activity
20202026
most citedMultivariate continuous-time autoregressive moving-average processes on cones

3 citations · 5 across the 13 of their papers we have counts for

collaborators

15 papers

math.PR2026

Affine pure-jump Volterra fields

Sven Karbach, Thomas K. Kloster

We study a class of non-negative spatio-temporal random fields that exhibit self-exciting clustering, which we refer to as affine pure-jump Volterra fields. They are defined via st…

q-fin.PR2026

Pricing and Hedging of Discretely Monitored Asian Options in the Volterra-Heston Model

Gijs Custers, Sven Karbach, Martin Friesen

We develop semi-closed pricing formulas and lifted-model hedging methods for discretely monitored geometric and arithmetic Asian options in the Volterra-Heston stochastic volatilit…

q-fin.MF2026

Pricing and Semi-static Hedging of Green Pay-as-produced Power Purchase Agreements

Konstantinos Chatziandreou, Sven Karbach

Pay-as-produced power purchase agreements (PPAs) expose buyers and sellers to the joint risk of power prices and renewable production. This paper develops a theoretical framework f…

q-fin.TR2026

Signature-Based Optimal Execution for Statistical Arbitrage with Path-Dependent Trading Signals

Gianmarco Morbelli, Sven Karbach, Mike Derksen

We develop a signature-based framework for optimal execution in statistical arbitrage strategies with path-dependent predictive signals. Both the alpha process and the trading spee…

q-fin.MF2026

Hedging Maturity-Specific Risk in Forward Curve Derivatives under Stochastic Volatility

Riccardo Alberti, Sven Karbach

We study the variance-optimal hedging of European contingent claims written on forwards. We assume that the dynamics of the underlying forward curves follow a Heath--Jarrow--Morton…

q-fin.MF2026

Semi-Static Variance-Optimal Hedging of Covariance Risk in Multi-Asset Derivatives

Konstantinos Chatziandreou, Sven Karbach

We develop a semi-static framework for the variance-optimal hedging of multi-asset derivatives exposed to correlation and covariance risk. The approach combines continuous-time dyn…

q-fin.MF2025

Pricing Options on Forwards in Function-Valued Affine Stochastic Volatility Models

Jian He, Sven Karbach, Asma Khedher

We study the pricing of European-style options written on forward contracts within function-valued infinite-dimensional affine stochastic volatility models. The dynamics of the und…

math.PR2025

Measure-Valued CARMA Processes

Fred Espen Benth, Sven Karbach, Asma Khedher

In this paper, we examine continuous-time autoregressive moving-average (CARMA) processes on Banach spaces driven by Lévy subordinators. We show their existence and cone-invariance…

q-fin.TR2025

Optimal Execution in Intraday Energy Markets under Hawkes Processes with Transient Impact

Konstantinos Chatziandreou, Sven Karbach

This paper investigates optimal execution strategies in intraday energy markets through a mutually exciting Hawkes process model. Calibrated to data from the German intraday electr…

q-fin.MF2024★ 1 cited

Heat modulated affine stochastic volatility models for forward curve dynamics

Sven Karbach

We present a function-valued stochastic volatility model designed to capture the continuous-time evolution of forward curves in fixed-income or commodity markets. The dynamics of t…

math.PR2023

Finite-rank approximation of affine processes on positive Hilbert-Schmidt operators

Sven Karbach

In this article, we present a method for approximating affine processes on the cone of positive Hilbert-Schmidt operators using matrix-valued affine processes. By leveraging result…

math.PR2022★ 3 cited

Multivariate continuous-time autoregressive moving-average processes on cones

Fred Espen Benth, Sven Karbach

In this article we study multivariate continuous-time autoregressive moving-average (MCARMA) processes with values in convex cones. More specifically, we introduce matrix-valued MC…

math.PR2022★ 1 cited

Stationary Covariance Regime for Affine Stochastic Covariance Models in Hilbert Spaces

Martin Friesen, Sven Karbach

We study the long-time behavior of affine processes on positive self-adjoiont Hilbert-Schmidt operators which are of pure-jump type, conservative and have finite second moment. For…

math.PR2021

An infinite-dimensional affine stochastic volatility model

Sonja Cox, Sven Karbach, Asma Khedher

We introduce a flexible and tractable infinite-dimensional stochastic volatility model. More specifically, we consider a Hilbert space valued Ornstein-Uhlenbeck-type process, whose…

math.PR2020

Affine pure-jump processes on positive Hilbert-Schmidt operators

Sonja Cox, Sven Karbach, Asma Khedher

We show the existence of a broad class of affine Markov processes in the cone of positive self-adjoint Hilbert-Schmidt operators. Such processes are well-suited as infinite dimensi…