General fractional differential equations of order \(\alpha \in (1,2)\) and type \(\beta \in [0,1]\) in Banach spaces (Q2362274)
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| Language | Label | Description | Also known as |
|---|---|---|---|
| English | General fractional differential equations of order \(\alpha \in (1,2)\) and type \(\beta \in [0,1]\) in Banach spaces |
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General fractional differential equations of order \(\alpha \in (1,2)\) and type \(\beta \in [0,1]\) in Banach spaces (English)
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7 July 2017
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The paper is concerned with developing a theory of fractional sine functions that are essentially equivalent to a fractional resolvent. The authors use the fractional sine functions to study the well-posedness of the general fractional differential equation.
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fractional resolvent
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well-posedness
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higher order fractional operators
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