Triple

Target entity: Riemann–Liouville integral on additive domains
Context triple: [Hadamard fractional integral, contrastsWith, Riemann–Liouville integral on additive domains]

• A. Riemann–Liouville integral chosen
  The Riemann–Liouville integral is a fundamental operator in fractional calculus that generalizes the concept of an n-fold repeated integral to non-integer (fractional) orders.
• B. Hadamard fractional integral
  The Hadamard fractional integral is a generalization of the classical integral that defines fractional-order integration using logarithmic kernels, particularly suited to functions defined on multiplicative (e.g., positive real) domains.
• C. Henstock–Kurzweil integral
  The Henstock–Kurzweil integral is a highly general integration theory that extends and refines the Riemann integral, capable of integrating a broader class of functions while retaining many of the intuitive properties of Riemann integration.
• D. Riemann–Stieltjes integral
  The Riemann–Stieltjes integral is a generalization of the Riemann integral in which integration is taken with respect to a function of bounded variation rather than just the identity function, allowing more flexible treatment of sums and distributions.
• E. Weyl fractional integral
  The Weyl fractional integral is a generalization of the classical integral to arbitrary (including non-integer) orders, defined on periodic functions or the whole real line and used in fractional calculus to model memory and hereditary properties in various systems.
• F. None of above.
• G. Unsure - the case is ambiguous/there is not enough information to decide.