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templexxx / xrs

Licence: MIT license
Fast and efficient data reconstruction Erasure code, saving about 30% I/O in reconstruction

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X-Reed-Solomon

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Introduction:

Getting Started

  • Make sure you have read the papers.

  • XRS splits row vector into two equal parts.

e.g. 10+4:

+---------+
| a1 | b1 |
+---------+
| a2 | b2 |
+---------+
| a3 | b3 |
+---------+
    ...
+---------+
| a10| b10|
+---------+
| a11| b11|
+---------+
| a12| b12|
+---------+
| a13| b13|
+---------+
  • So it's important to choose a fit size for reading/write disks efficiently.
  • APIs are almost as same as normal Reed-Solomon Erasure Codes.

Performance

Performance depends mainly on:

  • CPU instruction extension.

  • Number of data/parity row vectors.

Platform:

MacBook Pro 15-inch, 2017 (Intel(R) Core(TM) i7-7700HQ CPU @ 2.80GHz)

All test run on a single Core.

RS means Reed-Solomon Codes(for comparing), the RS lib is here

Encode:

I/O = (data + parity) * vector_size / cost

Base means no SIMD.

Data Parity Vector size RS I/O (MB/S) XRS I/O (MB/S)
12 4 4KB 12658.00 10895.15
12 4 1MB 8989.67 7530.84
12 4 8MB 8509.06 6579.53

Reconstruct:

Need Data = Data size need read in reconstruction

I/O = (need_data + reconstruct_data_num * vector_size) / cost

Data Parity Vector size Reconstruct Data Num RS Need Data XRS Need Data RS Cost XRS Cost RS I/O (MB/S) XRS I/O (MB/S)
12 4 4KB 1 48KB 34KB 2140 ns/op 3567 ns/op 24885.17 10334.99
12 4 4KB 2 48KB 48KB 3395 ns/op 5940 ns/op 16890.41 9654.17
12 4 4KB 3 48KB 48KB 4746 ns/op 7525 ns/op 12945.61 8164.76
12 4 4KB 4 48KB 48KB 5958 ns/op 8851 ns/op 10999.75 7404.41

Update:

I/O = (2 + parity_num + parity_num) * vector_size / cost

Data Parity Vector size RS I/O (MB/S) XRS I/O (MB/S)
12 4 4KB 32739.22 26312.14

Replace:

I/O = (parity_num + parity_num + replace_data_num) * vector_size / cost

Data Parity Vector size Replace Data Num RS I/O (MB/S) XRS I/O (MB/S)
12 4 4KB 1 63908.06 44082.57
12 4 4KB 2 39966.65 26554.30
12 4 4KB 3 30007.81 19583.16
12 4 4KB 4 25138.38 16636.82
12 4 4KB 5 21261.91 14301.15
12 4 4KB 6 19833.14 13121.98
12 4 4KB 7 18395.47 12028.10
12 4 4KB 8 17364.02 11300.55

PS:

And we must know the benchmark test is quite different with encoding/decoding in practice. Because in benchmark test loops, the CPU Cache may help a lot.

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