Numerical Analysis · Mathematics
On modified Euler methods for McKean-Vlasov stochastic differential equations with super-linear coefficients
Jiamin Jian, Qingshuo Song, Xiaojie Wang, Zhongqiang Zhang +1
2025-02-10
Probability · Mathematics
McKean-Vlasov stochastic differential equations with super-linear measure arguments: well-posedness and propagation of chaos
Zhuoqi Liu, Qian Guo, Shuaibin Gao, Chenggui Yuan
2026-02-09
Probability · Mathematics
Tamed Euler approximation for fully superlinear growth McKean-Vlasov SDE and their particle systems: sharp rates for strong propagation of chaos, convergence and ergodicity
Simran Soni, Neelima, Chaman Kumar, Goncalo dos Reis
2025-10-21
Probability · Mathematics
Well-posedness and tamed Euler schemes for McKean-Vlasov equations driven by L\'evy noise
Neelima, Sani Biswas, Chaman Kumar, Gonçalo dos Reis +1
2020-10-20
Probability · Mathematics
Well-posedness and numerical schemes for one-dimensional McKean-Vlasov equations and interacting particle systems with discontinuous drift
Gunther Leobacher, Christoph Reisinger, Wolfgang Stockinger
2024-03-29
Probability · Mathematics
Explicit numerical approximations for McKean-Vlasov stochastic differential equations in finite and infinite time
Yuanping Cui, Xiaoyue Li, Yi Liu, Fengyu Wang
2025-12-25
Computational Finance · Quantitative Finance
An explicit Euler scheme with strong rate of convergence for financial SDEs with non-Lipschitz coefficients
Jean-Francois Chassagneux, Antoine Jacquier, Ivo Mihaylov
2016-04-12
Probability · Mathematics
Wellposedness, exponential ergodicity and numerical approximation of fully super-linear McKean--Vlasov SDEs and associated particle systems
Xingyuan Chen, Goncalo dos Reis, Wolfgang Stockinger
2025-02-03
Numerical Analysis · Mathematics
The Euler scheme for stochastic differential equations with discontinuous drift coefficient: A numerical study of the convergence rate
S. Göttlich, K. Lux, A. Neuenkirch
2019-01-29