Pages that link to "Item:Q4584484"
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The following pages link to A generalisation of the Malgrange–Ehrenpreis theorem to find fundamental solutions to fractional PDEs (Q4584484):
Displaying 10 items.
- An elliptic regularity theorem for fractional partial differential operators (Q1993538) (← links)
- Solving PDEs of fractional order using the unified transform method (Q2007585) (← links)
- Operational calculus for the Riemann-Liouville fractional derivative with respect to a function and its applications (Q2046073) (← links)
- A new representation for the solutions of fractional differential equations with variable coefficients (Q2112029) (← links)
- Solving Prabhakar differential equations using Mikusiński's operational calculus (Q2125894) (← links)
- Solving a well-posed fractional initial value problem by a complex approach (Q2138442) (← links)
- Approximation methods for solving fractional equations (Q2213053) (← links)
- Well-posedness results for fractional semi-linear wave equations (Q2284895) (← links)
- Trivariate Mittag-Leffler functions used to solve multi-order systems of fractional differential equations (Q2656815) (← links)
- Explicit analytical solutions of incommensurate fractional differential equation systems (Q2660807) (← links)
