Pages that link to "Item:Q2486731"
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The following pages link to What is the exact condition for fractional integrals and derivatives of Besicovitch functions to have exact box dimension? (Q2486731):
Displaying 12 items.
- Analysis and synchronization for a new fractional-order chaotic system with absolute value term (Q354087) (← links)
- Control of a class of fractional-order chaotic systems via sliding mode (Q437232) (← links)
- The synchronization method for fractional-order hyperchaotic systems (Q820584) (← links)
- On a class of fractals: the constructive structure (Q1877951) (← links)
- Chaos in a fractional order modified Duffing system (Q2468074) (← links)
- On a class of fractal functions with graph Hausdorff dimension 2 (Q2471148) (← links)
- WHAT IS THE EFFECT OF THE WEYL FRACTIONAL INTEGRAL ON THE HÖLDER CONTINUOUS FUNCTIONS? (Q5024754) (← links)
- CARDINALITY AND FRACTAL LINEAR SUBSPACE ABOUT FRACTAL FUNCTIONS (Q5046660) (← links)
- RELATIONSHIP OF UPPER BOX DIMENSION BETWEEN CONTINUOUS FRACTAL FUNCTIONS AND THEIR RIEMANN–LIOUVILLE FRACTIONAL INTEGRAL (Q5082128) (← links)
- ON BOX DIMENSION OF HADAMARD FRACTIONAL INTEGRAL (PARTLY ANSWER FRACTAL CALCULUS CONJECTURE) (Q5086275) (← links)
- FRACTAL DIMENSION VARIATION OF CONTINUOUS FUNCTIONS UNDER CERTAIN OPERATIONS (Q6114681) (← links)
- Approximation with continuous functions preserving fractal dimensions of the Riemann-Liouville operators of fractional calculus (Q6495728) (← links)