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20192026
most citedSimulation of Multidimensional Diffusions with Sticky Boundaries via Markov Chain Approximation

3 citations · 3 across the 2 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

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

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

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…