Monotonicity results for CFC nabla fractional differences with negative lower bound
From MaRDI portal
Publication:825945
DOI10.1515/anly-2021-0011zbMath1485.39006OpenAlexW3177468528WikidataQ114053221 ScholiaQ114053221MaRDI QIDQ825945
Christopher S. Goodrich, Jonnalagadda Jagan Mohan
Publication date: 18 December 2021
Published in: Analysis (München) (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1515/anly-2021-0011
monotonicitydiscrete fractional calculusexponential kernelsequential fractional differencenegative lower bound
Fractional derivatives and integrals (26A33) Discrete version of topics in analysis (39A12) Difference equations, scaling ((q)-differences) (39A13)
Related Items
On positivity and monotonicity analysis for discrete fractional operators with discrete Mittag–Leffler kernel, A certain class of fractional difference equations with damping: oscillatory properties, Positivity and monotonicity results for discrete fractional operators involving the exponential kernel, Monotonicity results for sequential fractional differences of mixed orders with negative lower bound
Cites Work
- On discrete sequential fractional boundary value problems
- \(\ell_p\)-maximal regularity for a class of fractional difference equations on UMD spaces: the case \(1<\alpha\leq2\)
- Modeling with fractional difference equations
- Nabla discrete fractional calculus and nabla inequalities
- A uniformly sharp monotonicity result for discrete fractional sequential differences
- Monotonicity results for \(h\)-discrete fractional operators and application
- Well posedness for semidiscrete fractional Cauchy problems with finite delay
- Theoretical and numerical analysis of monotonicity results for fractional difference operators
- A transference principle for nonlocal operators using a convolutional approach: fractional monotonicity and convexity
- Positivity, monotonicity, and convexity for convolution operators
- Pharmacokinetics and pharmacodynamics models of tumor growth and anticancer effects in discrete time
- An analysis of the sharpness of monotonicity results via homotopy for sequential fractional operators
- A study on discrete and discrete fractional pharmacokinetics-pharmacodynamics models for tumor growth and anti-cancer effects
- A convexity result for fractional differences
- Two monotonicity results for nabla and delta fractional differences
- Arbitrary order fractional difference operators with discrete exponential kernels and applications
- A monotonicity result for discrete fractional difference operators
- Analytical and numerical monotonicity results for discrete fractional sequential differences with negative lower bound
- A note on convexity, concavity, and growth conditions in discrete fractional calculus with delta difference
- Monotonicity and convexity for nabla fractional (q, h)-differences
- Two-point boundary value problems for finite fractional difference equations
- Discrete Fractional Calculus
- Discrete fractional calculus with the nabla operator
- Initial value problems in discrete fractional calculus
- A New Approach for Modeling with Discrete Fractional Equations
- An almost sharp monotonicity result for discrete sequential fractional delta differences
- Analytical and numerical convexity results for discrete fractional sequential differences with negative lower bound
- Monotonicity results for nabla fractional h‐difference operators
- Convexity, monotonicity, and positivity results for sequential fractional nabla difference operators with discrete exponential kernels
- Fractional h‐differences with exponential kernels and their monotonicity properties
- Monotonicity results for delta and nabla caputo and Riemann fractional differences via dual identities
- Sharp monotonicity results for fractional nabla sequential differences
- Convexity for nabla and delta fractional differences
- Analysis of discrete fractional operators
- A discrete fractional Gronwall inequality
- Unnamed Item
