¯ÎÊÌâÑо¿¡£

4.2009Äê4ÔÂ, ½ðÈÚ¹¤³ÌÄê»áôß¡°½ðÈÚ¹¤³ÌÓë·çÏÕ¹ÜÀí¹ú¼ÊÂÛ̳¡± ±¨¸æÌâÄ¿£º¶¯Ì¬Ï²à·çÏÕ×îÓÅͶ×ÊÎÊÌâµÄÑо¿¡£

5.ÂÛÎı»The 5th International Conference MAF 2012 - Mathematical and Statistical Methods for Actuarial Sciences and Finance Venezia, Itlay£¬April 10 - 12ËùÊÕ¼¡£

6. ÂÛÎı»The 7th World Congress of the Bachelier Finance Society 2012 Conference Sydney, Australia£¬June 19-22ËùÊÕ¼¡£

7. 2012Äê6ÔÂ24-27ÈÕ£¬¾«ËãÓë·çÏÕ¹ÜÀí¹ú¼Ê»áÒ飬±¨¸æÌâÄ¿£ºUtility Indifference Pricing: A Time Consistent Approach¡£

8.2012Äê6ÔÂ28-30ÈÕ£¬ IME¹ú¼Ê»áÒ飬±¨¸æÌâÄ¿£ºOptimal Investment, Consumption and Life Insurance under Mean-Reverting Returns.

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