RSA Signature/Generation & Validation

Generate RSA Key Size 512 bit 1024 bit 2048 bit 4096 bit
Public Key Private Key
ClearText Message Signature Output
Provide Signature Value (Base64)
RSA Signature Algorithms

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The RSA Algorithm

The Rivest-Shamir-Adleman (RSA) algorithm is one of the most popular and secure public-key encryption methods. The algorithm capitalizes on the fact that there is no efficient way to factor very large (100-200 digit) numbers

RSA Signature Generation & Verification

  • The private key is the only one that can generate a signature that can be verified by the corresponding public key.
  • The RSA operation can't handle messages longer than the modulus size. That means that if you have a 2048 bit RSA key, you would be unable to directly sign any messages longer than 256 bytes long. So signing the hash is just as good as signing the original message, without the length restrictions we would have if we didn’t use a hash
  • RSASSA-PSS combines the RSASP1 and RSAVP1 primitives with the EMSA PSS encoding method.
  • RSASSA-PKCS1-v1_5 : combines the RSASP1 and RSAVP1 primitives with the EMSA-PKCS1-v1_5 encoding method.
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