In 1998, M.S. Baptista proposed a chaotic cryptosystem, which has attracted much attention from the chaotic cryptography community: some of its modifications and also attacks have been reported in recent years. In [Phys. Lett. A 307 (2003) 22], we suggested a method to enhance the security of Baptista-type cryptosystem, which can successfully resist all proposed attacks. However, the enhanced Baptista-type cryptosystem has a non-trivial defect, which produces errors in the decrypted data with a generally small but non-zero probability, and the consequent error propagation exists. In this Letter, we analyze this defect and discuss how to rectify it. In addition, we point out some newly-found problems existing in all Baptista-type cryptosystems and consequently propose corresponding countermeasures.
For a large class of reaction–diffusion bidirectional associative memory (RDBAM) neural networks with periodic coefficients and general delays, several new delay-dependent or delay-independent sufficient conditions ensuring the existence and global exponential stability of a unique periodic solution are given, by constructing suitable Lyapunov functionals and employing some analytic techniques such as Poincaré mapping. The presented conditions are easily verifiable and useful in the design and applications of RDBAM neural networks. Moreover, the employed analytic techniques do not require the symmetry of the bidirectional connection weight matrix, the boundedness, monotonicity and differentiability of activation functions of the network. In several ways, the results generalize and improve those established in the current literature.
Background and Aims: Tumor recurrence poses a significant challenge post-liver transplantation (LT) for hepatocellular carcinoma (HCC), necessitating the development of more precise predictive tools. In this study we aimed to investigate nucleolin as a biomarker for predicting HCC recurrence after LT. Methods: A cohort of 241 HCC patients undergoing LT was enrolled from three medical facilities spanning January 1, 2015, to December 31, 2017. Utilizing tissue microarrays, we assessed the predictive potential of nucleolin. Survival analyses, including Kaplan-Meier and log-rank tests, were employed to scrutinize overall survival and recurrence-free survival. Based on univariate and multivariate Cox regression analyses of preoperative parameters, nomogram and risk score were designed to predict HCC recurrence and determine the effectiveness of the model. Results: The expression of nucleolin in HCC nucleus was increased. High nucleolin expression in tumor tissues correlated with poor overall survival and recurrence-free survival (5-year overall survival ratios: 34% vs. 64.8%, 5-year recurrence-free survival ratios: 36.1% vs.67.9%, all p<0.001). Multivariate Cox regression analysis identified nucleolin expression score, Hangzhou criteria, HBsAg, tumor differentiation and alpha-fetoprotein level as independent risk factors for tumor recurrence in HCC patients post- LT. A new nomogram is established based on the above risk factors with effective prediction efficiency (area under time-dependent receiver operating characteristic =0.742, concordance-index =0.7742). Conclusions: Nucleolin can be combined with a nomogram as an effective tool to predict recurrence in HCC patients following LT.
In the process industry, there exist many systems which can be approximated by a Hammerstein model. Moreover, these systems are usually subjected to input magnitude constraints. In this paper, a multi-channel identification algorithm (MCIA) is proposed, in which the coefficient parameters are identified by least squares estimation (LSE) together with a singular value decomposition (SVD) technique. Compared with traditional single-channel identification algorithms, the present method can enhance the approximation accuracy remarkably, and provide consistent estimates even in the presence of coloured output noises under relatively weak assumptions on the persistent excitation (PE) condition of the inputs. Then, to facilitate the following controller design, this MCIA is converted into a two stage single-channel identification algorithm (TS-SCIA), which preserves most of the advantages of MCIA. With this TS-SCIA as the inner model, a dual-mode non-linear model predictive control (NMPC) algorithm is developed. In detail, over a finite horizon, an optimal input profile found by solving a open-loop optimal control problem drives the non-linear system state into the terminal invariant set; afterwards a linear output-feedback controller steers the state to the origin asymptotically. In contrast to the traditional algorithms, the present method has a maximal stable region, a better steady-state performance and a lower computational complexity. Finally, simulation results on a heat exchanger are presented to show the efficiency of both the identification and the control algorithms.
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No abstract is provided for this article.
This article surveys the interdisciplinary research of neuroscience, network science, and dynamic systems, with emphasis on the emergence of brain-inspired intelligence. To replicate brain intelligence, a practical way is to reconstruct cortical networks with dynamic activities that nourish the brain functions, instead of using only artificial computing networks. The survey provides a complex network and spatiotemporal dynamics (abbr. network dynamics) perspective for understanding the brain and cortical networks and, furthermore, develops integrated approaches of neuroscience and network dynamics toward building brain-inspired intelligence with learning and resilience functions. Presented are fundamental concepts and principles of complex networks, neuroscience, and hybrid dynamic systems, as well as relevant studies about the brain and intelligence. Other promising research directions, such as brain science, data science, quantum information science, and machine behavior are also briefly discussed toward future applications.