Security for a Completed Consensus Loop
Cryptographic Signatures for Message Authenticity
The inclusion of cryptographic signatures in each message transmitted between nodes can be a means to ensure that the message has not been tampered with during transit. By using public and private key pairs, each node can create a signature that other nodes can validate but not forge. Libraries like OpenSSL or libsodium can be used for this.
Mechanisms to Identify and Isolate Malicious Nodes
Several approaches can identify and isolate malicious nodes:
Reputation System: Each node maintains a trust score for other nodes. If a node behaves anomalously, its score is downgraded.
Challenge-Response Tests: Occasional random tests to ensure nodes are behaving correctly.
Statistical Metrics: If a node's performance deviates statistically from the network average, flag it for review.
Quorum System
A quorum system requires a certain percentage of nodes in the network to agree on a value before it is accepted. In many systems, this is set to be greater than 2/3 of the total nodes to be Byzantine Fault Tolerant. The system can include a Paxos or Raft algorithm to reach consensus among nodes.
Cryptographic Signatures for Message Authenticity
Overview
Every node in the network owns a pair of cryptographic keys: a public key and a private key. When a node A
sends a message, it signs the message using its private key. Any other node B
receiving the message can verify its authenticity by using the public key of A
.
Mathematical Foundations
The public key and the private key are mathematically related. Given a message , the signature is generated by: The signature is verified by: if matches the original message, the signature is valid.
Code Example (C++)
Mechanisms to Identify and Isolate Malicious Nodes
Overview
Different techniques can be used to detect nodes that are not behaving as expected.
Reputation System
Each node can maintain a scorecard for each of its peers. Events like successful transaction validation could increase the score, while anomalies could decrease it.
Code Example (C++)
Quorum System
Overview
A quorum is required to validate a transaction or block. Usually, more than 2/3 of nodes need to agree.
Mathematical Foundations
Let be the total number of nodes and be the quorum size. For Byzantine Fault Tolerance, .
Code Example (C++)
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