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20192026
most citedMarkov Chain Approximation of One-Dimensional Sticky Diffusions

22 citations · 31 across the 5 of their papers we have counts for

collaborators

6 papers

q-fin.CP2026

Simulation of stochastic volatility models via operator splitting schemes

Lilian Hu, Congxin He, Yue Kuen Kwok +1

The standard Euler discretization schemes for numerical option pricing under stochastic volatility models are known to exhibit high biases and potential unreliability. The alternat…

q-fin.CP2021★ 1 cited

A General Approach for Lookback Option Pricing under Markov Models

Gongqiu Zhang, Lingfei Li

We propose a very efficient method for pricing various types of lookback options under Markov models. We utilize the model-free representations of lookback option prices as integra…

q-fin.CP2021

A General Approach for Parisian Stopping Times under Markov Processes

Gongqiu Zhang, Lingfei Li

We propose a method based on continuous time Markov chain approximation to compute the distribution of Parisian stopping times and price Parisian options under general one-dimensio…

math.PR2021★ 3 cited

Simulation of Multidimensional Diffusions with Sticky Boundaries via Markov Chain Approximation

Christian Meier, Lingfei Li, Gongqiu Zhang

We develop a new simulation method for multidimensional diffusions with sticky boundaries. The challenge comes from simulating the sticky boundary behavior, for which standard meth…

q-fin.ST2021★ 5 cited

A Two-Step Framework for Arbitrage-Free Prediction of the Implied Volatility Surface

Wenyong Zhang, Lingfei Li, Gongqiu Zhang

We propose a two-step framework for predicting the implied volatility surface over time without static arbitrage. In the first step, we select features to represent the surface and…

math.PR2019★ 22 cited

Markov Chain Approximation of One-Dimensional Sticky Diffusions

Christian Meier, Lingfei Li, Gongqiu Zhang

We develop continuous time Markov chain (CTMC) approximation of one-dimensional diffusions with a lower sticky boundary. Approximate solutions to the action of the Feynman-Kac oper…