1 unstable release
0.1.0 | Aug 31, 2024 |
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#1160 in Cryptography
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Versioned Log Stream Merkle Tree
⚠️ This repository is a work in progress and is not production ready 🚧
- Versioned Log Stream Merkle Tree is an authenticated key-value store optimized for large-scale use.
- Origin: LETUS (See DMM-Trie plus VDLS).
Objectives
- Authentication: provide commitment (state root) and inclusion proofs for key-value pairs.
- Multi-version: track and provide authenticated historical states.
- Performance: minimize I/O amplifications of the underlying storage.
Architecture
Tree Structure
- The current design utilizes a 16-way trie as Merkle Tree.
- Each leaf node records:
- $V$ the data version.
- $k$ the key.
- $l$ the location of the node in the underlying storage.
- $h = H(k, v)$ the Merkle hash of this node.
- Each index node maintains 16 slots and a bitmap $b$ to indicate whether a slot is not empty.
- Occupied slots record data version $V_c$, Merkle hash $h_c$, and a memory reference $r$ of its child node.
- The Merkle hash of an index node is computed after concatenating the Merkle hash of its child nodes.
- The root hash of the VLSM tree is recursively calculated with the child nodes.
- Nodes are routed via 4-bit nibbles, with multiple nibbles spliced to form a nibble path.
- Nibbles are derived from $H(k)$'s prefix to ensure balance and resistance to attacks.
- The VLSM tree structure is deterministic given a set of key-value pairs, as the splitting and merging of VLSM tree nodes depend solely on the nibbles.
- The root hash is, therefore, deterministic by the dataset, regardless of the order of the updates.
Multi-Versioning
- VLSM tree supports data multi-versioning by maintaining the data version $V$ in each node and allows queries of value data, root hash, and Merkle proof for each version.
- $V$ is a comparable 64-bit integer, such as a block number or transaction number.
- When data is updated, the $V$ and Merkle hash $h$ of the nodes along the vertical path from root to leaf need to be updated.
- Redirect-on-write (RoW) is employed to optimize memory usage, which prevents multi-versioned data structures from copying unnecessary data.
- Although historical versions are necessary for auditability and verification of data changes, they are generally infrequently accessed.
- The storage engine should skew resources, such as memory, towards the latest versions to accelerate transaction processing.