Pages that link to "Item:Q2022276"

The following pages link to Theoretical and numerical analysis of monotonicity results for fractional difference operators (Q2022276):

Displaying 16 items.

• Monotonicity of functions and sign changes of their Caputo derivatives (Q281447) (← links)
• Monotonicity results for CFC nabla fractional differences with negative lower bound (Q825945) (← links)
• Monotonicity analysis of a nabla discrete fractional operator with discrete Mittag-Leffler kernel (Q1677755) (← links)
• Survey of the qualitative properties of fractional difference operators: monotonicity, convexity, and asymptotic behavior of solutions (Q1796468) (← links)
• New monotonicity conditions in discrete fractional calculus with applications to extremality conditions (Q2013871) (← links)
• Positivity and monotonicity results for discrete fractional operators involving the exponential kernel (Q2086883) (← links)
• Analysis of convexity results for discrete fractional nabla operators (Q2136004) (← links)
• Monotonicity analysis of fractional proportional differences (Q2188000) (← links)
• An analysis of the sharpness of monotonicity results via homotopy for sequential fractional operators (Q2275227) (← links)
• A monotonicity result for discrete fractional difference operators (Q2447693) (← links)
• Bivariate discrete Mittag-Leffler functions with associated discrete fractional operators (Q2679995) (← links)
• Monotonicity results for sequential fractional differences of mixed orders with negative lower bound (Q5016810) (← links)
• An analysis of polynomial sequences and their application to discrete fractional operators (Q5163951) (← links)
• On convexity analysis for discrete delta Riemann-Liouville fractional differences analytically and numerically (Q6062390) (← links)
• On positivity and monotonicity analysis for discrete fractional operators with discrete Mittag–Leffler kernel (Q6088897) (← links)
• An unexpected property of fractional difference operators: finite and eventual monotonicity (Q6559943) (← links)