From Surf Wiki (app.surf) — the open knowledge base
Tate pairing
In mathematics, Tate pairing is any of several closely related bilinear pairings involving elliptic curves or abelian varieties, usually over local or finite fields, based on the Tate duality pairings introduced by Tate (1958, 1963) and extended by Lichtenbaum (1969). Rück & Frey (1994) applied the Tate pairing over finite fields to cryptography.
Rendering article…
Content sourced from manual.
This content may have been generated or modified by AI, and may be sourced from third parties. CloudSurf Software LLC makes no warranties as to its accuracy, completeness, or reliability, and accepts no liability for it. Always verify important information against primary sources.
Report