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Let $W_{\overline{1}}$ and $H_{\overline{0}}$ denote the odd parts of thegeneral Witt modular Lie superalgebra $W$ and the even parts of the HamiltonianLie superalgebra $H$ over a field of characteristic $p>3$, respectively. Wegive a torus of $H_{\overline{0}}$ and the weight space decomposition of thespecial subalgebra of $W_{\overline{1}}$ with respect to the torus. By means ofthe derivations of the weight 0 and three series of outer derivations from$H_{\overline{0}}$ into $W_{\overline{1}}$, the derivations from the even partsof Hamiltonian superalgebra to the odd parts of Witt superalgebra aredetermined.

Derivations from the even parts into the odd parts for Hamiltonian superalgebras