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New soliton waves and modulation instability analysis for a metamaterials model via the integration schemes 基于积分方案的新孤子波和超材料模型的调制不稳定性分析
IF 1.5 4区 工程技术 Q2 Mathematics Pub Date : 2022-10-13 DOI: 10.1515/ijnsns-2021-0443
Yongyi Gu, J. Manafian, M. Mahmoud, Sukaina Tuama Ghafel, O. Ilhan
Abstract In this paper, the exact analytical solutions to the generalized Schrödinger equation are investigated. The Schrodinger type equations bearing nonlinearity are the important models that flourished with the wide-ranging arena concerning plasma physics, nonlinear optics, fluid-flow, and the theory of deep-water waves, etc. In this exploration, the soliton and other traveling wave solutions in an appropriate form to the generalized nonlinear Schrodinger equation by means of the extended sinh-Gordon equation expansion method, tan(Γ(ϖ))-expansion method, and the improved cos(Γ(ϖ)) function method are obtained. The suggested model of the nonlinear Schrodinger equation is turned into a differential ordinary equation of a single variable through executing some operations. One soliton, periodic, and singular wave solutions to this important equation in physics are reached. The periodic solutions are expressed in terms of the rational functions. Soliton solutions are obtained from them as a particular case. The obtained solutions are figured out in the profiles of 2D, density, and 3D plots by assigning suitable values of the involved unknown constants. Modulation instability (MI) is employed to discuss the stability of got solutions. These various graphical appearances enable the researchers to understand the underlying mechanisms of intricate phenomena of the leading equation. The individual performances of the employed methods are praiseworthy which deserves further application to unravel any other nonlinear partial differential equations (NLPDEs) arising in various branches of sciences. The proposed methodologies for resolving NLPDEs have been designed to be effectual, unpretentious, expedient, and manageable.
摘要本文研究了广义Schrödinger方程的精确解析解。非线性薛定谔型方程是在等离子体物理、非线性光学、流体流动、深水波理论等领域蓬勃发展的重要模型。本文利用扩展的sinh-Gordon方程展开法、tan(Γ())-展开法和改进的cos(Γ())函数方法,得到了广义非线性薛定谔方程的孤子解和其他行波解的适当形式。本文提出的非线性薛定谔方程模型通过一些操作转化为单变量微分常方程。得到了这一重要物理方程的单孤子解、周期解和奇波解。周期解用有理函数表示。作为一种特殊情况,从它们得到孤子解。通过对所涉及的未知常数赋合适的值,得到二维、密度和三维剖面的解。利用调制不稳定性(MI)来讨论得到的解的稳定性。这些不同的图形外观使研究人员能够理解主要方程复杂现象的潜在机制。所采用的方法的个别性能是值得称赞的,值得进一步应用于解开在各个科学分支中出现的任何其他非线性偏微分方程(NLPDEs)。所提出的解决nlpde的方法已被设计成有效、朴实、权宜和可管理的。
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引用次数: 3
A study of a nonlinear Riemann–Liouville coupled integro-differential system with coupled nonlocal fractional integro-multipoint boundary conditions 具有非局部分数积分多点耦合边界条件的非线性Riemann-Liouville耦合积分-微分系统的研究
IF 1.5 4区 工程技术 Q2 Mathematics Pub Date : 2022-10-13 DOI: 10.1515/ijnsns-2021-0271
B. Ahmad, A. Alsaedi, Badra S. Alghamdi
Abstract We discuss the existence of solutions for a boundary value problem of nonlinear coupled Riemann–Liouville fractional integro-differential equations equipped with coupled nonlocal fractional integro-multipoint boundary conditions. The standard tools of the modern functional analysis are employed to derive the desired results for the problem at hand. The case of nonlinearities depending on the Riemann–Liouville fractional integrals is also discussed. Examples illustrating the obtained results are presented.
讨论了一类具有非局部分数积分多点耦合边界条件的非线性耦合Riemann-Liouville分数积分微分方程边值问题解的存在性。现代功能分析的标准工具被用来得出当前问题的期望结果。讨论了黎曼-刘维尔分数阶积分的非线性情况。举例说明了所得结果。
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引用次数: 0
Bifurcation analysis of a new stochastic traffic flow model 一种新的随机交通流模型的分岔分析
IF 1.5 4区 工程技术 Q2 Mathematics Pub Date : 2022-10-13 DOI: 10.1515/ijnsns-2021-0399
W. Ai, Ruihong Tian, Da-Wei Liu, Wenshan Duan
Abstract The stochastic function describing the stochastic behavior of traffic flow in the process of acceleration or deceleration can better capture the stochastic characteristics of traffic flow. Based on this, we introduce the stochastic function into a high-order viscous continuous traffic flow model and propose a stochastic traffic flow model. Furthermore, we performed the bifurcation analysis of traffic flow system based on the model. Accordingly, the traffic flow problem is transformed into the stability analysis problem of the system, highlighting the unstable traffic characteristics such as congestion. The model can be used to study the nonlinear dynamic behavior of traffic flow. Based on this model, the existence of Hopf bifurcation and the saddle-node bifurcation is theoretically proved. And the type of the Hopf bifurcation is theoretically derived. The model can also be used to study the mutation behavior of system stability at bifurcation point. From the density space-time diagram of the system, we find that the system undergoes a stability mutation when it passes through the bifurcation point, which is consistent with the theoretical analysis results.
摘要描述交通流在加速或减速过程中的随机行为的随机函数可以更好地捕捉交通流的随机特征。在此基础上,我们将随机函数引入高阶粘性连续交通流模型,并提出了一个随机交通流模型。在此基础上,对交通流系统进行了分岔分析。相应地,将交通流问题转化为系统的稳定性分析问题,突出了拥堵等不稳定的交通特性。该模型可用于研究交通流的非线性动力学行为。基于该模型,从理论上证明了Hopf分岔和鞍节点分岔的存在性。并从理论上导出了Hopf分岔的类型。该模型也可用于研究系统在分岔点的稳定性突变行为。从系统的密度时空图中,我们发现系统在经过分岔点时发生了稳定性突变,这与理论分析结果一致。
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引用次数: 0
Hilfer fractional stochastic evolution equations on infinite interval 无穷区间上的Hilfer分数阶随机演化方程
IF 1.5 4区 工程技术 Q2 Mathematics Pub Date : 2022-10-12 DOI: 10.1515/ijnsns-2022-0217
Min Yang, Yong Zhou
Abstract This paper concerns the global existence of mild solutions for a class of Hilfer fractional stochastic evolution equations on infinite interval (0, +∞), while the existing work were considered on finite interval. The main difficulties here are how to construct suitable Banach spaces, proper operator relations, and then how to formulate the new criteria to guarantee the global existence of mild solutions on the previous constructed spaces under non-Lipschitz conditions. We mainly rely on the generalized Ascoli–Arzela theorem we established, Wright function, Schauder’s fixed point principle, and Kuratowski’s measure of noncompactness to handle with the infinite interval problems. Moreover, we give two examples to demonstrate the feasibility and utility of our results.
摘要本文讨论了一类Hilfer分数阶随机演化方程在无穷区间(0,+∞)上温和解的整体存在性,而已有的工作是在有限区间上考虑的。本文的主要难点是如何构造合适的Banach空间,合适的算子关系,以及如何在非lipschitz条件下,构造新的准则来保证先前构造的空间上温和解的整体存在性。我们主要依靠我们建立的广义Ascoli-Arzela定理、Wright函数、Schauder不动点原理和Kuratowski的非紧性测度来处理无限区间问题。此外,我们还给出了两个例子来证明我们的结果的可行性和实用性。
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引用次数: 1
PS and GW optimization of variable sliding gains mode control to stabilize a wind energy conversion system under the real wind in Adrar, Algeria 阿尔及利亚Adrar实际风况下稳定风能转换系统的变滑动增益模式控制的PS和GW优化
IF 1.5 4区 工程技术 Q2 Mathematics Pub Date : 2022-10-11 DOI: 10.1515/ijnsns-2022-0237
F. Bekraoui, A. Harrouz, Khayra Roummani, I. Boussaid, Amina Bekraoui
Abstract In this paper, a sliding mode controller is implemented to a permanent synchronous generator direct driven wind energy conversion system. The goal of this proposed work is to control the stator directly and quadrature axis currents to minimize the chattering phenomenon. To achieve this goal, we use two numerical techniques which are PSO (particle swarm optimization) and GWO (grey wolf optimization) algorithms to obtain gains parameters of the controller. The analysis of the recommended approach robustness and responsiveness of the system has been carried out under the real wind speed of the Adrar region (south of Algeria) and simulation results are tested under MATLAB/Simulink tool. The main result shows the effectiveness and the better performance of the PSO compared to the GWO.
摘要针对永磁同步发电机直接驱动的风能转换系统,设计了滑模控制器。本工作的目标是直接控制定子和正交轴电流,以减少抖振现象。为了实现这一目标,我们采用了粒子群算法(PSO)和灰狼算法(GWO)两种数值方法来获得控制器的增益参数。在Adrar地区(阿尔及利亚南部)的实际风速下,对所推荐的方法进行了系统鲁棒性和响应性分析,并在MATLAB/Simulink工具下对仿真结果进行了测试。主要结果表明,粒子群算法的有效性和性能优于粒子群算法。
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引用次数: 4
An analysis on approximate controllability of Atangana–Baleanu fractional semilinear control systems Atangana–Baleanu分数阶半线性控制系统的近似可控性分析
IF 1.5 4区 工程技术 Q2 Mathematics Pub Date : 2022-10-11 DOI: 10.1515/ijnsns-2021-0371
W. Kavitha Williams, V. Vijayakumar, A. Shukla, K. Nisar
Abstract The article deals with the approximate controllability of Atangana–Baleanu semilinear control systems. The outcomes are derived by applying Gronwall’s inequality and Cauchy sequence, and avoid the use of the fixed point theorem. We have also included an example for the validation of theoretical results.
摘要本文研究了Atangana–Baleanu半线性控制系统的近似可控性。结果是通过应用Gronwall不等式和Cauchy序列得到的,并且避免了不动点定理的使用。我们还包括了一个验证理论结果的例子。
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引用次数: 4
On the penetration efficiency of ceramic fragments through steel targets 陶瓷碎片对钢靶的穿透效率研究
IF 1.5 4区 工程技术 Q2 Mathematics Pub Date : 2022-10-11 DOI: 10.1515/ijnsns-2021-0430
Weizhan Wang, Peng Tian, Wenjie Lu, F. Meng, Zhigang Chen, T. Zhao
Abstract The penetration efficiency of novel ceramic fragments should be investigated, and their weapon damage effectiveness must be evaluated. In this study, the efficiency of ceramic fragments in penetrating steel targets were analyzed through ballistic impact tests and numerical simulations. The penetration patterns of these ceramic fragments through steel targets indicate significant perforation. It was deduced that the thicker the steel target, the greater the ability of ZrO2 ceramic fragments to penetrate. Results indicate that the thicker the steel target, the greater the ability of ZrO2 ceramic fragments to expand their perforation, while that of Al2O3 ceramic fragments is reduced as the thickness of the steel target is increased. In addition, the number of projectiles triggered by the perforation of the two ceramic fragments behind the targets decreases as the thickness of the steel target increases. Thus, the higher the impact velocity, the larger the perforation diameter of the ceramic fragments, and the larger the number of projectiles behind the target. Under the same impact velocity, the penetration ability of a ZrO2 ceramic fragment on steel targets was better than that of an Al2O3 ceramic fragment, and the number of projectiles behind the target was greater.
摘要研究新型陶瓷破片的侵彻效率,评估其武器毁伤效能。通过弹道冲击试验和数值模拟分析了陶瓷破片侵彻钢靶的效率。这些陶瓷碎片穿过钢靶的穿透模式表明有明显的穿孔。结果表明,钢靶越厚,ZrO2陶瓷破片的穿透能力越强。结果表明:随着钢靶厚度的增加,ZrO2陶瓷片的扩孔能力越强,而Al2O3陶瓷片的扩孔能力随钢靶厚度的增加而降低。此外,随着钢靶厚度的增加,靶后两块陶瓷破片穿孔触发的弹丸数也随之减少。因此,冲击速度越高,陶瓷破片的穿孔直径越大,靶后的弹丸数也越多。在相同的冲击速度下,ZrO2陶瓷破片对钢靶的侵彻能力优于Al2O3陶瓷破片,且靶后弹丸数更多。
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引用次数: 0
Cryptanalysis of various images based on neural networks with leakage and time varying delays 基于泄漏和时变延迟的神经网络的各种图像密码分析
IF 1.5 4区 工程技术 Q2 Mathematics Pub Date : 2022-10-11 DOI: 10.1515/ijnsns-2021-0444
M. Manikandan, S. Ong
Abstract The main objective of this paper is to provide an efficient image encryption for each and every single person in order to secure their own records while saving them in social networks. We have formulated the delayed fuzzy cellular neural networks (FCNNs) with suitable keys that are the values of the parameters of FCNNs and obtain the irregular dynamical signal (solution) which encrypts the images. We have utilized entirely 42 parameters as a key sensitivity in the order of 10−15 among them three elements of initial condition parameters are sensitive to the order of 10−14. Lastly, comparison results are provided with the existing literature. The measurements show that the proposed algorithm is a novel overall solution for image encryption.
本文的主要目的是为每个人提供一种有效的图像加密,以便在将自己的记录保存在社交网络中时保护自己的记录。我们用合适的密钥作为延迟模糊细胞神经网络(fcnn)的参数值,构造了延迟模糊细胞神经网络(fcnn),得到了对图像进行加密的不规则动态信号(解)。我们总共使用了42个参数作为关键灵敏度,其量级为10−15,其中初始条件参数的三个元素的灵敏度为10−14。最后,与已有文献进行了对比。实验结果表明,该算法是一种新颖的图像加密整体解决方案。
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引用次数: 0
A generalized stochastic SIR epidemic model with vaccination rules 具有接种规则的广义随机SIR流行病模型
IF 1.5 4区 工程技术 Q2 Mathematics Pub Date : 2022-10-10 DOI: 10.1515/ijnsns-2021-0448
Zhi-hui Ma, Ting Qi, Xiaohua Li
Abstract In this paper, a generalized stochastic SIR epidemic model with vaccination rules is presented and the threshold behavior of the proposed epidemic model is investigated. Firstly, the stability of the equilibrium of the deterministic system is considered and the corresponding conditions are obtained. Secondly, the threshold of a stochastic SIR system for the extinction and the permanence in mean of epidemic disease are investigated. The results show that a larger stochastic disturbance can cause infections diseases to go to extinction. However, for a relatively small stochastic disturbance, the evolutionary dynamics of the epidemic diseases are overwhelmingly depend on the incidence function. This implies that the stochastic disturbance and the incidence function play an important role in diseases control. To test the theoretical results, a series of numerical simulations of these cases with respect to different noise disturbance coefficients are conducted.
摘要本文提出了一种具有接种规则的广义随机SIR流行病模型,并研究了该模型的阈值行为。首先,考虑了确定性系统平衡的稳定性,得到了相应的条件。其次,研究了随机SIR系统对流行病的消灭和均值持久性的阈值。结果表明,较大的随机扰动会使传染病走向灭绝。然而,对于一个相对较小的随机扰动,流行病的进化动力学绝大多数依赖于发病率函数。这说明随机扰动和发病率函数在疾病控制中起着重要的作用。为了验证理论结果,对不同噪声干扰系数下的这些情况进行了一系列数值模拟。
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引用次数: 0
Computational study of intravenous magnetic drug targeting using implanted magnetizable stent 植入磁化支架静脉磁性药物靶向的计算研究
IF 1.5 4区 工程技术 Q2 Mathematics Pub Date : 2022-10-10 DOI: 10.1515/ijnsns-2019-0200
A. Krafčík, M. Babincová, P. Babinec, I. Frollo
Abstract Magnetic carriers for guiding, delivery, and capturing of drugs to desired place attract interest in the field of smart treatment of various pathological conditions. Presented paper, therefore, deals with one such application with the theoretical model of magnetic fluid flow through vessel bifurcation with one arm treated with ferromagnetic vascular stent placed in an external originally homogeneous magnetic field. This flow was described as laminar Newtonian incompressible continuum of the magnetic many-bead system, with Reynolds number ≈ 1 $approx 1$ , using magnetic force variant of the Nernst–Planck equation coupled with the Navier–Stokes equations, solved numerically by the finite element method (FEM). This approach allowed us to quantify capturing efficiency of magnetic beads in each arm of bifurcation vessels. Results show reduction of the number of magnetic beads entering as well as leaving the arm treated with stent in comparison with the untreated one. For stented bifurcation arm, the significant amount of beads are captured to its luminal surface, which may be used for drug delivery using magnetic carriers.
磁性载体用于引导、递送和捕获药物到所需位置,在各种病理条件的智能治疗领域引起了人们的兴趣。因此,本文讨论了一个这样的应用,即磁性流体通过血管分叉的理论模型,其中一只手臂被放置在原本均匀的外部磁场中的铁磁性血管支架处理。利用磁力型的Nernst-Planck方程与Navier-Stokes方程耦合,用有限元法对该流进行数值求解,将其描述为雷诺数≈1$ 近似1$的磁性多磁头系统的层流牛顿不可压缩连续体。这种方法使我们能够量化磁珠在分岔血管的每个臂中的捕获效率。结果显示,与未接受支架治疗的手臂相比,接受支架治疗的手臂进入和离开的磁珠数量减少。对于支架分叉臂,大量的微珠被捕获到其管腔表面,这可能用于使用磁性载体给药。
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引用次数: 0
期刊
International Journal of Nonlinear Sciences and Numerical Simulation
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