A digital signature helps verify the authenticity and integrity of a digital document or message and supports non-repudiation. Instead of thinking of a digital signature as simply a hash, remember its purpose: prove who signed it and show whether the content changed. Digital signatures use public-key cryptography so that a recipient can verify information associated with the sender. A useful memory connection is: authenticity plus integrity plus non-repudiation = digital signature.
Three important algorithms associated with creating and verifying digital signatures are RSA, DSA, and ECDSA. DSA stands for Digital Signature Algorithm and is an asymmetric algorithm specifically designed for creating and verifying digital signatures. It provides authentication, integrity, and non-repudiation, but it is not designed as a general-purpose encryption algorithm. The memory connection is: DSA means signatures, not encryption. RSA is also asymmetric. It uses a public and private key pair, and it can support secure communications, digital signatures, and key-related operations. One common RSA model uses the public key for encryption and the private key for decryption. Remember: RSA = asymmetric public and private keys.
ECDSA is the Elliptic Curve Digital Signature Algorithm. It is based on elliptic-curve cryptography and is specifically designed for digital signatures. It provides authentication, integrity, and non-repudiation. Its smaller key sizes and lower processing requirements can make it especially useful for devices with limited computing resources, including smart devices, cards, and mobile equipment. The memory connection is: small keys and efficient digital signatures = ECDSA. When choosing among RSA, DSA, ECDSA, ECDHE, and ECC for an efficient digital-signature algorithm on a constrained device, ECDSA is the direct answer.
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