Convergence of a class of gradient-free optimisation schemes when the objective function is noisy, irregular, or both
NeutralArtificial Intelligence
- A recent study investigates the convergence properties of gradient-free optimization algorithms aimed at minimizing noisy and irregular objective functions, which are often difficult to analyze. These algorithms utilize a generalized gradient descent approach, relying on smooth approximations of the objective function to ensure convergence under weak regularity assumptions.
- This development is significant as it enhances the understanding of optimization techniques in machine learning, particularly for scenarios where traditional methods may falter due to the complexity of the objective functions involved.
- The findings contribute to ongoing discussions in the field regarding the balance between algorithmic efficiency and the challenges posed by non-smooth, noisy functions. Additionally, they align with recent advancements in related areas such as reinforcement learning and deep unfolding, which also seek to optimize performance in complex environments.
— via World Pulse Now AI Editorial System
