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20152022
most citedDriver distraction detection and recognition using RGB-D sensor

76 citations · 310 across the 22 of their papers we have counts for

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9 papers · 1 filter

stat.ML202214 cited

Spectral, Probabilistic, and Deep Metric Learning: Tutorial and Survey

Benyamin Ghojogh, Ali Ghodsi, Fakhri Karray +1

This is a tutorial and survey paper on metric learning. Algorithms are divided into spectral, probabilistic, and deep metric learning. We first start with the definition of distanc…

stat.ML20214 cited

Johnson-Lindenstrauss Lemma, Linear and Nonlinear Random Projections, Random Fourier Features, and Random Kitchen Sinks: Tutorial and Survey

Benyamin Ghojogh, Ali Ghodsi, Fakhri Karray +1

This is a tutorial and survey paper on the Johnson-Lindenstrauss (JL) lemma and linear and nonlinear random projections. We start with linear random projection and then justify its…

stat.ML202112 cited

Reproducing Kernel Hilbert Space, Mercer's Theorem, Eigenfunctions, Nyström Method, and Use of Kernels in Machine Learning: Tutorial and Survey

Benyamin Ghojogh, Ali Ghodsi, Fakhri Karray +1

This is a tutorial and survey paper on kernels, kernel methods, and related fields. We start with reviewing the history of kernels in functional analysis and machine learning. Then…

stat.ML20211 cited

Generative Locally Linear Embedding

Benyamin Ghojogh, Ali Ghodsi, Fakhri Karray +1

Locally Linear Embedding (LLE) is a nonlinear spectral dimensionality reduction and manifold learning method. It has two main steps which are linear reconstruction and linear embed…

stat.ML202031 cited

Locally Linear Embedding and its Variants: Tutorial and Survey

Benyamin Ghojogh, Ali Ghodsi, Fakhri Karray +1

This is a tutorial and survey paper for Locally Linear Embedding (LLE) and its variants. The idea of LLE is fitting the local structure of manifold in the embedding space. In this…

stat.ML202022 cited

Multidimensional Scaling, Sammon Mapping, and Isomap: Tutorial and Survey

Benyamin Ghojogh, Ali Ghodsi, Fakhri Karray +1

Multidimensional Scaling (MDS) is one of the first fundamental manifold learning methods. It can be categorized into several methods, i.e., classical MDS, kernel classical MDS, met…