Neural Fractional
Neural fractional methods integrate fractional calculus into neural network architectures and algorithms, primarily aiming to improve model performance and robustness by incorporating memory effects and non-local dependencies. Current research focuses on applying these methods to diverse areas, including deep reinforcement learning for optimizing resource allocation (e.g., in mobile edge computing), developing robust graph neural networks, and enhancing the accuracy and efficiency of solving fractional differential equations. This burgeoning field offers the potential for significant advancements in modeling complex systems with memory-dependent behavior, leading to improved accuracy and robustness in various applications such as disease diagnosis and physical system modeling.