Key Generation Sample Clauses
The Key Generation clause defines the process and requirements for creating cryptographic keys used within a system or agreement. Typically, it specifies who is responsible for generating the keys, the standards or algorithms to be used, and any security measures that must be followed during the generation process. By establishing clear procedures for key creation, this clause ensures the integrity and security of encrypted communications or data, thereby reducing the risk of unauthorized access or data breaches.
Key Generation. Under the GlobalSign model the subscriber has the opportunity to use a trustworthy system in order to generate its own private-public keys, in which case the following terms also apply:
Key Generation. Under the GlobalSign model the subscriber has the opportunity to allow GlobalSign to use a trustworthy system as detailed within the CPS and marketed as ‘AutoCSR’ in order to generate the private-public keys, in which case the following terms also apply:
Key Generation. If Key Pairs are generated by GlobalSign on behalf of the Subscriber offered as Token or PKCS#12 options, GlobalSign will endeavor to use trustworthy systems in order to generate such Key Pairs, in which case, the following terms also apply.
Key Generation. If the SUBSCRIBER generates the key pair itself, it shall choose an algorithm and key length according to ETSI stand- ard TS 119 312, which shall be deemed to be recognised for the usage of this certificate for the duration of the validity pe- riod.
Key Generation. The algorithm GKE.KGen, on input the set of clients C and a security parameter
Key Generation. ▇▇▇▇▇ may use any sophisticated key generation method to determine a strong secret key with high randomness and entropy. In the Figure 5 example, she uses a key starting with 0110.
Key Generation. Upon input of 0, the key generation function computes, for 1 ≤ i ≤ k:
Key Generation. ▇▇▇▇▇ generates k secret key/public key pairs (sAi, pAi),
Key Generation. ▇▇▇▇▇ generates a secret key sA and public key pA, likewise Bob generates sB and pB.
Key Generation. ⊗ ⊗ ⊗ For the key generation, both ▇▇▇▇▇ and ▇▇▇ use the blind deconvolution solver to recover vec(h βB) (▇▇▇▇▇) and vec(h βA) (Bob). Once ▇▇▇▇▇ has determined the value of h βB, she can (since she knows her signal βA) calculate the value of ^ c (βA, βB, h) = vec(^h ⊗ βB) · vec(^eµ ⊗ βA), (3) where · again denotes the DFT. Similarly, Bob can calculate c′ (βB, βA, h) = vec(^h ⊗ βA) · vec(^eµ ⊗ βB) (4) where we write here eµ to mark that the i-th unit vector is in µ dimensions. We claim that both terms (3), (4) represent a common secret for ▇▇▇▇▇ and ▇▇▇. To prove this, let us introduce two ’lifting’ operations on vectors h ∈ Cµ and β ∈ Cn: = hjβkenµ j+kµ j∈[µ] k∈[n] = vec(h ⊗ β) as claimed. It is now simple to derive the equality of the keys. Taking the Fourier-transformation yields ^ ^ vec^(h ⊗ β) = h⇑ · β↑.