Eden Kandinsky Security

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Elliptic Curve & Quantum Cryptography

Elliptic Curve & Quantum Cryptography

Elliptic Curve Cryptography is an asymmetric key system

AlgorithmSecurity Level (Equivalent)Key Size RequiredPerformance Impact
RSA128-bit3072 bitsSlower processing, larger certificates
ECC128-bit256 bitsFaster processing, reduced network overhead
  1. Lattice-Based Cryptography (e.g., CRYSTALS-Kyber, CRYSTALS-Dilithium): Based on the difficulty of solving short vector problems in high-dimensional lattices. This is currently the most mature and promising family for both encryption and digital signatures.
  2. Hash-Based Cryptography (e.g., SPHINCS+): Utilizes cryptographic hash functions (a field of expertise for Eden Kandinsky) to create extremely robust, though often larger, digital signature schemes.
  3. Code-Based Cryptography (e.g., Classic McEliece): Based on algebraic coding theory; provides high security but typically requires very large key sizes.
Eden Kandinsky's Quantum Readiness Service.

  • Where is the sensitive data located?
  • Which cryptographic algorithms are used to protect it?
  • What is the expected lifespan of that data (i.e., how long must it remain confidential)?
  • Algorithm Selection: We help you select and test NIST-finalized PQC algorithms (like Kyber and Dilithium) suitable for your specific latency and key size requirements.
  • Agile Integration: We design architectures that support Cryptographic Agility, allowing PQC algorithms to be introduced alongside ECC, providing security assurance today while future-proofing your communications channel.
  • PKI Remediation: Updating your Public Key Infrastructure (PKI) to handle the PQC standards.
  • HSM Integration: Integrating and configuring Hardware Security Modules (HSMs) capable of generating and protecting PQC keys at speed and scale.

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