Deep Learning-Based Estimation of Emission Time and Arrival Time in Diffusive Multi-Receiver Molecular Communication

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Deep Learning-Based Estimation of Emission Time and Arrival Time in Diffusive Multi-Receiver Molecular Communication

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Drug Release Management for Dynamic TDMA-Based Molecular Communication
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Machine Learning-Based Silent Entity Localization Using Molecular Diffusion
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Estimation and Detection for Molecular MIMO Communications in the Internet of Bio-Nano Things
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Signal Detection of Cooperative Multi-Hop Mobile Molecular Communication via Diffusion
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Explainability of Neural Networks for Symbol Detection in Molecular Communication Channels
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Complexity Analysis of Multilayer Perceptron Neural Network Embedded into a Wireless Sensor Network
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Monte Carlo Analysis of Molecule Absorption Probabilities in Diffusion-Based Nanoscale Communication Systems with Multiple Receivers.
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MCFormer: A Transformer-Based Detector for Molecular Communication With Accelerated Particle-Based Solution
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Normal Inverse Gaussian Approximation for Arrival Time Difference in Flow-Induced Molecular Communications
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Performance Evaluation of Mobile Molecular Communication System Using Neural Network Detector
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Compressed sensing (CS) theory provides a new solution for the possibility of using impulse radio ultra-wideband (IR-UWB) for high-precision time of arrival (TOA) estimation. Because of the sparsity of IR-UWB signals, the CS theory enables the reconstruction of signals from a small set of random measurements at a sub-Nyquist rate. In current studies involving CS-based sampling architectures, the quantization process is usually idealized and the TOA estimation threshold is fixed. In this paper, the influence of quantization noise is fully considered, and a TOA estimation method for IR-UWB system with overloading quantization is proposed. Further, a dynamic-threshold setting model is proposed for the TOA estimation method based on the analysis of both thermal noise and quantization noise. Simulation results show that the proposed method can achieve sub-nanosecond TOA estimation accuracy under the quantized CS framework, and the effectiveness of the proposed dynamic-threshold setting model is verified.

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In this paper we present and evaluate a low cost simple method for accurate Time Of Arrival (TOA) estimation in multipath fading channels for positioning purposes. It is well known that TOA estimations are biased in multipath propagation and non-line-of-sight (NLOS) conditions. These biases will result in poor position estimations in wireless networks. Recently supper-resolution methods have been widely used for high resolution TOA estimations. Although these methods result in accurate TOA estimates, but they need strong processors that in many cases makes them impractical. Here, using time domain properties of the estimated channel delay profile, we introduce a simple method to reduce the TOA estimation errors due to the multipath fading channels. In order to evaluate the proposed method, we simulate a UMTS network based on 3GPP standards. The positioning error using the proposed method will be compared with the ones obtained by MUSIC algorithm which is a famous and accurate supper-resolution method. Simulation results show the effectiveness of the proposed method.

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The ultra-wideband (UWB) system, which transmits information using nanosecond or even sub-nanosecond pulses, has been widely applied in precise positioning. In this paper, we investigate the problem of the time of arrival (TOA) estimation and the direction of arrival (DOA) estimation in the UWB systems with antenna array and propose a joint TOA and DOA estimation algorithm with doubled frequency sample points and extended number of clusters. Specifically, the proposed algorithm uses two antennas to receive impinging signals and utilizes the conjugate symmetry characteristic of the delay matrices to extend the sample points as well as the number of clusters. Moreover, in order to obtain TOA estimates with low computational complexity, the proposed algorithm transforms the two-dimensional (2D) spectral search to one-dimensional (1D) searches. The DOA estimates can then be achieved by using the TOA estimation results and the geometric information. Simulation results are given to testify the performance of the proposed algorithm.

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