Table 2 |
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|
The quality of fit of our state-space model approach slightly outperforms the non-SSM approaches |
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|
Best hyper parameters (with respect to SNR on leave-1 training dataset) |
Performed on training set: |
Performed on test set: |
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|
Dynamics |
Normalization |
Optimization |
Gamma (state-space coefficient) |
Tau (kinetic time constant) |
Lambda (regularization parameter) |
SNR (in dB) on leave-1 training dataset |
percentage of correct signs on leave-1 test dataset |
Reference |
|
|
||||||||
|
Kinetic |
MAS5 |
Gradient |
1 |
3 |
0.0001 |
32.4 |
68% |
This work |
|
Kinetic |
MAS5 |
LARS |
0.1 |
3 |
0.1 |
32.4 |
74% |
This work |
|
Kinetic |
MAS5 |
LARS |
0 |
3 |
0.05 |
32.1 |
74% |
[33] |
|
kinetic |
MAS5 |
Elastic Nets |
0 |
3 |
0.05 |
32.1 |
74% |
[35] |
|
Brownian |
MAS5 |
Gradient |
0 |
NA |
0.005 |
32.1 |
66% |
[34] |
|
Brownian |
MAS5 |
LARS |
0 |
NA |
0.05 |
32.1 |
63% |
[34] |
|
Brownian |
MAS5 |
Elastic Nets |
0 |
NA |
0.05 |
32.1 |
63% |
[34] |
|
Naïve trend prediction |
MAS5 |
NA |
NA |
NA |
NA |
52% |
||
|
|
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|
We compared our SSM-based technique (with a non-zero SSM parameter gamma) to previously published algorithms for learning gene regulation networks by enforcing gamma = 0 (see Materials and methods). We notice that the LARS algorithm [42], used in the Inferelator by Bonneau et al. [32,33], as well as Elastic Nets [35,43], obtain a slightly worse quality of fit (signal-to-noise ratio (SNR), in dB) than when combined with our state-space modeling for the same leave-out-last (leave-1) performance as our SSM plus LARS. Not using an mRNA degradation term, as in Wang et al. [34], degrades the leave-out-last performance. |
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|
Krouk et al. Genome Biology 2010 11:R123 doi:10.1186/gb-2010-11-12-r123 |
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