Pages that link to "Item:Q2009655"

The following pages link to Fractional differential equations of Sobolev type with sectorial operators (Q2009655):

Displaying 11 items.

• A novel technique for solving Sobolev-type fractional multi-order evolution equations (Q2115057) (← links)
• \(S\)-asymptotically Bloch type periodic solutions to some semi-linear evolution equations in Banach spaces (Q2154852) (← links)
• Analytical approaches on the attractivity of solutions for multiterm fractional functional evolution equations (Q2162880) (← links)
• Subordination principle for fractional diffusion-wave equations of Sobolev type (Q2197306) (← links)
• Local and global existence and uniqueness of solution and local well-posednesss for abstract fractional differential equations with state-dependent delay (Q2694469) (← links)
• Fractional Sobolev type spaces associated with a singular differential operator and applications (Q2939437) (← links)
• Mild well-posedness of equations with fractional derivative (Q3118972) (← links)
• (Q3385563) (← links)
• Semilinear fractional-order evolution equations of Sobolev type in the sectorial case (Q4994469) (← links)
• Analytic in a Sector Resolving Families of Operators for Degenerate Evolution Fractional Equations (Q5373981) (← links)
• On a study of Sobolev‐type fractional functional evolution equations (Q6141659) (← links)