GPU Performance Details: Host PC

Contents:

System Configuration

MATLAB Release: R2015a

Host

NameIntel(R) Core(TM) i7-4980HQ CPU @ 2.80GHz
Clock2800 MHz
Cache256 KB
NumProcessors4
OSTypeMac OS/X
OSVersion10.10.2

Results for MTimes (double)

These results show the performance of the GPU or host PC when calculating a matrix multiplication of two NxN real matrices. The number of operations is assumed to be 2*N^3 - N^2.

This calculation is usually compute-bound, i.e. the performance depends mainly on how fast the GPU or host PC can perform floating-point operations.

Raw data for Host PC - MTimes (double)
Array size
(elements)
Num
Operations
Time
(ms)
GigaFLOPS
1,02464,5120.032.14
4,096520,1920.086.53
16,3844,177,9200.0854.79
65,53633,488,8960.30110.38
262,144268,173,3122.00133.77
1,048,5762,146,435,07215.99134.25
4,194,30417,175,674,880125.26137.12
16,777,216137,422,176,2561050.56130.81
67,108,8641,099,444,518,9128437.32130.31
(N gigaflops = Nx109 operations per second)

Results for Backslash (double)

These results show the performance of the GPU or host PC when calculating the matrix left division of an NxN matrix with an Nx1 vector. The number of operations is assumed to be 2/3*N^3 + 3/2*N^2.

This calculation is usually compute-bound, i.e. the performance depends mainly on how fast the GPU or host PC can perform floating-point operations.

Raw data for Host PC - Backslash (double)
Array size
(elements)
Num
Operations
Time
(ms)
GigaFLOPS
1,02423,3810.060.39
4,096180,9070.111.61
16,3841,422,6770.245.99
65,53611,283,1150.6218.17
262,14489,871,7012.1342.18
1,048,576717,400,74711.6861.40
4,194,3045,732,914,51773.7477.75
16,777,21645,838,150,315530.2386.45
67,108,864366,604,539,2213687.7399.41
(N gigaflops = Nx109 operations per second)

Results for FFT (double)

These results show the performance of the GPU or host PC when calculating the Fast-Fourier-Transform of a vector of complex numbers. The number of operations for a vector of length N is assumed to be 5*N*log2(N).

This calculation is usually memory-bound, i.e. the performance depends mainly on how fast the GPU or host PC can read and write data.

Raw data for Host PC - FFT (double)
Array size
(elements)
Num
Operations
Time
(ms)
GigaFLOPS
1,02451,2000.031.69
4,096245,7600.064.23
16,3841,146,8800.205.80
65,5365,242,8800.618.59
262,14423,592,9602.509.43
1,048,576104,857,60015.926.59
4,194,304461,373,44074.896.16
16,777,2162,013,265,920579.643.47
(N gigaflops = Nx109 operations per second)

Results for MTimes (single)

These results show the performance of the GPU or host PC when calculating a matrix multiplication of two NxN real matrices. The number of operations is assumed to be 2*N^3 - N^2.

This calculation is usually compute-bound, i.e. the performance depends mainly on how fast the GPU or host PC can perform floating-point operations.

Raw data for Host PC - MTimes (single)
Array size
(elements)
Num
Operations
Time
(ms)
GigaFLOPS
1,02464,5120.032.31
4,096520,1920.068.56
16,3844,177,9200.0761.49
65,53633,488,8960.23143.86
262,144268,173,3121.48181.35
1,048,5762,146,435,0728.82243.30
4,194,30417,175,674,88068.52250.68
16,777,216137,422,176,256557.74246.39
67,108,8641,099,444,518,9124570.42240.56
(N gigaflops = Nx109 operations per second)

Results for Backslash (single)

These results show the performance of the GPU or host PC when calculating the matrix left division of an NxN matrix with an Nx1 vector. The number of operations is assumed to be 2/3*N^3 + 3/2*N^2.

This calculation is usually compute-bound, i.e. the performance depends mainly on how fast the GPU or host PC can perform floating-point operations.

Raw data for Host PC - Backslash (single)
Array size
(elements)
Num
Operations
Time
(ms)
GigaFLOPS
1,02423,3810.060.40
4,096180,9070.092.05
16,3841,422,6770.178.19
65,53611,283,1150.5819.40
262,14489,871,7011.8648.21
1,048,576717,400,7478.2087.54
4,194,3045,732,914,51745.07127.21
16,777,21645,838,150,315261.61175.21
67,108,864366,604,539,2211899.99192.95
(N gigaflops = Nx109 operations per second)

Results for FFT (single)

These results show the performance of the GPU or host PC when calculating the Fast-Fourier-Transform of a vector of complex numbers. The number of operations for a vector of length N is assumed to be 5*N*log2(N).

This calculation is usually memory-bound, i.e. the performance depends mainly on how fast the GPU or host PC can read and write data.

Raw data for Host PC - FFT (single)
Array size
(elements)
Num
Operations
Time
(ms)
GigaFLOPS
1,02451,2000.051.10
4,096245,7600.073.40
16,3841,146,8800.167.33
65,5365,242,8800.5010.58
262,14423,592,9601.6414.43
1,048,576104,857,60011.629.03
4,194,304461,373,44053.498.63
16,777,2162,013,265,920275.217.32
(N gigaflops = Nx109 operations per second)


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