Real-time non-line-of-sight imaging

Author(s):  
Matthew O'Toole ◽  
David B. Lindell ◽  
Gordon Wetzstein
2013 ◽  
Vol 347-350 ◽  
pp. 3604-3608
Author(s):  
Shan Long ◽  
Zhe Cui ◽  
Fei Song

Non-line-of-sight (NLOS) is one of the main factors that affect the ranging accuracy in wireless localization. This paper proposes a two-step optimizing algorithm for TOA real-time tracking in NLOS environment. Step one, use weighted least-squares (WLS) algorithm, combined with the NLOS identification informations, to mitigate NLOS bias. Step two, utilize Kalman filtering to optimize the localization results. Simulation results show that the proposed two-step algorithm can obtain better localization accuracy, especially when there are serious NLOS obstructions.


Optica ◽  
2020 ◽  
Vol 7 (1) ◽  
pp. 63 ◽  
Author(s):  
Christopher A. Metzler ◽  
Felix Heide ◽  
Prasana Rangarajan ◽  
Muralidhar Madabhushi Balaji ◽  
Aparna Viswanath ◽  
...  

Optica ◽  
2020 ◽  
Vol 7 (3) ◽  
pp. 249 ◽  
Author(s):  
Christopher A. Metzler ◽  
Felix Heide ◽  
Prasana Rangarajan ◽  
Muralidhar Madabhushi Balaji ◽  
Aparna Viswanath ◽  
...  

2017 ◽  
Vol 15 (4) ◽  
pp. 040602-40605 ◽  
Author(s):  
Kun Wang Kun Wang ◽  
Chen Gong Chen Gong ◽  
Difan Zou Difan Zou ◽  
Xianqing Jin Xianqing Jin ◽  
and Zhengyuan Xu and Zhengyuan Xu

Author(s):  
Zhengpeng Liao ◽  
Deyang Jiang ◽  
Xiaochun Liu ◽  
Andreas Velten ◽  
Yajun Ha ◽  
...  

2018 ◽  
Vol 14 (10) ◽  
pp. 155014771880469
Author(s):  
Nan Jing ◽  
Yu Sun ◽  
Lin Wang ◽  
Jinxin Shan

The ubiquitous wireless network infrastructure and the need of people’s indoor sensing inspire the work leveraging wireless signal into broad spectrum for indoor applications, including indoor localization, human–computer interaction, and activity recognition. To provide an accurate model selection or feature template, these applications take the system reliability of the signal in line-of-sight and non-line-of-sight propagation into account. Unfortunately, these two types of signal propagation are analyzed in static or mobile scenario separately. Our question is how to use the wireless signal to estimate the signal propagation ambience to facilitate the adaptive complex environment? In this paper, we exploit the Fresnel zone theory and channel state information (CSI) to model the static and mobile ambience detectors. Considering the spatiotemporal correlation of indoor activities, the propagation ambience can be divided into three categories: line-of-sight (LOS), non-line-of-sight (NLOS), and semi-line-of-sight (SLOS), which is used to represent the intermediate state between the LOS and NLOS propagation ambience during user movement. Leveraging the hidden Markov model to estimate the dynamic propagation ambience in the mobile environment, a novel propagation ambience identification method, named Ambience Sensor (Asor), is proposed to improve the real-time performance for the upper applications. Furthermore, Asor is integrated into a localization algorithm, Asor-based localization system (Aloc), to confirm the effectiveness. We prototype Asor and Aloc based on commodity WiFi infrastructure without any hardware modification. In addition, the real-time performance of Asor is evaluated by conducting tracking experiments. The experimental results show that the median detection rate of propagation ambience is superior to the existing methods in absence of any a priori hypothesis of static or mobile scenarios.


2007 ◽  
Author(s):  
Jonathon Emis ◽  
Bryan Huang ◽  
Timothy Jones ◽  
Mei Li ◽  
Don Tumbocon

2018 ◽  
pp. 14-18
Author(s):  
V. V. Artyushenko ◽  
A. V. Nikulin

To simulate echoes from the earth’s surface in the low flight mode, it is necessary to reproduce reliably the delayed reflected sounding signal of the radar in real time. For this, it is necessary to be able to calculate accurately and quickly the dependence of the distance to the object being measured from the angular position of the line of sight of the radar station. Obviously, the simplest expressions for calculating the range can be obtained for a segment or a plane. In the text of the article, analytical expressions for the calculation of range for two-dimensional and three-dimensional cases are obtained. Methods of statistical physics, vector algebra, and the theory of the radar of extended objects were used. Since the calculation of the dependence of the range of the object to the target from the angular position of the line of sight is carried out on the analytical expressions found in the paper, the result obtained is accurate, and due to the relative simplicity of the expressions obtained, the calculation does not require much time.


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