D15-1180 |
stack multiple tensor - based
|
feature mapping
|
layers . That is , the input
|
D12-1065 |
Specifically , let 0 represent a
|
feature mapping
|
from nodes to RD ( for example
|
D09-1054 |
Encoding Relations We use a joint
|
feature mapping
|
to model the relations between
|
D15-1180 |
algebra to introduce a non-linear
|
feature mapping
|
that operates on nonconsecutive
|
D15-1180 |
convolution operation with other
|
feature mappings
|
. Indeed , we appeal to tensor
|
D11-1126 |
features . We considered alternative
|
feature mappings
|
in Figure 1 , finding that mapping
|
D15-1180 |
tensor Typical n − gram
|
feature mappings
|
where concatenated word vectors
|
D15-1262 |
Concatenation and product yield two new
|
feature mappings
|
, respectively : Φh , M
|
D09-1054 |
answer extraction , the joint
|
feature mapping
|
can be defined as follows , 2
|
D15-1180 |
sentence . 8 Conclusion We proposed a
|
feature mapping
|
operator for convolutional neural
|
E14-1067 |
scores during manual evaluation . 3
|
Features mapping
|
content type to appropriate length
|
D11-1090 |
statistics - based and document-based
|
feature mapping
|
for a discriminative word segmenter
|
D10-1095 |
classification and use a joined
|
feature mapping
|
of an instance x and a labeling
|
H94-1065 |
we present an approach towards
|
feature mapping
|
by modeling the difference between
|
D13-1016 |
suitably produce a generalizable
|
feature mapping
|
function for domain adaptation
|
D15-1180 |
to another sequence-to-sequence
|
feature mapping
|
. The simplest strategy ( adopted
|
D09-1054 |
) , respectively . We used the
|
feature mapping
|
Oea ( xj ) defined in Equation
|
D14-1101 |
, where ϕd ( z , y ) is a
|
feature mapping
|
for the discrete part of z and
|
D09-1054 |
are ( a ) definition of joint
|
feature mapping
|
for encoding relations , ( b
|
D09-1054 |
) , ψn ( xj , where is a
|
feature mapping
|
for a given sentence and a label
|