post-quantum threshold secret sharing I am looking for a references for post-quantum threshold secret sharing schemes.

I am especially interested in knowing whether any one based on one-way compressor functions or cryptographic hashes exist.

The trivial secret sharing systems with $t=1$ and $t=n$ give information-theoretic security.

Here are some other alternatives that I don't know the security of:


Shamir's secret sharing - I don't know [Update: gives information-theoretic security]
Blakley's scheme - I don't know
The Chinese Remainder Theorem - It seems like it is a problem a quantum computer would easily solve.
I am not quite sure why you are looking for the kind you have mentioned in your question. 

But good old Shamir's polynomial secret sharing over finite fields, look here, provides information theoretic secrecy, i.e., even a quantum computer will not help you to break the secrecy.