• Cryptographic primitives(密码原语)


    Cryptographic primitives are fundamental building blocks or essential components used in cryptography, the science of securing communication and data. These primitives are the foundation upon which cryptographic systems and protocols are built. They provide various security properties, such as confidentiality, integrity, authentication, and non-repudiation, and are designed to protect data and communications from unauthorized access, tampering, and other malicious activities.

    Here are some common cryptographic primitives:

    1. Encryption: Encryption is the process of converting plaintext data into ciphertext using an encryption algorithm and a secret key. It ensures confidentiality by making the data unreadable without the corresponding decryption key.

    2. Decryption: Decryption is the reverse process of encryption. It transforms ciphertext back into plaintext using a decryption algorithm and the correct decryption key.

    3. Hash Functions: Hash functions take an input (often called a message) and produce a fixed-length string of characters, which is typically a digest or hash value. Hash functions are used for data integrity and digital signatures. A small change in the input should produce a significantly different hash value, making it difficult to tamper with data without detection.

    4. Digital Signatures: Digital signatures provide a way to verify the authenticity and integrity of a message or document. They involve using a private key to generate a signature and a public key to verify it. If the signature is valid, it indicates that the message has not been tampered with and comes from the purported sender.

    5. Public-Key Cryptography: Public-key cryptography (asymmetric cryptography) uses a pair of keys: a public key for encryption and a private key for decryption. It provides confidentiality, authentication, and non-repudiation. Common public-key algorithms include RSA and elliptic curve cryptography (ECC).

    6. Symmetric-Key Cryptography: Symmetric-key cryptography (also known as secret-key cryptography) uses the same key for both encryption and decryption. While it’s faster than public-key cryptography, it requires secure key distribution. Common symmetric-key algorithms include AES (Advanced Encryption Standard) and DES (Data Encryption Standard).

    7. Key Exchange Protocols: Key exchange protocols enable two parties to securely agree on a shared secret key over an insecure communication channel. Examples include the Diffie-Hellman key exchange and the RSA key exchange.

    8. Message Authentication Codes (MACs): MACs are used to ensure the authenticity and integrity of a message. They are created using a secret key and a cryptographic hash function.

    9. Random Number Generators (RNGs): Cryptographically secure random number generators are essential for generating cryptographic keys and nonces in secure protocols.

    10. One-Way Functions: These functions are easy to compute in one direction (e.g., hashing) but computationally infeasible to reverse. They are crucial for many cryptographic operations.

    Cryptographic primitives are combined in various ways to create secure cryptographic protocols and systems. The appropriate choice and use of these primitives depend on the specific security requirements of a given application or communication scenario.

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  • 原文地址:https://blog.csdn.net/fumingxiaoshen/article/details/132865571