Sparse Sensing With Co-Prime Samplers and Arrays
By P. Vaidyanathan, Piya Pal. IEEE Transactions on Signal Processing, 2011
1,574 citations recorded by the source corpus.
Subfields: Computational Mechanics, Signal Processing
View Paper: https://www.semanticscholar.org/paper/32e12e79fad14da18a758715f8f62ae97143b6a0
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Mechanics
In Signal Processing
- P. Vaidyanathan
- Yonina C. Eldar
- Chun-Lin Liu
- Arye Nehorai
- Jian Li
- Yimin D. Zhang
- P. Stoica
- Moeness G. Amin
Citations in the corpus
- Remarks on the Spatial Smoothing Step in Coarray MUSIC (2015, background): “To add clarity, the geometry of nested arrays and coprime arrays can be found in Fig.”
- Integrated Sensing and Communications: Recent Advances and Ten Open Challenges (2023, background): “Another popular array geometry is coprime array [171], which consists of two sparse ULAs with sensor separation determined by a coprime pair of integers N and M .”
- Massive MIMO is a Reality - What is Next? Five Promising Research Directions for Antenna Arrays (2019, methodology): “to spatial aliasing phenomena where signals coming from widely different directions cannot be separated [3]. Non-uniform array geometries can provide better spatial resolution than uniform geometries [48], [49]. We use the ELAA terminology to jointly describe a family of research topics that have pr”
- A Survey of Sound Source Localization with Deep Learning Methods (2021, methodology): “The same methodology was further applied by Bush and Xiang [2018] with a coprime array consisting of two superimposed, spatially undersampled, uniform linear arrays [Vaidyanathan and Pal, 2010], and by Landschoot and Xiang [2019] in the spherical harmonics domain using a spherical microphone array (”
- A Tutorial on Near-Field XL-MIMO Communications Toward 6G (2023, neutral): “A similar issue is also faced by uniform sparse XL-MIMO, whose inter-element spacing is larger than half wavelength [53], [54], as illustrated in Fig.”
- Super Nested Arrays: Linear Sparse Arrays With Reduced Mutual Coupling—Part I: Fundamentals (2016, background): “They also offer another important advantage over ULAs: with N denoting the number of sensors, these sparse arrays offer O(N 2 ) freedoms for source estimation because their difference coarrays have O(N 2 )-long ULA segments [16], [17].”
- Sparse Methods for Direction-of-Arrival Estimation (2016, background): “While the paper [147] focused on co-prime arrays ( [151]), which form a special class of SLAs, ANM-SMV can actually be applied to a broader class of SLAs such as redundancy arrays or even general SLAs.”
- A Robust and Efficient Algorithm for Coprime Array Adaptive Beamforming (2017, methodology): “To obtain an increased DOFs, a much longer virtual array was derived by calculating the difference coarray of coprime array in [10], where there are more virtual sensors than physical sensors.”
- Direction-of-Arrival Estimation for Coprime Array via Virtual Array Interpolation (2018, background): “Recently, the systematically designed sparse arrays including coprime arrays and nested arrays have attracted noticeable attention, owing to their superior performance to the ULA’s [8], [9].”
- Generalized Coprime Array Configurations for Direction-of-Arrival Estimation (2015, methodology): “The recently developed coprime array [12], which is referred to as the prototype coprime array in this paper, utilizes a coprime pair of uniform linear subarrays, where one is of sensors with an inter-element spacing of units, whereas the other is of elements with an inter-element spacing of units.”
- Direction of Arrival Estimation Using Co-Prime Arrays: A Super Resolution Viewpoint (2013, methodology): “New geometries [3], [4] of non-uniform linear arrays have been recently proposed to increase the degrees of freedom of the array by studying the covariance matrix of the received signals among different sensors.”
- Enabling Large Intelligent Surfaces With Compressive Sensing and Deep Learning (2019, background): “Therefore, it is interesting to explore the optimization of the active element selection, leveraging tools from nested arrays [37], co-prime arrays [38], [39], incoherence frames [40], and difference sets [33], [41].”
- Sparsity-based DOA estimation using co-prime arrays (2013, background): “performance and to handle more signals than the number of physical sensors [5, 6].”
- Augmented Nested Arrays With Enhanced DOF and Reduced Mutual Coupling (2017, background): “Recently, the introduction and analysis of the nested array [9] and the coprime array [10] have created renewed interest in such NLA geometries.”