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Chaos In Scheduling

How To Stabilize The Scheduling System

Most scheduling systems are "feedback systems." Such systems can become unstable under certain conditions and produce erratic and unpredictable behaviors. Instability and fast response are often opposed in such systems. This creates significant problems for the designers and users.

 

Automatic Control and System Theory along with the new branch of Physics known as Chaos also contributes to our understanding. Chaos is quite common in scheduling and other business systems.

While these pages are conceptual and theoretical, a basic understanding helps to understand real scheduling systems and improve their performance.

Series Summary

  • Scheduling systems are feedback systems, i.e., a controller measures the current system state, compares it to a desired state and takes action to eliminate the difference.

  • Chaotic systems are similar to feedback systems in that the future state depends on the current state plus some action. They are governed by precise deterministic evolution equations, but have unpredictable and seemingly random behavior.

  • Such systems are subject to instability and chaos.

  • Ashby's Law implies that complex processes require complex scheduling systems. When processes are simplified (as in Cellular Manufacturing) the scheduling system can be simplified.

  • Since complexity is a root cause of chaos and instability, simple processes and simple control systems are highly beneficial.

  • To Minimize instability and chaos:

  •  Keep It Simple

  •  Implement Flow Lines & Cells

  •  Employ Kanban, Direct Link & Broadcast

  •  Reduce All Time Delays

  •  Schedule Frequently

  •  Increase Linearity

  •  Minimize Unnecessary amplification

Kanban Operation 

 

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Jay Forrester

Jay Forrester was an expert on feedback control systems and designed fire control systems during World War II, In the early 1960's he investigated the application of system theory to a wide range of business and industrial systems. His book, "Industrial Dynamics," has become a classic. Peter Senge and others at the Massachusetts Institute of Technology extended this work in more recent times.

 

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