曹桂蘭(中國科學院大學數學科學學院碩導)

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曹桂蘭,女,研究生,現任職於中科院研究生院數學科學學院。

基本介紹

  • 中文名:曹桂蘭
  • 職業:碩導
  • 專業方向:隨機分析;Malliavin分析;金融數學
  • 通信地址:北京市石景山區玉泉路19號(甲)
  • 性別:女
  • 工作單位:中科院研究生院數學科學學院
教育背景,學位,工作經歷,教授課程,代表性論文,科研項目,

教育背景

學位

-- 博士
出國學習工作

工作經歷

2005-2007,清華大學博士後
2007-2010,中科院研究生院數學科學學院講師
2010-,中科院研究生院數學科學學院副教授

教授課程

金融與保險精算、 隨機分析、 壽險精算數學

代表性論文

(1) 一類連續Gauss過程的擬必然q變差,Quasi Sure q-variation of a Type of Continuous Gaussian Process,套用數學學報,2011,第1作者
(2) Existence and pathwise uniqueness of solutions to sde driven by a class of special semimartingale,Journal of the Graduate School of the Chinese Academy of Sciences(中國科學院研究生院學報),2011
(3) Quasi sure analysis of local times of anticipating smooth semimartingales,Bulletin des Sciences Mathematiques,2007
(4) Successive approximation of infinite dimensional semilinear backward stochastic evolution equations with jumps,Stochastic Processes and their Applications,2007
(5) Quasi sure p-variation of fractional Brownian motion,Statistics and Probability Letters,2007
(6) 由無窮個Brown單驅動的隨機微分方程解的存在唯一性,Existence and pathwise uniqueness of solutions to stochastic differential equations driven by countably many Brownian sheets,Acta Mathematica Scientia A(數學物理學報中文版),2006
(7) 連續局部鞅的無窮維隨機積分表示,The infinite dimensional stochastic integral representation of continuous local martingale,Journal of Huazhong University of Science and Technology Nature Science Edition(華中科技大學學報自然科學版),2006
(8) Successive approximations of solutions to stochastic differential equations with jump in the plane,Mathematica Applicata(套用數學),2006
(9) Existence and pathwise uniqueness of solutions to stochastic differential equations in Banach space,Mathematica Applicata(套用數學),2006
(10) Quasi sure p-variation of fractional Brownian sheet,Stochastic Analysis and Applications,2006
(11) Successive Approximations Of Infinite Dimensional Sdes With Jump,Stochastics and Dynamics,2005
(12) On a type of stochastic differential equations driven by countably many Brownian motions,Journal of Functional Analysis,2003

科研項目

(1) 雙分數Brown運動的隨機分析及套用,主持,國家級

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