Recently Bringmann, Raum and Richter generalised the definition of Jacobi forms and Skoruppa's skew-holomorphic Jacobi forms by intertwining with harmonic Maass forms. We prove the isomorphism of the Kohnen's plus space analogue of harmonic Maass forms of weight $k-1/2$ for $\Gamma_0(4m)$ and the space of these skew-holomorphic harmonic Maass-Jacobi forms of weight $k$ and index $m$ for $k$ odd and $m=1$ or a prime.
Singular invariants and coefficients of weak harmonic Maass forms of weight 5/2
Weak harmonic Maass forms of weight 5/2 and a mock modular form for the partition function
A note on cusp forms as $p$-adic limits
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