Polynomial Iteration

Definition ∞ A computational process that involves repeatedly applying a polynomial function to an initial value. This iterative application generates a sequence of values, each derived from the preceding one by the polynomial transformation. Such iterations are fundamental in various algorithms, including pseudorandom number generation and cryptographic operations.
Context ∞ ‘Polynomial Iteration’ is a term encountered in technical discussions concerning the construction of cryptographic primitives and the analysis of algorithms used in digital security. News may report on its application in new encryption schemes or its role in enhancing the security properties of blockchain protocols. Understanding its behavior is crucial for evaluating the underlying mathematical principles that secure digital assets.