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arxiv.org 📅 2018 📰 arXiv 📄 PDF
Double Deep Q-Learning for Optimal Execution
👤 Brian Ning; Franco Ho Ting Lin; Sebastian Jaimungal

Optimal trade execution is an important problem faced by essentially all traders. Much research into optimal execution uses stringent model assumptions and applies continuous time stochastic control to solve them. Here, we instead take a model free approach and develop a variation of Deep Q-Learning to estimate the opt…

q-fin.TR cs.LG q-fin.CP stat.ML
arxiv.org 📅 2023 📰 arXiv 📄 PDF
Characteristic Function of the Tsallis $q$-Gaussian and Its Applications in Measurement and Metrology
👤 Viktor Witkovský

The Tsallis $q$-Gaussian distribution is a powerful generalization of the standard Gaussian distribution and is commonly used in various fields, including non-extensive statistical mechanics, financial markets and image processing. It belongs to the $q$-distribution family, which is characterized by a non-additive entr…

stat.CO physics.data-an q-fin.CP quant-ph stat.AP
DOI: 10.3390/metrology3020012
arxiv.org 📅 2024 📰 arXiv 📄 PDF
Unified continuous-time q-learning for mean-field game and mean-field control problems
👤 Xiaoli Wei; Xiang Yu; Fengyi Yuan

This paper studies the continuous-time q-learning in mean-field jump-diffusion models when the population distribution is not directly observable. We propose the integrated q-function in decoupled form (decoupled Iq-function) from the representative agent's perspective and establish its martingale characterization, whi…

math.OC cs.LG q-fin.CP
arxiv.org 📅 2016 📰 arXiv 📄 PDF
A Heterogeneous Out-of-Equilibrium Nonlinear $q$-Voter Model with Zealotry
👤 Andrew Mellor; Mauro Mobilia; R. K. P. Zia

We study the dynamics of the out-of-equilibrium nonlinear q-voter model with two types of susceptible voters and zealots, introduced in [EPL 113, 48001 (2016)]. In this model, each individual supports one of two parties and is either a susceptible voter of type $q_1$ or $q_2$, or is an inflexible zealot. At each time s…

physics.soc-ph cond-mat.stat-mech cs.SI q-bio.PE
DOI: 10.1103/PhysRevE.95.012104
arxiv.org 📅 2019 📰 arXiv 📄 PDF
On the minimum value of the Colless index and the bifurcating trees that achieve it
👤 Tomás M. Coronado; Mareike Fischer; Lina Herbst; Francesc Rosselló; Kristina Wicke

Measures of tree balance play an important role in the analysis of phylogenetic trees. One of the oldest and most popular indices in this regard is the Colless index for rooted bifurcating trees, introduced by Colless (1982). While many of its statistical properties under different probabilistic models for phylogenetic…

q-bio.PE cs.DM math.CO
arxiv.org 📅 2024 📰 arXiv 📄 PDF
Option Pricing with a Compound CARMA(p,q)-Hawkes
👤 Lorenzo Mercuri; Andrea Perchiazzo; Edit Rroji

A self-exciting point process with a continuous-time autoregressive moving average intensity process, named CARMA(p,q)-Hawkes model, has recently been introduced. The model generalizes the Hawkes process by substituting the Ornstein-Uhlenbeck intensity with a CARMA(p,q) model where the associated state process is drive…

q-fin.MF
arxiv.org 📅 2023 📰 arXiv 📄 PDF
Discrete $q$-exponential limit order cancellation time distribution
👤 Vygintas Gontis

Modeling financial markets based on empirical data poses challenges in selecting the most appropriate models. Despite the abundance of empirical data available, researchers often face difficulties in identifying the best-fitting model. Long-range memory and self-similarity estimators, commonly used for this purpose, ca…

physics.soc-ph q-fin.MF q-fin.ST
DOI: 10.3390/fractalfract7080581
arxiv.org 📅 2022 📰 arXiv 📄 PDF
Exploratory Control with Tsallis Entropy for Latent Factor Models
👤 Ryan Donnelly; Sebastian Jaimungal

We study optimal control in models with latent factors where the agent controls the distribution over actions, rather than actions themselves, in both discrete and continuous time. To encourage exploration of the state space, we reward exploration with Tsallis Entropy and derive the optimal distribution over states - w…

q-fin.MF
arxiv.org 📅 2022 📰 arXiv 📄 PDF
Martingale Schrödinger Bridges and Optimal Semistatic Portfolios
👤 Marcel Nutz; Johannes Wiesel; Long Zhao

In a two-period financial market where a stock is traded dynamically and European options at maturity are traded statically, we study the so-called martingale Schrödinger bridge Q*; that is, the minimal-entropy martingale measure among all models calibrated to option prices. This minimization is shown to be in duality…

q-fin.MF math.PR
arxiv.org 📅 2022 📰 arXiv 📄 PDF
Robust asymptotic insurance-finance arbitrage
👤 Katharina Oberpriller; Moritz Ritter; Thorsten Schmidt

In most cases, insurance contracts are linked to the financial markets, such as through interest rates or equity-linked insurance products. To motivate an evaluation rule in these hybrid markets, Artzner et al. (2022) introduced the notion of insurance-finance arbitrage. In this paper we extend their setting by incorpo…

q-fin.MF
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