Degenerate Poly-Lah-Bell Polynomials and Numbers by Taekyun Kim, Hye Kyung Kim

“…In addition, we obtain various algebraic identities including Lah numbers, the degenerate Stirling numbers of the first and second kind, the degenerate poly-Bell polynomials, the degenerate poly-Bernoulli numbers, and the degenerate poly-Genocchi numbers.…”
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Complete positivity order and relative entropy decay by Li Gao, Marius Junge, Nicholas LaRacuente, Haojian Li

“…Our results, along with the consequence of concentration inequalities, are applicable to GNS-symmetric semigroups on general von Neumann algebras.…”
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Defect groups of class S $$ \mathcal{S} $$ theories from the Coulomb branch by Elias Riedel Gårding

“…We discuss connections to the theory of cluster algebras.…”
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Two-Dimensional AOA Estimation Based on a Constant Modulus Algorithm by Saleh O. Al-Jazzar, Zoubir Hamici, Sami Aldalahmeh

“…We propose a two-dimensional (2D) angle of arrival (AOA) estimator using the algebraic constant modulus algorithm (ACMA). This algorithm was originally introduced to estimate the one-dimensional (1D) AOA. …”
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Vector Bond Graph Method of Kineto- static Analysis for 3SPS + 1PS Paralell Robot by Wang Zhongshuang, Tao Yangyang, Liu Shang, Chen Ji

“…Based on this,the vector bond graph model of 3PS + 1PS parallel robot is established. For the algebraic difficulties brought by differential causality and nonlinear junction structure in automatic modeling and kineto- static analysis of spatial robot mechanism,the effective bond graph augment method is proposed. …”
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Singularly perturbed periodic parabolic equations with alternating boundary layer type solutions

“…<p>We consider a class of singularly perturbed parabolic equations for which the degenerate equations obtained by setting the small parameter equal to zero are algebraic equations that have several roots. We study boundary layer type solutions that, as time increases, periodically go through two fairly long lasting stages with extremely fast transitions in between. …”
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Control design to minimize the number of bankrupt players for networked evolutionary games with bankruptcy mechanism by Liyuan Xia, Jianjun Wang, Shihua Fu, Yuxin Gao

“…The main objective was to design a state-feedback control such that the number of bankrupt players is minimized. First, an algebraic expression was formulated for this type of NEGs by the semi-tensor product of matrices, based on which the sets of profiles with different numbers of bankrupt players are defined. …”
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Semigroup of Finite-State Deterministic Intuitionistic Fuzzy Automata with Application in Fault Diagnosis of an Aircraft Twin-Spool Turbofan Engine by Sajida Kousar, Farah Aslam, Nasreen Kausar, Yaé Ulrich Gaba

“…A semigroup of FDIFA and its algebraic properties including substructures and structure-preserving maps are studied. …”
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On the solutions of the Lane-Emden model via non-dyadic wavelet scheme to unravel astrophysical phenomena by Jaya Gupta, Ratesh Kumar, Homan Emadifar

“…By utilizing non-dyadic wavelets, the ordinary differential equation can be simplified into a system of algebraic equations. Error estimates are provided to assess the accuracy of the produced data. …”
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Finite difference solution of radiation effects on MHD unsteady free-convection flow over vertical plate with variable surface temperature by M. A. Abd El-Naby, Elsayed M. E. Elbarbary, Nader Y. Abdelazem

“…The boundary layer equations are transformed into a linear algebraic system by an implicit finite-difference method. …”
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TBA equations and quantum periods for D-type Argyres-Douglas theories by Katsushi Ito, Jingjing Yang

“…We study the variety of TBA systems across the Coulomb branch moduli space and find that they correspond to the Dynkin diagrams of D n Lie algebras in the minimal chamber, and reproduce the TBA equations for reflectionless D scattering theories at the maximally symmetric point. …”
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A New Wavelet Method for Solving a Class of Nonlinear Volterra-Fredholm Integral Equations by Xiaomin Wang

“…Thus, one can obtain a stable, highly accurate, and efficient numerical method without calculating the connection coefficients in traditional Galerkin method for solving the nonlinear algebraic equations. At last, numerical simulations are performed to show the efficiency of the method proposed.…”
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Characterization of Multiplicative Lie Triple Derivations on Rings by Xiaofei Qi

“…As applications, all Lie (triple) derivations on prime rings and von Neumann algebras are characterized, which generalize some known results.…”
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Subrings of I-rings and S-rings by Mamadou Sanghare

“…In the case of commutative rings or finite-dimensional algebras over an algebraically closed field, the classes of left I-rings, left S-rings and rings of finite representation type are identical (see [1] and [4]). …”
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Mean Square Consensus of General Linear Multiagent Systems with Communication Noises under Switching Topologies by Kairui Chen, Chuance Yan, Qijun Ren, Xianxian Zeng, Junwei Wang

“…Bearing in mind the above constrains, a consensus protocol is proposed, where the gain matrix is obtained by the algebraic Riccati equation and the coupling strength is restricted in a given interval. …”
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Optimization of the Forcing Term for the Solution of Two-Point Boundary Value Problems by Gianni Arioli

“…Then the minimization problem becomes purely algebraic and can be solved by standard methods of constrained optimization, for example, with Lagrange multipliers. …”
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New Results on Stability of Delayed Cohen–Grossberg Neural Networks of Neutral Type by Ozlem Faydasicok

“…This paper exploits some basic properties of matrices in the derivation of the results that establish a set of algebraic mathematical relationships between network parameters of this neural system. …”
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Mixed Rational Lump-Solitary Wave Solutions to an Extended (2+1)-Dimensional KdV Equation by Zhigang Yao, Huayong Xie, Hui Jie

“…It is found that the rational lump decays algebraically in all directions in the space plane and its amplitude possesses one maximum and two minima. …”
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Spectral Element Method for Fractional Klein–Gordon Equations Using Interpolating Scaling Functions by Haifa Bin Jebreen

“…Using this matrix, the spectral element method reduces the desired equation to a system of algebraic equations. To find the solution, the generalized minimal residual method (GMRES method) and Newton’s method are used in linear and nonlinear forms of this system, respectively. …”
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A Vector Bond Graph Method of Dynamics Modeling for Planar Multi-body Systems with Grooved Sheave by Wang Zhongshuang, Zhao Yanwei, Xu Changshun

“…Based on this,the procedure to mode planar multi-body systems with grooved sheave by vector bond graph is made. For the algebraic difficulties brought by differential causality and nonlinear junction structure in dynamics modeling of the planar multi-body systems,the effective decoupling method is proposed. …”
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