Compute In Memory (CIM) has gained significant attention in recent years due to its potential to overcome the memory bottleneck in Von-Neumann computing architectures. While most CIM architectures use non-volatile mem...
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Thin-film polymer microelectrcxje arrays(MEAs)facilitate the high-resolution neural recording with its superior mechanical ***,the densely packed electrodes and interconnects along with the ultra-thin polymeric encaps...
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Thin-film polymer microelectrcxje arrays(MEAs)facilitate the high-resolution neural recording with its superior mechanical ***,the densely packed electrodes and interconnects along with the ultra-thin polymeric encapsulation/substrate layers give rise to non-negligible crosstalk,which could result in severe interference in the neural signal *** to the lack of standardized characterization or modeling of crosstalk in neural electrode arrays,to date,crosstalk in polymer MEAs remains poorly *** this work,the crosstalk between two adjacent polymer microelectrodes is measured experimentally and modeled using equivalent ***,this study demonstrated a two-well measuring platform and systematically characterized the crosstalk in polymer microelectrodes with true isolation of the victim channel and precise control of its grounding condition.A simple,unified equation from detailed circuit modeling was proposed to calculate the crosstalk in different *** element analysis(FEA)analysis was conducted further to explore the crosstalk in more aggressively scaled polymer electrode *** addition to standardizing neural electrode array crosstalk characterization,this study not only reveals the dependence of the crosstalk in polymer MEAs on a variety of key device parameters but also provides general guidelines for the design of thin polymer MEAs for high-quality neural signal recording.
Lemma 2 of “Edge Selections in Bilinear Dynamical Networks” (Oliveira et al., 2024) allows one to efficiently compute a lower bound for the optimal $\mathcal {H}_{2}$ -norm of a bilinear dynamical network following...
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Lemma 2 of “Edge Selections in Bilinear Dynamical Networks” (Oliveira et al., 2024) allows one to efficiently compute a lower bound for the optimal $\mathcal {H}_{2}$ -norm of a bilinear dynamical network following optimal edge selection, by showing convexity of a relaxed version of the problem. However, the proof presented is wrong in general, leaving the statement unproven. In this note, we discuss a case in which the presented result is guaranteed to hold and update our experimental results in light of this fact. Despite this problem with an auxiliary result in the article, notice that the main result in Theorem 1 remains correct, proving supermodularity of the $\mathcal {H}_{2}$ -norm under edge addition.
We present deep learning-designed all-optical processors that can perform multiplane quantitative phase imaging (QPI). By leveraging diffractive processing and wavelength multiplexing, our approach allows the direct c...
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We present a diffractive visual processor that can approximate optical phase conjugation operation by linear optical processing without any digital computing or external power sources, which can be used for turbidity ...
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We introduce a pyramid-structured deep diffractive optical network (P-D2NN) design that performs unidirectional image magnification and demagnification using reduced degrees of freedom. Experimental validation at tera...
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We present a diffractive visual processor that can approximate optical phase conjugation operation by linear optical processing without any digital computing or external power sources, which can be used for turbidity ...
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We introduce a pyramid-structured deep diffractive optical network (P-D2NN) design that performs unidirectional image magnification and demagnification using reduced degrees of freedom. Experimental validation at tera...
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We present a diffractive complex field imager that uses an intensity-based optoelectronic sensor array to directly capture both the amplitude and phase images of input fields in a snapshot without digital processing. ...
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Deep learning-based image reconstruction methods have achieved remarkable success in phase recovery and holographic ***,the generalization of their image reconstruction performance to new types of samples never seen b...
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Deep learning-based image reconstruction methods have achieved remarkable success in phase recovery and holographic ***,the generalization of their image reconstruction performance to new types of samples never seen by the network remains a *** we introduce a deep learning framework,termed Fourier Imager Network(FIN),that can perform end-to-end phase recovery and image reconstruction from raw holograms of new types of samples,exhibiting unprecedented success in external *** architecture is based on spatial Fourier transform modules that process the spatial frequencies of its inputs using learnable filters and a global receptive *** with existing convolutional deep neural networks used for hologram reconstruction,FIN exhibits superior generalization to new types of samples,while also being much faster in its image inference speed,completing the hologram reconstruction task in~0.04 s per 1 mm^(2) of the sample *** experimentally validated the performance of FIN by training it using human lung tissue samples and blindly testing it on human prostate,salivary gland tissue and Pap smear samples,proving its superior external generalization and image reconstruction *** holographic microscopy and quantitative phase imaging,FIN and the underlying neural network architecture might open up various new opportunities to design broadly generalizable deep learning models in computational imaging and machine vision fields.
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