Pages that link to "Item:Q3533255"
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The following pages link to Constructing elliptic curves of prime order (Q3533255):
Displaying 25 items.
- Isomorphic transformations of an elliptic curve over a finite field (Q465978) (← links)
- What is your ``birthday elliptic curve''? (Q690433) (← links)
- The Diffie-Hellman problem and generalization of Verheul's theorem (Q735041) (← links)
- Ramanujan's class invariants and their use in elliptic curve cryptography (Q988264) (← links)
- Generalized class polynomials (Q2100588) (← links)
- Finding composite order ordinary elliptic curves using the Cocks-Pinch method (Q2430983) (← links)
- On finite fields for pairing based cryptography (Q2470809) (← links)
- (Q2708613) (← links)
- Constructing elliptic curves and curves of genus 2 over finite fields (Q2829798) (← links)
- Distributed key agreement for group communications based on elliptic curves. An application to sensor networks. (Q2831025) (← links)
- Constructing supersingular elliptic curves (Q2880122) (← links)
- (Q2935174) (← links)
- The complexity of class polynomial computation via floating point approximations (Q3055132) (← links)
- Computing modular polynomials in quasi-linear time (Q3055173) (← links)
- Evaluating Large Degree Isogenies and Applications to Pairing Based Cryptography (Q3600496) (← links)
- Building Cyclic Elliptic Curves Modulo Large Primes (Q4037477) (← links)
- (Q4414287) (← links)
- Constructing elliptic curves from Galois representations (Q4683884) (← links)
- Modular polynomials via isogeny volcanoes (Q5389453) (← links)
- Generating Prime Order Elliptic Curves: Difficulties and Efficiency Considerations (Q5450906) (← links)
- Construction of elliptic curves with cyclic groups over prime fields (Q5479047) (← links)
- On the efficient generation of prime-order elliptic curves (Q5962222) (← links)
- Explicit computations in Iwasawa theory (Q6165861) (← links)
- Efficient isogeny proofs using generic techniques (Q6535120) (← links)
- Concurrently secure blind Schnorr signatures (Q6636502) (← links)
