Finite Time Stability for Variable Order Caputo Type Fractional Differential Equations

Key Points

• Finite time stability is established for variable order fractional differential equations—meaning solutions remain stable over time.
• The Lyapunov stability approach is utilized to demonstrate system behavior, ensuring reliability in these equations.
• Observational analysis of Caputo type derivatives supports the stability conclusions drawn across various conditions.
• Further exploration of this stability may enable better understanding and application in complex dynamical systems.