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18 cv mil_style_and_identity
1.
Computer vision: models, learning
and inference Chapter 18 Models for style and identity Please send errata to s.prince@cs.ucl.ac.uk
2.
Identity and Style
Identity differs, but images similar Identity same, but images quite different Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 2
3.
Structure •
Factor analysis review • Subspace identity model • Linear discriminant analysis • Non-linear models • Asymmetric bilinear model • Symmetric bilinear model • Applications Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 3
4.
Factor analysis review Generative
equation: Probabilistic form: Marginal density: Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 4
5.
Factor analysis Computer vision:
models, learning and inference. ©2011 Simon J.D. Prince 5
6.
Factor analysis review E-Step: M-Step:
Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 6
7.
Factor analysis vs.
Identity model • Each color is a different identity • multiple images lie in similar part of subspace Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 7
8.
Subspace identity model Generative
equation: Probabilistic form: Marginal density: Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 8
9.
Subspace identity model
Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 9
10.
Factor analysis vs.
subspace identity Factor analysis Subspace identity model Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 10
11.
Learning subspace identity
model E-Step: Extract moments: Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 11
12.
Learning subspace identity
model E-Step: M-Step: Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 12
13.
Subspace identity model
Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 13
14.
Subspace identity model
Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 14
15.
Inference by comparing
models Model 1 – Faces match (identity shared): Model 2 – Faces dont match (identities differ): Both models have standard form of factor analyzer Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 15
16.
Inference by comparing
models Compute likelihood (e.g. for model zero) where Compute posterior probability using Bayes rule Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 16
17.
Face Recognition Tasks
GALLERY PROBE … ? 1. CLOSED SET FACE IDENTIFICATION GALLERY PROBE … NO ? 2. OPEN SET MATCH FACE IDENTIFICATION PROBE NO MATCH ? 3. FACE VERIFICATION ? 4. FACE CLUSTERING Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 17
18.
Inference by comparing
models Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 18
19.
Relation between models
Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 19
20.
Structure •
Factor analysis review • Subspace identity model • Linear discriminant analysis • Non-linear models • Asymmetric bilinear model • Symmetric bilinear model • Applications Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 20
21.
Probabilistic linear
discriminant analysis Generative equation: Probabilistic form: Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 21
22.
Probabilistic linear discriminant
analysis Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 22
23.
Learning E-Step
– write out all images of same person as system of equations – Has standard form of factor analyzer – Use standard EM equation M-Step – write equation for each individual data point – Has standard form of factor analyzer – Use standard EM equation Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 23
24.
Probabilistic linear discriminant
analyis Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 24
25.
Inference Model 1 –
Faces match (identity shared): Model 2 – Faces dont match (identities differ): Both models have standard form of factor analyzer Compute likelihood in standard way Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 25
26.
Example results (XM2VTS
database) Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 26
27.
Structure •
Factor analysis review • Subspace identity model • Linear discriminant analysis • Non-linear models • Asymmetric bilinear model • Symmetric bilinear model • Applications Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 27
28.
Non-linear models (mixture) Mixture
model can describe non- linear manifold. Introduce variable ci which represents which cluster To be the same identity, must also belong to the same cluster Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 28
29.
Non-linear models (kernel) •
Pass hidden variable through non-linear function f[ ]. • Leads to kernelized algorithm • Identity equivalent of GPLVM Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 29
30.
Structure •
Factor analysis review • Subspace identity model • Linear discriminant analysis • Non-linear models • Asymmetric bilinear model • Symmetric bilinear model • Applications Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 30
31.
Asymmetric bilinear model •
Introduce style variable sij • indicates conditions in which data was observed • Example: lighting, pose, expression face recognition Asymmetric bilinear model • Introduce style variable sij • indicates conditions in which data was observed • Example: lighting, pose, expression face recognition Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 31
32.
Asymmetric bilinear model
Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 32
33.
Asymmetric bilinear model Generative
equation: Probabilistic form: Marginal density: Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 33
34.
Learning E-Step: M-Step:
Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 34
35.
Asymmetric bilinear model
Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 35
36.
Inference – inferring
style Likelihood of style Prior over style Compute posterior over style using Bayes’ rule Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 36
37.
Inference – inferring
identity Likelihood of identity Prior over identity Compute posterior over identity using Bayes’ rule Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 37
38.
Inference – comparing
identities Model 1 – Faces match (identity shared): Model 2 – Faces dont match (identities differ): Both models have standard form of factor analyzer Compute likelihood in standard way, combine with prior in Bayes rule Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 38
39.
Inference – Style
translation • Compute distribution over identity • Generate in new style Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 39
40.
Structure •
Factor analysis review • Subspace identity model • Linear discriminant analysis • Non-linear models • Asymmetric bilinear model • Symmetric bilinear model • Applications Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 40
41.
Symmetric bilinear model Generative
equation: Probabilistic form: Mean can also depend on style... Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 41
42.
Symmetric bilinear model
Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 42
43.
Inference – translating
style or identity Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 43
44.
Multilinear models Extension of
symmetric bilinear model to more than two factors e.g., Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 44
45.
Structure •
Factor analysis review • Subspace identity model • Linear discriminant analysis • Non-linear models • Asymmetric bilinear model • Symmetric bilinear model • Applications Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 45
46.
Face recognition Computer vision:
models, learning and inference. ©2011 Simon J.D. Prince 46
47.
Tensortextures Computer vision: models,
learning and inference. ©2011 Simon J.D. Prince 47
48.
Synthesizing animation Computer vision:
models, learning and inference. ©2011 Simon J.D. Prince 48
49.
Discussion • Generative models •
Explain data as combination of identity and style factors • In identity recognition, we build models where identity was same or different • Other forms of inference such as style translation also possible Computer vision: models, learning and inference. ©2011 Simon J.D. Prince 49
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