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最新事例紹介資料
2018/09/20
岐阜大学 加藤研究室 中塚俊介
 How good is my GAN ?
Konstantin Shmelkov, Cordelia Schmid, Karteek Alahari
https://arxiv.org/abs/1807.09499 (ECCV2018)
 GANomaly: Semi-Supervised Anomaly Detection via Adversarial Training
Samet Akcay, Amir Atapour-Abarghouei, Toby P. Breckon
https://arxiv.org/abs/1805.06725
 Deep Anomaly Detection Using Geometric Transformations
Izhak Golan, Ran El-Yaniv
https://arxiv.org/abs/1805.10917 (NIPS2018)
 Generative Probabilistic Novelty Detection with Adversarial Autoencoders
Stanislav Pidhorskyi, Ranya Almohsen, Donald A Adjeroh, Gianfranco Doretto
https://arxiv.org/abs/1807.02588 (NIPS2018)
2
目次
 GAN-train (recall: diversity) と GAN-test (precision: quality) を提案
 diversity と quality を別々に評価できる
 Inception Network (with Imagenet) からの解放
 GANによるData Augmentation は識別精度が低下する可能性があることを示唆
 Pg は Pr ほどの diversity と quality を持てない
 Overfitting
3
How good is my GAN ?
2.5k, 5k, 10kのデータでGANを学習& Augmentation後
識別モデルを学習したときの精度
精度の低下 精度の低下
詳しくは
https://www.slideshare.net/ShunsukeNAKATSUKA1/how-good-is-my-gan
 仮定
 正常データのみで学習
 GE が x -> z のmapping を学習できても,GDは完全な復元ができない
 要は異常データを入力すると,
z は異常ベクトルになっても,出力は正常データになってしまう
 入出力の特徴ベクトルで異常度を算出
 Network E を付与して,差を取ることが新規性
4
GANomaly: Semi-Supervised Anomaly Detection via Adversarial Training
    1EG x E G x
異常度
 この仮定がそもそも正しいかを
示す実験がない
 この仮定が正しいなら,
入出力もしくは
z を見るだけで判定可能では?
感想
 K個の幾何変換の集合 T = {T1, T2, … , TK−1}
 上下反転,平行移動,回転
 正常画像に対して,何らかの幾何変換 Tj をする
 何の幾何変換がされたかのKクラス分類するNNを学習する
5
Deep Anomaly Detection Using Geometric Transformations
正常度
T1
T2
What Geometric Transformations is input … ?
 
1
0
1
( )
k
j
j
j
y T x
k


 
  正常画像なら何の変換か分類できるので,
正常度が高くなる
Classifier y
 観測されるデータは,Manifold M ≡ f (zi) 上のポイント xi とノイズ ξi が加算されたものである
 i = 1, 2, …, N, …
 f : Rn → Rm (Encoder)
 g : Rm → Rn (Decoder)
 ノイズはM に直行するようにポイントを動かす
 データをM の接ベクトル空間T での座標から確率密度を算出する
6
Generative Probabilistic Novelty Detection with Adversarial Autoencoders
( ) ( )
( , )
( ) ( )
X W
w
w w
p x p w
p w w
p w p w





接ベクトル空間での座標でのpdf
互いに独立
T とparallel
(manifold)
T とorthogonal
(noise)

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最新事例紹介資料 異常検知(2018.09.20)

  • 2.  How good is my GAN ? Konstantin Shmelkov, Cordelia Schmid, Karteek Alahari https://arxiv.org/abs/1807.09499 (ECCV2018)  GANomaly: Semi-Supervised Anomaly Detection via Adversarial Training Samet Akcay, Amir Atapour-Abarghouei, Toby P. Breckon https://arxiv.org/abs/1805.06725  Deep Anomaly Detection Using Geometric Transformations Izhak Golan, Ran El-Yaniv https://arxiv.org/abs/1805.10917 (NIPS2018)  Generative Probabilistic Novelty Detection with Adversarial Autoencoders Stanislav Pidhorskyi, Ranya Almohsen, Donald A Adjeroh, Gianfranco Doretto https://arxiv.org/abs/1807.02588 (NIPS2018) 2 目次
  • 3.  GAN-train (recall: diversity) と GAN-test (precision: quality) を提案  diversity と quality を別々に評価できる  Inception Network (with Imagenet) からの解放  GANによるData Augmentation は識別精度が低下する可能性があることを示唆  Pg は Pr ほどの diversity と quality を持てない  Overfitting 3 How good is my GAN ? 2.5k, 5k, 10kのデータでGANを学習& Augmentation後 識別モデルを学習したときの精度 精度の低下 精度の低下 詳しくは https://www.slideshare.net/ShunsukeNAKATSUKA1/how-good-is-my-gan
  • 4.  仮定  正常データのみで学習  GE が x -> z のmapping を学習できても,GDは完全な復元ができない  要は異常データを入力すると, z は異常ベクトルになっても,出力は正常データになってしまう  入出力の特徴ベクトルで異常度を算出  Network E を付与して,差を取ることが新規性 4 GANomaly: Semi-Supervised Anomaly Detection via Adversarial Training     1EG x E G x 異常度  この仮定がそもそも正しいかを 示す実験がない  この仮定が正しいなら, 入出力もしくは z を見るだけで判定可能では? 感想
  • 5.  K個の幾何変換の集合 T = {T1, T2, … , TK−1}  上下反転,平行移動,回転  正常画像に対して,何らかの幾何変換 Tj をする  何の幾何変換がされたかのKクラス分類するNNを学習する 5 Deep Anomaly Detection Using Geometric Transformations 正常度 T1 T2 What Geometric Transformations is input … ?   1 0 1 ( ) k j j j y T x k       正常画像なら何の変換か分類できるので, 正常度が高くなる Classifier y
  • 6.  観測されるデータは,Manifold M ≡ f (zi) 上のポイント xi とノイズ ξi が加算されたものである  i = 1, 2, …, N, …  f : Rn → Rm (Encoder)  g : Rm → Rn (Decoder)  ノイズはM に直行するようにポイントを動かす  データをM の接ベクトル空間T での座標から確率密度を算出する 6 Generative Probabilistic Novelty Detection with Adversarial Autoencoders ( ) ( ) ( , ) ( ) ( ) X W w w w p x p w p w w p w p w      接ベクトル空間での座標でのpdf 互いに独立 T とparallel (manifold) T とorthogonal (noise)