AI summary · arXiv: 1909.10464v2 · q-fin.TR

Mechanics of good trade execution in the framework of linear temporary market impact

Claudio Bellani, Damiano Brigo

Original paper · DOI Submitted to arXiv on 23 Sep. 2019 31 pages, 3 figures License: NONEXCLUSIVE-DISTRIB 1.0

The essentials

  • Authors Claudio Bellani and Damiano Brigo focus on good trade execution in the context of linear temporary market impact
  • Strategies are dynamic, adapting to actual price path of traded asset during trading period
  • Adaptability crucial in volatile market conditions where price trajectories can deviate significantly
  • Strategies are robust across different models, not relying on full specification of Stochastic Differential Equation (SDE) evolution
  • Aim is to minimize trading costs in a pathwise sense, offering a unique perspective not extensively explored in existing literature
  • Mathematical framework involves random Young differential equations corresponding to Euler-Lagrange equations from classical Calculus of Variations
  • Framing good trade execution within initial value problem context makes implementation more straightforward and efficient
  • Work contributes valuable insights into optimizing trade execution strategies by considering real-time price movements and pathwise cost minimization

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AI-generated keywords: Mechanics of good trade execution

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In their paper titled "Mechanics of Good Trade Execution in the Framework of Linear Temporary Market Impact," authors Claudio Bellani and Damiano Brigo delve into the concept of good trade execution and develop explicit strategies tailored for this purpose within the context of linear temporary market impact. These strategies are characterized by their dynamic nature, adapting to the actual price path of the traded asset during the trading period. This adaptability is particularly crucial in volatile market conditions, where price trajectories can deviate significantly from their expected values. One notable aspect of the proposed strategies is their robustness across different models, as they do not rely on a full specification of a Stochastic Differential Equation (SDE) evolution for the traded asset price. Instead, these strategies aim to minimize trading costs in a pathwise sense, offering a unique perspective that has not been extensively explored in existing literature. The mathematical framework underpinning these pathwise minimization strategies involves random Young differential equations that correspond to the Euler-Lagrange equations found in classical Calculus of Variations. By framing good trade execution within an initial value problem context, implementation becomes more straightforward and efficient. Overall, Bellani and Brigo's work contributes valuable insights into optimizing trade execution strategies by considering real-time price movements and pathwise cost minimization. Their approach offers a novel perspective that enhances adaptability and efficiency in volatile market environments.

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