Distinctive Image Features from Scale-Invariant Keypoints
Citations
227 citations
Cites background from "Distinctive Image Features from Sca..."
..., SIFT [27] or HoG [12]) and h(d(x)) ∈ R128p×1 in the case of extracting SIFT features....
[...]
...Given an image d ∈ Rm×1 of m pixels, d(x) ∈ Rp×1 indexes p landmarks in the image. h is a non-linear feature extraction function (e.g., SIFT [27] or HoG [12]) and h(d(x)) ∈ R128p×1 in the case of extracting SIFT features....
[...]
...In this setting, SDM frames facial feature tracking as minimizing the following function over ∆x f(x0 + ∆x) = ‖h(d(x0 + ∆x))− φ∗‖22, (11) where x0 is the initial configuration of the landmarks which corresponds to an average shape and φ∗ = h(d(x∗)) represents the SIFT values in the manually labeled landmarks....
[...]
226 citations
Cites background or methods from "Distinctive Image Features from Sca..."
...planar (translational and rotational) transformation matrix [12] that characterizes the alignment....
[...]
...We employ a straightforward SIFT-recognition system [12] (using all the suggested parameters and thresholds) but consider only regions that have more than five keypoints to...
[...]
...We use SIFT keypoints [12] because they are the current...
[...]
...We use two sets of signatures: SIFT keypoints [12] and salient...
[...]
...A popular starting point for local features are scale-invariant feature transform (SIFT) keypoints [12]....
[...]
226 citations
Cites methods from "Distinctive Image Features from Sca..."
...In this system, SIFT keypoints [15] are detected in each image and then matched...
[...]
225 citations
Cites methods from "Distinctive Image Features from Sca..."
...The approach is similar to the well-known SIFT (Scale Invariant Feature Transform) algorithm developed by David Lowe (Lowe, 2004), since the features are also stable under viewpoint, scale and lighting variations....
[...]
225 citations
Cites methods from "Distinctive Image Features from Sca..."
...First, candidate image regions likely to be spots are extracted by applying the Difference-of-Gaussians (DoG) interest point operator [18] to the image at multiple scales....
[...]
...As descriptors we use the SIFT descriptor [18] computed at three consecutive octave scales around the interest point....
[...]
References
46,906 citations
16,989 citations
13,993 citations
7,057 citations
3,422 citations