Quantum theory provides a comprehensive framework for quantifying uncertainty, often
applied in quantum finance to explore the stochastic nature of asset returns. This …

Quantum Stochastic Calculus can be used as a means by which randomness can be
introduced to observables acting on a Hilbert space. In this article we show how the …

We have implemented quantum modeling mainly based on Bohmian mechanics to study
time series that contain strong coupling between their events. Compared to time series with …

In economics and financial theory, analysts use random walk and more general martingale
techniques to model behavior of asset prices, in particular share prices on stock markets …

We propose a quantum harmonic oscillator as a model for the market force which draws a
stock return from short-run fluctuations to the long-run equilibrium. The stochastic equation …

We have implemented quantum modeling mainly based on Bohmian Mechanics to study
time series that contain strong coupling between their events. We firstly propose how …

A financially interpretable quantum model is proposed to study the probability distributions of
the stock price return. The dynamics of a quantum particle is considered an analog of the …

In this article we model a financial derivative price as an observable on the market state
function. We apply geometric techniques to integrating the Heisenberg Equation of Motion …

We apply methods of quantum mechanics for mathematical modeling of price dynamics at
the financial market. We propose to describe behavioral financial factors (eg, expectations of …

This study combines the disciplines of behavioral finance and an extension of econophysics,
namely the concepts and mathematical structure of quantum physics. We apply the …