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Keegan Kang

Researcher at Singapore University of Technology and Design

Publications -  18
Citations -  207

Keegan Kang is an academic researcher from Singapore University of Technology and Design. The author has contributed to research in topics: Control variates & Random projection. The author has an hindex of 4, co-authored 15 publications receiving 133 citations. Previous affiliations of Keegan Kang include Cornell University & National University of Singapore.

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Journal ArticleDOI

A General Descriptor ΔE Enables the Quantitative Development of Luminescent Materials Based on Photoinduced Electron Transfer

TL;DR: This work developed a general descriptor (ΔE) for predicting the quantum yield of PET probes, with a threshold value of ~0.6 eV, that is applicable to a wide range of fluorophores, such as BODIPY, fluorescein, rhodamine, and Si-Rhodamine.
Posted Content

Feature Representation in Convolutional Neural Networks

TL;DR: Insight into the feature aspect of CNN is gained and CNN feature maps can be used with Random Forests and SVM to yield classification results that outperforms the original CNN.
Journal ArticleDOI

Impact of Virtual Reality on the Visualization of Partial Derivatives in a Multivariable Calculus Class

TL;DR: It is shown that students perform worse on some questions after using the VR application, and for some other questions students have similar performance to the treatment group, which hypothesize some reasons why this is so.
Proceedings ArticleDOI

Random Projections with Control Variates

TL;DR: This work shows how it can borrow an idea from Monte Carlo integration by using control variates to reduce the variance of the estimates of Euclidean distances and inner products by storing marginal information of the data set.
Book ChapterDOI

Using the Multivariate Normal to Improve Random Projections

TL;DR: This work extends the work of Li and prior work to show how marginal information, principal components, and control variates can be used with the multivariate normal distribution to improve the accuracy of the inner product estimate of vectors.