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On the uniqueness of higher order Gubinelli derivatives and an analogue of the Doob-Meyer theorem for rough paths of the arbitrary positive Hölder index - MaRDI portal

On the uniqueness of higher order Gubinelli derivatives and an analogue of the Doob-Meyer theorem for rough paths of the arbitrary positive Hölder index (Q6669673)

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scientific article; zbMATH DE number 7973386
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English
On the uniqueness of higher order Gubinelli derivatives and an analogue of the Doob-Meyer theorem for rough paths of the arbitrary positive Hölder index
scientific article; zbMATH DE number 7973386

    Statements

    On the uniqueness of higher order Gubinelli derivatives and an analogue of the Doob-Meyer theorem for rough paths of the arbitrary positive Hölder index (English)
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    22 January 2025
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    rough paths
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    Gubinelli derivative
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    Doob-Meyer expansion
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    fractional Brownian motion
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