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149 lines
6.8 KiB
Text
149 lines
6.8 KiB
Text
RAID Library
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============
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This directory contains the Galois Field GF(2^8) erasure coding engine used by
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SnapRAID. It provides multi-parity generation, missing data and parity block
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recovery, error candidate validation, and brute-force block failure scanning.
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The library supports up to 251 data blocks and up to 6 parity blocks using an
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Extended Cauchy Matrix construction that guarantees MDS (Maximum Distance
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Separable) properties for all supported combinations of disk failures.
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Public API
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----------
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Header: #include "raid.h"
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Before invoking any generation or recovery functions, call raid_init() once to
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detect CPU capabilities and initialize mode dispatch.
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void raid_init(void)
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Initializes algorithm tables and detects hardware SIMD instruction sets
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(SSE2, SSSE3, AVX2, AVX-512, GFNI, NEON). Sets default operating mode to
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RAID_MODE_CAUCHY_RAID. Must be called before any other API function.
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int raid_mode(int mode)
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Sets or queries the active operating mode.
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- Pass RAID_MODE_GET (-1) to query current active mode.
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- Pass RAID_MODE_CAUCHY_RAID, RAID_MODE_VANDERMONDE_RAID, or
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RAID_MODE_CAUCHY_AES to set mode.
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Returns the mode active prior to this call.
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void raid_zero(void *zero)
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Registers a read-only buffer filled with zeros of block size 'size'.
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Required prior to calling raid_rec() or raid_data() for delta parity
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computation.
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void raid_gen(int nd, int np, size_t size, void **v)
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Computes 'np' parity blocks from 'nd' data blocks. Vector 'v' contains
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'nd + np' block pointers (data blocks v[0..nd-1], parity blocks
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v[nd..nd+np-1]). Data blocks are read-only; parity blocks are written.
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void raid_rec(int nr, int *ir, int nd, int np, size_t size, void **v)
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Recovers 'nr' failed blocks (data or parity) listed in sorted index array
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'ir'. Indexes start at 0 (data 0..nd-1, parity nd..nd+np-1). Pointers in 'v'
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for good blocks are read; pointers for bad blocks are target destinations.
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Requires nr <= np.
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void raid_data(int nr, int *id, int *ip, int nd, size_t size, void **v)
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Recovers 'nr' failed data blocks listed in sorted array 'id', using
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parities listed in sorted array 'ip'. Parity blocks in 'v' are unmodified.
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Requires nr <= nd and nr <= RAID_PARITY_MAX.
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int raid_check(int nr, int *ir, int nd, int np, size_t size, void **v)
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Validates whether candidate failed block set 'ir' matches available parity
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redundancy. Returns 0 if candidate set matches, or -1 if invalid. Requires
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nr < np. Does not modify data or parity blocks.
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int raid_scan(int *ir, int nd, int np, size_t size, void **v)
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Searches for up to 'np - 1' failed blocks using available redundancy.
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Fills 'ir' with failed block indexes and returns the number of failures
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found (0 if no error), or -1 if failed blocks cannot be uniquely located.
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int raid_selftest(void)
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Runs startup verification tests for parity generation, recovery, and
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scanning across parity levels 1..6. Returns 0 on success, < 0 on failure.
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Memory and Alignment Requirements
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---------------------------------
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- Vector Layout: In vector 'v', data blocks MUST precede parity blocks:
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v[0 ... nd-1] -> Data blocks
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v[nd ... nd+np-1] -> Parity blocks (PAR1, PAR2, ..., PAR6)
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- Block Size: Parameter 'size' MUST be a multiple of 64 bytes
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(size % 64 == 0).
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- Memory Alignment: Blocks should ideally be aligned on 16/32/64-byte
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boundaries to optimize SIMD vector loads and stores.
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- Sorted Index Arrays: Index arrays ('ir', 'id', 'ip') MUST be strictly
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sorted in ascending order (e.g. ir[0] < ir[1] < ... < ir[nr-1]).
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Operating Modes and Polynomials
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-------------------------------
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RAID_MODE_CAUCHY_RAID (Default mode = 0)
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Uses Cauchy matrix generator with standard RAID polynomial 0x1d
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(x^8 + x^4 + x^3 + x^2 + 1, decimal 285, 0x11d) and primitive generator
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g = 2. Supports parities 1 to 6. Matches standard Linux RAID-6 (Anvin
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method) for 2-parity arrays and ensures on-disk compatibility. On CPUs
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supporting Intel GFNI, generation and recovery are accelerated using
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VGF2P8AFFINEQB with precomputed affine matrices for the RAID field.
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RAID_MODE_VANDERMONDE_RAID (Mode = 1)
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Legacy mode supporting up to 3 parities using standard polynomial 0x1d.
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Uses Cauchy for PAR1/PAR2 and Vandermonde matrix coefficients for PAR3
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(Z parity). Optimized for low-end CPUs without vector instructions.
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RAID_MODE_CAUCHY_AES (Mode = 2)
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Uses Cauchy matrix with AES polynomial 0x1b (x^8 + x^4 + x^3 + x + 1,
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0x11b) and primitive generator g = 3. On CPUs supporting Intel GFNI,
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generation and recovery are accelerated directly using VGF2P8MULB.
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This native GFNI multiplication is typically faster than the affine GFNI
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implementation required by the standard RAID polynomial. Parity data is
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incompatible with standard 0x11d polynomial arrays.
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Both Cauchy modes use the same Extended Cauchy construction with coefficients
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based on powers of their respective primitive generator. GFNI acceleration
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is available for both fields: the RAID field uses affine transformations,
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while the AES field uses the native GFNI multiplication instruction.
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Implementation Structure
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------------------------
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raid.h Public API declarations, macros, and mode constants.
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raid.c Cauchy matrix solver, Gauss-Jordan inversion, delta generation.
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module.c Algorithm registration, CPU detection, and dynamic dispatch.
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int.c Portable C fallback implementation (8/32/64-bit word loops).
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tables.c Precomputed GF(2^8) log/exp, multiplication, Cauchy tables.
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mktables.c Generator for GF(2^8), Cauchy, and GFNI affine tables.
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internal.h Private header, assertion macros (BUG_ON), alignment helpers.
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Platform-Specific Acceleration:
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sse2.c x86 SSE2 (128-bit SIMD vectorization)
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ssse3.c x86 SSSE3 (128-bit pshufb nibble-split multiplication)
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avx2.c x86 AVX2 (256-bit vectorization)
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avx512.c x86 AVX-512BW (512-bit vectorization)
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gfni.c x86 GFNI generation/recovery (RAID affine and AES multiply)
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neon.c ARM NEON (128-bit SIMD vectorization)
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Testing and Benchmarks
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----------------------
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Standalone test applications located in raid/test/ provide verification and
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performance evaluation:
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raid/test/selftest Quick startup self-test verifying basic correctness.
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raid/test/fulltest Exhaustive test suite testing all combinations of data
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disks (1..251) and single/multi-disk failure recovery.
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raid/test/invtest Matrix inversion test verifying non-singularity for all
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square submatrices of the Cauchy matrix.
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raid/test/speedtest Benchmark measuring single-thread throughput (MiB/s)
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for parity generation and recovery across all SIMD
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implementations.
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