  Secret sharing is a cryptographic scheme to encode a secret to multiple
shares being distributed to participants, so that only qualified sets of
participants can restore the original secret from their shares. When we encode
a secret by a secret sharing scheme and distribute shares, sometimes not all
participants are accessible, and it is desirable to distribute shares to those
participants before a secret information is determined. Secret sharing schemes
for classical secrets have been known to be able to distribute some shares
before a given secret. Lie et al. found any pure $(k,2k-1)$-threshold secret
sharing for quantum secrets can distribute some shares before a given secret.
However, it is unknown whether distributing some shares before a given secret
is possible with other access structures of secret sharing for quantum secrets.
We propose a quantum secret sharing scheme for quantum secrets that can
distribute some shares before a given secret with other access structures.
