Correction to: Multilevel particle filters for Levy-driven stochastic differential equations

Jasra Ajay; Law Kody J. H.; Osei Prince Peprah

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Correction to: Multilevel particle filters for Levy-driven stochastic differential equations

机译：更正为：Levy驱动的随机微分方程的多级粒子滤波器

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来源
《Statistics and computing 》 |2019年第4期| 851-851| 共1页
作者
Jasra Ajay; Law Kody J. H.; Osei Prince Peprah;
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作者单位

Natl Univ Singapore, Dept Stat & Appl Probabil, Singapore 117546, Singapore;

Univ Manchester, Sch Math, Manchester, Lancs, England|Oak Ridge Natl Lab, Div Math & Comp Sci, Oak Ridge, TN 37831 USA;

Natl Univ Singapore, Dept Stat & Appl Probabil, Singapore 117546, Singapore;

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1. Correction to: Multilevel particle filters for Levy-driven stochastic differential equations [J] . Jasra Ajay, Law Kody J. H., Osei Prince Peprah Statistics and computing . 2019 ,第4期

机译：校正：用于征收驱动的随机微分方程的多级粒子滤波器
2. Multilevel particle filters for Levy-driven stochastic differential equations [J] . Jasra Ajay, Law Kody J. H., Osei Prince Peprah Statistics and computing . 2019 ,第4期

机译：Levy驱动的随机微分方程的多级粒子滤波器
3. Multilevel particle filters for Levy-driven stochastic differential equations [J] . Jasra Ajay, Law Kody J. H., Osei Prince Peprah Statistics and computing . 2019 ,第4期

机译：用于征收随机微分方程的多级粒子滤波器
4. Polynomial programming approach to weak approximation of Levy-driven stochastic differential equations with application to option pricing [C] . Kenji Kashima, Reiichiro Kawai ICROS-SICE International Joint Conference . 2009

机译：应用到期权定价的征用驱动随机微分方程弱近似的多项式规划方法
5. Nonlinear filtering of stochastic differential equations with jumps. [D] . Popa, Silvia. 2009

机译：带跳的随机微分方程的非线性滤波。
6. Improving multilevel Monte Carlo for stochastic differential equations with application to the Langevin equation [O] . Eike H. Müller, Rob Scheichl, Tony Shardlow -1

机译：改进随机微分方程的多级蒙特卡洛方法及其在Langevin方程中的应用。
7. Nonlinear Stochastic Differential-Algebraic Equations with Application to Particle Filtering [O] . Gerdin, Markus, Sjöberg, Johan 2007

机译：非线性随机微分-代数方程组在粒子滤波中的应用

Correction to: Multilevel particle filters for Levy-driven stochastic differential equations

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