Andreas Neuenkirch

Andreas Neuenkirch

Universität Mannheim

H-index: 25

Europe-Germany

About Andreas Neuenkirch

Andreas Neuenkirch, With an exceptional h-index of 25 and a recent h-index of 18 (since 2020), a distinguished researcher at Universität Mannheim, specializes in the field of Numerical Methods for Stochastic Differential Equations, Monte Carlo Algorithms, Complexity of Continuous Problems, Stochastic Analysis.

His recent articles reflect a diverse array of research interests and contributions to the field:

Functional differential equations driven by c\adl\ag rough paths

The weak convergence order of two Euler-type discretization schemes for the log-Heston model

On the convergence order of the Euler scheme for scalar SDEs with H\" older-type diffusion coefficients

The order barrier for the -approximation of the log-Heston SDE at a single point

Sharp -Approximation of the log-Heston SDE by Euler-type methods

D. Higham, P. Kloeden:“An Introduction to the Numerical Simulation of Stochastic Differential Equations” SIAM, 2021, xvi+ 277 pp.

The Euler–Maruyama scheme for SDEs with irregular drift: convergence rates via reduction to a quadrature problem

The weak convergence rate of two semi-exact discretization schemes for the Heston model

Andreas Neuenkirch Information

University

Position

___

Citations(all)

1747

Citations(since 2020)

879

Cited By

1277

hIndex(all)

25

hIndex(since 2020)

18

i10Index(all)

29

i10Index(since 2020)

27

Email

University Profile Page

Universität Mannheim

Google Scholar

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Andreas Neuenkirch Skills & Research Interests

Numerical Methods for Stochastic Differential Equations

Monte Carlo Algorithms

Complexity of Continuous Problems

Stochastic Analysis

Top articles of Andreas Neuenkirch

Title

Journal

Author(s)

Publication Date

Functional differential equations driven by c\adl\ag rough paths

arXiv preprint arXiv:2403.17573

Anna P Kwossek

Andreas Neuenkirch

David J Prömel

2024/3/26

The weak convergence order of two Euler-type discretization schemes for the log-Heston model

IMA Journal of Numerical Analysis

Annalena Mickel

Andreas Neuenkirch

2023/11

On the convergence order of the Euler scheme for scalar SDEs with H\" older-type diffusion coefficients

arXiv preprint arXiv:2307.11448

Annalena Mickel

Andreas Neuenkirch

2023/7/21

The order barrier for the -approximation of the log-Heston SDE at a single point

arXiv preprint arXiv:2212.07252

Annalena Mickel

Andreas Neuenkirch

2022/12/14

Sharp -Approximation of the log-Heston SDE by Euler-type methods

arXiv preprint arXiv:2206.03229

Annalena Mickel

Andreas Neuenkirch

2022/6/7

D. Higham, P. Kloeden:“An Introduction to the Numerical Simulation of Stochastic Differential Equations” SIAM, 2021, xvi+ 277 pp.

Andreas Neuenkirch

2022/6

The Euler–Maruyama scheme for SDEs with irregular drift: convergence rates via reduction to a quadrature problem

IMA Journal of Numerical Analysis

Andreas Neuenkirch

Michaela Szölgyenyi

2021/4

The weak convergence rate of two semi-exact discretization schemes for the Heston model

Risks

Annalena Mickel

Andreas Neuenkirch

2021/1/12

See List of Professors in Andreas Neuenkirch University(Universität Mannheim)

Co-Authors

H-index: 49
Arnulf Jentzen

Arnulf Jentzen

Westfälische Wilhelms-Universität Münster

H-index: 40
Ivan Nourdin

Ivan Nourdin

Université du Luxembourg

H-index: 23
Simone Göttlich

Simone Göttlich

Universität Mannheim

H-index: 20
Tony Shardlow

Tony Shardlow

University of Bath

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