Variable kernel density estimation
By Martin L. Hazelton. 2003
520 citations recorded by the source corpus.
Subfields: Civil and Structural Engineering, Computer Vision and Pattern Recognition, Statistical and Nonlinear Physics, Statistics and Probability
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Civil and Structural Engineering
- D. Santhosh
- Rami Ben-Ari
- Daniel Rotman
- V. V. Srinivas
- Ildoo Kim
- Bernhard Schölkopf
- Jing Chai
- Hongtao Chen
In Computer Vision and Pattern Recognition
- Luc Van Gool
- Dacheng Tao
- Ming-Hsuan Yang
- Cordelia Schmid
- Trevor Darrell
- Jitendra Malik
- Andrew Zisserman
- Xiaogang Wang
In Statistical and Nonlinear Physics
- Krikamol Muandet
- Bernhard Schölkopf
- D. Santhosh
- Rami Ben-Ari
- Daniel Rotman
- V. V. Srinivas
- Ildoo Kim
- Yi Ren
In Statistics and Probability
- Krikamol Muandet
- Bernhard Schölkopf
- Moustapha Cissé
- D. Santhosh
- Rami Ben-Ari
- Daniel Rotman
- V. V. Srinivas
- Ildoo Kim
Citations in the corpus
- Unbounded cache model for online language modeling with open vocabulary (2017, methodology): “This estimator is known as variable kernel density estimation [51].”
- Fast AutoAugment (2019, methodology): “We employ variable kernel density estimation [33] on graph-structured search space S to approximate the criterion (3). tree-structured Practically, since the optimization method is already proposed in tree-structured Parzen estimator (TPE) algorithm [1], we apply their HyperOpt library for the…”
- One-Class Support Measure Machines for Group Anomaly Detection (2013, methodology): “The second type of VKDE is a sample smoothing estimator (Terrell and Scott 1992).”
- Noise Estimation Using Density Estimation for Self-Supervised Multimodal Learning (2020, methodology): “Existing density estimation algorithms can be divided into two categories: (a) parametric or semi-parametric approaches such as Gaussian Mixture models (McLachlan and Krishnan 2007; Wang and Wang 2015) and probabilistic graphical models (Koller and Friedman 2009); and (b) non-parametric approaches s”
- The Generalized Cross Entropy Method, with Applications to Probability Density Estimation (2011, unknown): “, [14], [39], [37], [52], [35], [59], [1]).”
- Prosospeech: Enhancing Prosody with Quantized Vector Pre-Training in Text-To-Speech (2022, background): “…pitch DTW )) / S W , where W is the Chinese character dictionary, KL ( · ) calculates the KL-divergence, KDE ( · ) is the kernel density estimation [24] function smoothing the discrete distribution and converting it to continuous distribution, d wi is the duration discrete distribution of word w…”
- Bivariate frequency analysis of floods using a diffusion based kernel density estimator (2013, methodology): “…1994], and use of nonconventional kernels such as beta kernels [e.g., Chen, 1999, 2000; Bouezmarni and Scaillet, 2003], gamma kernels [e.g., Bouezmarni and Rombouts, 2009], boundary kernels [e.g., Gasser and M€uller, 1979], and adaptive kernels [e.g., Terrell and Scott, 1992; Botev et al., 2010].”
- Multiple-instance discriminant analysis (2014, methodology): “We utilize kernel density estimation [39,40] to initialize positive prototypes.”
- A Big Data Analytics Method for Tourist Behaviour Analysis (2017, unknown): “Kernel Density Estimation (KDE): KDE is a non-parametric method to estimate the probability density function of a random variable [63].”
- A tutorial on kernel density estimation and recent advances (2017, methodology): “In the former case, we use h = h(x) so KDE becomes bpn x ð Þ 1⁄4 1 nhd x ð ÞPni1⁄41 K x Xi h x ð Þ ; which is referred to as the balloon estimator [6].”
- DiffProsody: Diffusion-Based Latent Prosody Generation for Expressive Speech Synthesis With Prosody Conditional Adversarial Training (2023, methodology): “We then binned the entire range into 100 bins and applied a kernel density estimation [57] to each bin to calculate the KL D for a smoothed distribution.”
- A smoothed backbone-dependent rotamer library for proteins derived from adaptive kernel density estimates and regressions (2011, unknown): “Terrell, G.R., and Scott, D.W. (1992).”