An Introduction to Mathematical Cryptography¶
Hoffstein, J., Pipher, Jill, & Silverman, J. H. (2014). An Introduction to Mathematical Cryptography. Springer.
Cited by¶
1 citation across 1 artifact.
Each citation links to the sentence it supports in the citing article.
Domain-specific¶
- Ring
- . Algebraic geometry — commutative rings serve as coordinate rings of varieties, and the spectrum of prime ideals (the ring↔space duality) is the foundation of scheme theory. Cryptography — ℤ/nℤ, polynomial rings over finite fields, and lattice rings are the substrates where ring-theoretic hardness underwrites RSA, lattice, and code-based security
This sourceRSA and lattice-based NTRU cryptography, the latter built on convolution polynomial rings.
Supported in partVerified against the source
- . Algebraic geometry — commutative rings serve as coordinate rings of varieties, and the spectrum of prime ideals (the ring↔space duality) is the foundation of scheme theory. Cryptography — ℤ/nℤ, polynomial rings over finite fields, and lattice rings are the substrates where ring-theoretic hardness underwrites RSA, lattice, and code-based security
Verification¶
Does it exist? Not checked yet. This entry carries no identifier to resolve. It was extracted from the citation as written in the article, normalized, and deduplicated against the rest of the registry.
Does it back the claim? Read against the text for 1 of 1 citation: 1 supported in part. Each verdict is shown under its citation below, with what in the work backs the sentence.
Support is checked per citation rather than per work — the same source can be cited soundly in one article and wrongly in another. Per-citation recording began recently, so a citation with no recorded check is a gap in the record rather than evidence it went unchecked.
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Registry ID ref:c359fe908965 · see in the full table