Pages that link to "Item:Q1677976"
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The following pages link to Well-posedness and numerical approximation of tempered fractional terminal value problems (Q1677976):
Displaying 25 items.
- Terminal value problems for the nonlinear systems of fractional differential equations (Q822172) (← links)
- High-order numerical approximation formulas for Riemann-Liouville (Riesz) tempered fractional derivatives: construction and application. II. (Q1726460) (← links)
- Generalized substantial fractional operators and well-posedness of Cauchy problem (Q2021606) (← links)
- Spectral collocation method for nonlinear Riemann-Liouville fractional terminal value problems (Q2043162) (← links)
- Spectral collocation method for Caputo fractional terminal value problems (Q2048817) (← links)
- An inverse problem approach to determine possible memory length of fractional differential equations (Q2059250) (← links)
- On tempered Hilfer fractional derivatives with respect to functions and the associated fractional differential equations (Q2111277) (← links)
- Second-order numerical methods for the tempered fractional diffusion equations (Q2141991) (← links)
- Collocation methods for terminal value problems of tempered fractional differential equations (Q2189701) (← links)
- Numerical schemes for a class of tempered fractional integro-differential equations (Q2192615) (← links)
- Intermediate value problems for fractional differential equations (Q2245729) (← links)
- Existence, uniqueness and numerical analysis of solutions of tempered fractional boundary value problems (Q2273059) (← links)
- Analysis and numerical approximation of tempered fractional calculus of variations problems (Q2315825) (← links)
- A high-order algorithm for time-Caputo-tempered partial differential equation with Riesz derivatives in two spatial dimensions (Q2316211) (← links)
- DIFFERENTIAL EQUATIONS WITH TEMPERED Ψ-CAPUTO FRACTIONAL DERIVATIVE (Q3391404) (← links)
- Terminal value problem for a generalized fractional ordinary differential equation (Q5015784) (← links)
- MITTAG-LEFFLER STABILITY ANALYSIS OF TEMPERED FRACTIONAL NEURAL NETWORKS WITH SHORT MEMORY AND VARIABLE-ORDER (Q5082079) (← links)
- Sufficient conditions for the exponential stability of nonlinear fractionally perturbed ODEs with multiple time delays (Q5211948) (← links)
- High Order Numerical Methods for Fractional Terminal Value Problems (Q5402671) (← links)
- On discrete tempered fractional calculus and its application (Q6050061) (← links)
- A fast implicit difference scheme for solving the generalized time–space fractional diffusion equations with variable coefficients (Q6087705) (← links)
- Stability analysis of tempered fractional nonlinear Mathieu type equation model of an ion motion with octopole‐only imperfections (Q6179907) (← links)
- On tempered fractional calculus with respect to functions and the associated fractional differential equations (Q6189740) (← links)
- A numerical method for solutions of tempered fractional differential equations (Q6489278) (← links)
- Euler–Maruyama methods for Caputo tempered fractional stochastic differential equations (Q6625128) (← links)