2020 IEEE/RSJ International Conference on Intelligent Robots and Systems (IROS) 2020
DOI: 10.1109/iros45743.2020.9341547
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KLIEP-based Density Ratio Estimation for Semantically Consistent Synthetic to Real Images Adaptation in Urban Traffic Scenes

Abstract: Synthetic data has been applied in many deep learning based computer vision tasks. Limited performance of algorithms trained solely on synthetic data has been approached with domain adaptation techniques such as the ones based on generative adversarial framework. We demonstrate how adversarial training alone can introduce semantic inconsistencies in translated images. To tackle this issue we propose density prematching strategy using KLIEP-based density ratio estimation procedure. Finally, we show that aforeme… Show more

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Cited by 1 publication
(2 citation statements)
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“…A naive method estimates p lim (r) and p suf (r) separately and then obtains Λ(r) by computing the ratio of the estimated PDF. However, density estimation is challenging, particularly for high-dimensional input samples [28]. To improve the estimation accuracy, we introduce the KLIEP approach to estimate Λ(r) directly.…”
Section: Kliep-based Minimum Samples Determining Methodsmentioning
confidence: 99%
See 1 more Smart Citation
“…A naive method estimates p lim (r) and p suf (r) separately and then obtains Λ(r) by computing the ratio of the estimated PDF. However, density estimation is challenging, particularly for high-dimensional input samples [28]. To improve the estimation accuracy, we introduce the KLIEP approach to estimate Λ(r) directly.…”
Section: Kliep-based Minimum Samples Determining Methodsmentioning
confidence: 99%
“…A naive method estimates plim(r)${p_{\lim }}({\mathbf {r}} )$ and psuf(r)${p_{{\text{suf}}}}({\mathbf {r}} )$ separately and then obtains normalΛfalse(boldrfalse)$\Lambda ({\mathbf {r}} )$ by computing the ratio of the estimated PDF. However, density estimation is challenging, particularly for high‐dimensional input samples [28]. To improve the estimation accuracy, we introduce the KLIEP approach to estimate normalΛfalse(boldrfalse)$\Lambda ({\mathbf {r}} )$ directly.…”
Section: Waveform Based Data Augmentationmentioning
confidence: 99%