On solutions of a linear set-valued differential equation with a conformable fractional derivative

Key Points

• The central aim is to define and analyze solutions for linear set-valued differential equations using conformable fractional derivatives.
• Defines conformable fractional derivatives and generalized versions for set-valued mappings.
• Considers linear set-valued differential equations with these derivatives.
• Derives analytical forms for the sections of solutions over time.
• Presents specific conditions that guarantee the existence of solutions.
• Analytically derives the shapes of solution sections at each moment in time.