👉 Reservoir math is a method of analyzing and solving problems involving large, complex systems where the reservoir—essentially a storage or buffer—plays a crucial role. It focuses on understanding the dynamics of the system by examining the interactions between the reservoir and its environment, particularly through the lens of differential equations. This approach helps in capturing the long-term behavior and stability of the system, making it particularly useful for systems with time delays or where the reservoir's state significantly influences the system's evolution. By treating the reservoir as a dynamic component, reservoir math provides insights into how changes in input or external conditions affect the system's output over time.
