PBKDF2-SHA512(Generic) Hash

Technical details, regex signatures, and cracking commands for the PBKDF2-SHA512(Generic) algorithm.

Regex Identification Signature:
^\$pbkdf2-sha512\$[0-9]+\$[a-z0-9\/.]+\$[a-z0-9\/.]{86}$
Hashcat Command (Mode: 20200):
Not supported natively by John the Ripper
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What is PBKDF2-SHA512(Generic)?

PBKDF2-SHA512(Generic) is a key derivation function (KDF) derived from the Password-Based Key Derivation Function 2 (PBKDF2) standard (RFC 8018), which builds upon the cryptographic hash function SHA-512 to iteratively strengthen password-based secrets against brute-force attacks. Introduced as an evolution of earlier KDFs like MD5 or SHA-1, PBKDF2 was designed to mitigate the limitations of single-hash functions by incorporating a pseudorandom function (PRF) with configurable iteration counts, salt, and key length. The "Generic" variant refers to its implementation flexibility, allowing it to be adapted for various cryptographic contexts, including password hashing, key stretching, and master secret derivation in protocols like TLS or SSH. Structurally, it consists of a salted input (typically a unique per-password value), an iterative hashing process (where SHA-512 is applied *iter_count* times), and a block-based HMAC construction to ensure uniformity. Its primary use-case lies in password storage systems where computational overhead is deliberately introduced to slow down offline cracking attempts, though its effectiveness depends critically on parameter tuning (e.g., iteration count) and proper salt application.

The vulnerability of PBKDF2-SHA512(Generic) stems from its susceptibility to brute-force and optimization-based attacks when parameters are poorly configured. Without a sufficiently high iteration count (*iter_count*), modern hardware (CPUs/GPUs/FPGA/ASICs) can execute the hash function in parallel, reducing cracking time to near-linear complexity. For instance, weak iteration counts (e.g., <10,000) allow GPU clusters to test millions of hashes per second, rendering the function vulnerable to dictionary or rainbow table attacks. Additionally, the absence of a salt (or reuse of salts) collapses the search space, enabling precomputed attacks. While SHA-512 itself resists collision resistance and preimage attacks under ideal conditions, PBKDF2’s iterative nature can be bypassed via *time-memory tradeoff* attacks if iteration counts are fixed or predictable. Furthermore, the "Generic" variant lacks built-in protections against side-channel leaks (e.g., timing attacks) or constant-time implementations, and its reliance on HMAC-SHA512 as the PRF introduces potential vulnerabilities if the underlying hash’s output length is insufficient for the derived key. Finally, advancements in quantum-resistant cryptography (e.g., lattice-based schemes) render PBKDF2 obsolete for long-term security, as its post-quantum security remains unproven.

Identifying PBKDF2-SHA512(Generic) Hashes

Identifying a hash blindly is often difficult because multiple algorithms can output strings of the exact same length. For example, a standard 32-character hexadecimal string could be MD5, NTLM, MD4, or LM. To definitively identify PBKDF2-SHA512(Generic), security researchers analyze the hash against a strict regular expression (regex) signature (shown above) to find structural matches.

How to Crack PBKDF2-SHA512(Generic)

If you need to recover the plaintext password for a PBKDF2-SHA512(Generic) hash during a penetration test or forensics investigation, you must supply the correct module ID to your cracking software. Use the exact commands provided at the top of this page to target the hash successfully.