dc.contributor.advisor | Mitra, Suman K | |
dc.contributor.author | Shikkenawis, Gitam | |
dc.date.accessioned | 2017-06-10T14:40:09Z | |
dc.date.available | 2017-06-10T14:40:09Z | |
dc.date.issued | 2012 | |
dc.identifier.citation | Shikkenawis, Gitam (2012). Locality preserving projection : a study and applications. Dhirubhai Ambani Institute of Information and Communication Technology, xi, 52 p. (Acc.No: T00373) | |
dc.identifier.uri | http://drsr.daiict.ac.in/handle/123456789/410 | |
dc.description.abstract | Locality Preserving Projection (LPP) is a recently proposed approach for dimensionality
reduction that preserves the neighbourhood information and obtains a subspace that best
detects the essential data manifold structure. Currently it is widely used for finding the
intrinsic dimensionality of the data which is usually of high dimension. This characteristic of
LPP has made it popular among other available dimensionality reduction approaches such as
Principal Component Analysis (PCA). A study on LPP reveals that it tries to preserve the
information about nearest neighbours of data points, thus may lead to misclassification in the
overlapping regions of two or more classes while performing data analysis. It has also been
observed that the dimension reducibility capacity of conventional LPP is much less than that
of PCA. A new proposal called Extended LPP (ELPP) which amicably resolves two issues
mentioned above is introduced. In particular, a new weighing scheme is designed that pays
importance to the data points which are at a moderate distance, in addition to the nearest
points. This helps to resolve the ambiguity occurring at the overlapping regions as well as
increase the reducibility capacity. LPP is used for a variety of applications for reducing the
dimensions one of which is Face Recognition. Face Recognition is one of the most widely used
biometric technology for person identification. Face images are represented as highdimensional
pixel arrays and due to high correlation between the neighbouring pixel values;
they often belong to an intrinsically low dimensional manifold. The distribution of data in a
high dimensional space is non-uniform and is generally concentrated around some kind of low
dimensional structures. Hence, one of the ways of performing Face Recognition is by reducing
the dimensionality of the data and finding the subspace of the manifold in which face images
reside. Both LPP and ELPP are used for Face and Expression Recognition tasks. As the aim is
to separate the clusters in the embedded space, class membership information
may add more discriminating power. With this in mind, the proposal is further
extended to the supervised version of LPP (SLPP) that uses the known class labels of data
points to enhance the discriminating power along with inheriting the properties of ELPP | |
dc.publisher | Dhirubhai Ambani Institute of Information and Communication Technology | |
dc.subject | Image processing | |
dc.subject | Digital techniques | |
dc.subject | Biometric identification | |
dc.subject | Computer vision | |
dc.subject | Pattern recognition | |
dc.subject | Human face recognition | |
dc.subject | Dimensionality reduction | |
dc.subject | Dimension theory | |
dc.subject | Topology | |
dc.classification.ddc | 621.367 SHI | |
dc.title | Locality preserving projection: a study and applications | |
dc.type | Dissertation | |
dc.degree | M. Tech | |
dc.student.id | 201011049 | |
dc.accession.number | T00373 | |