Pages that link to "Item:Q654301"
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The following pages link to Fractional standard map: Riemann-Liouville vs. Caputo (Q654301):
Displaying 20 items.
- On Riemann and Caputo fractional differences (Q651659) (← links)
- Fractional standard map (Q763824) (← links)
- Logistic map with memory from economic model (Q1674288) (← links)
- Fractional dynamics with non-local scaling (Q2045997) (← links)
- Asymptotic cycles in fractional maps of arbitrary positive orders (Q2110182) (← links)
- Comments on: ``A note on stability of fractional logistic maps'' (Q2143484) (← links)
- Nonlinear fractional dynamics with kicks (Q2162285) (← links)
- On the dynamics of fractional maps with power-law, exponential decay and Mittag-Leffler memory (Q2213471) (← links)
- Fractional integro-differential calculus and its control-theoretical applications. II. fractional dynamic systems: modeling and hardware implementation (Q2393013) (← links)
- Caputo standard \(\alpha\)-family of maps: Fractional difference vs. fractional (Q2821568) (← links)
- Universal fractional map and cascade of bifurcations type attractors (Q3193350) (← links)
- On stability of fixed points and chaos in fractional systems (Q4565924) (← links)
- On the fractional Eulerian numbers and equivalence of maps with long term power-law memory (integral Volterra equations of the second kind) to Grünvald-Letnikov fractional difference (differential) equations (Q4591678) (← links)
- Universality in Systems with Power-Law Memory and Fractional Dynamics (Q4609622) (← links)
- New Types of Solutions of Non-linear Fractional Differential Equations (Q4912914) (← links)
- AN OPERATOR-BASED APPROACH FOR THE CONSTRUCTION OF CLOSED-FORM SOLUTIONS TO FRACTIONAL DIFFERENTIAL EQUATIONS (Q4959417) (← links)
- Fractional Maps and Fractional Attractors. Part I: α-Families of Maps (Q5408997) (← links)
- Discrete maps with distributed memory fading parameter (Q6537146) (← links)
- Cycles in asymptotically stable and chaotic fractional maps (Q6547467) (← links)
- How does the fractional derivative change the complexity of the Caputo standard fractional map (Q6608839) (← links)
