Social engineering is hacking and manipulating people's minds to obtain access to networks and systems in order to acquire sensitive data. A social engineering attack happens when victims are unaware of the strate...
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The application of machine learning in medicine and healthcare has led to the creation of numerous diagnostic and prognostic models. However, despite their success, current approaches generally issue predictions using...
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Families of expander graphs were first constructed by Margulis from discrete groups with property (T). Within the framework of quantum information theory, several authors have generalised the notion of an expander gra...
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We present a strongly convergent Halpern-type proximal point algorithm with double inertial effects to find a zero of a maximal monotone operator in Hilbert spaces. The strong convergence results are obtained without ...
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A dominating set $S$ of a graph $G$ is termed as a triple connected certified dominating set (TCCD-set) if, for every vertex $v\in S$ , the condition $\vert N(v)\cap(V-S)\vert \neq 1$ holds, and the subgraph $\langle ...
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ISBN:
(数字)9798331518943
ISBN:
(纸本)9798331518950
A dominating set $S$ of a graph $G$ is termed as a triple connected certified dominating set (TCCD-set) if, for every vertex $v\in S$ , the condition $\vert N(v)\cap(V-S)\vert \neq 1$ holds, and the subgraph $\langle S \rangle$ is triple connected. The minimum size of a TCCD-set is known as the triple connected certified domination number (TCCD-number), denoted by $\gamma_{TCC}(G)$ . This study investigates the behavior of the strong product of graphs with respect to the TCCD-number. The TCCD-set concept offers valuable insights into graph connectivity and its applications in enhancing network reliability. In addition to graph theory, this study examines practical applications, such as the establishment of advanced water treatment plants in strategically chosen locations within cities. These plants enable companies to efficiently purify water while utilizing sufficient resources. This model facilitates a reduction in the installation and maintenance costs of drainage water systems, with a primary focus on transforming drainage water into purified water.
The paper aims to investigate and categorise the barriers influencing information and communication technology (ICT) adoption among small and medium-sized enterprises (SMEs). A questionnaire-based survey was used to c...
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We develop two types of adaptive energy preserving algorithms based on the averaged vector field for the guiding center dynamics,which plays a key role in magnetized *** adaptive scheme is applied to the Gauss Legendr...
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We develop two types of adaptive energy preserving algorithms based on the averaged vector field for the guiding center dynamics,which plays a key role in magnetized *** adaptive scheme is applied to the Gauss Legendre’s quadrature rules and time stepsize respectively to overcome the energy drift problem in traditional energy-preserving *** new adaptive algorithms are second order,and their algebraic order is carefully *** results show that the global energy errors are bounded to the machine precision over long time using these adaptive algorithms without massive extra computation cost.
We study the Markov decision processes under the average-value-at-risk *** state space and the action space are Borel spaces,the costs are admitted to be unbounded from above,and the discount factors are state-action ...
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We study the Markov decision processes under the average-value-at-risk *** state space and the action space are Borel spaces,the costs are admitted to be unbounded from above,and the discount factors are state-action *** suitable conditions,we establish the existence of optimal deterministic stationary ***,we apply our main results to a cash-balance model.
This research paper talks about using complex mathematical tools to study and figure out the behavior of biological populations in porous media. Porous media offer a unique environment where various factors, including...
Fixed-point fast sweeping WENO methods are a class of efficient high-order numerical methods to solve steady-state solutions of hyperbolic partial differential equations(PDEs).The Gauss-Seidel iterations and alternati...
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Fixed-point fast sweeping WENO methods are a class of efficient high-order numerical methods to solve steady-state solutions of hyperbolic partial differential equations(PDEs).The Gauss-Seidel iterations and alternating sweeping strategy are used to cover characteristics of hyperbolic PDEs in each sweeping order to achieve fast convergence rate to steady-state solutions.A nice property of fixed-point fast sweeping WENO methods which distinguishes them from other fast sweeping methods is that they are explicit and do not require inverse operation of nonlinear local ***,they are easy to be applied to a general hyperbolic *** deal with the difficulties associated with numerical boundary treatment when high-order finite difference methods on a Cartesian mesh are used to solve hyperbolic PDEs on complex domains,inverse Lax-Wendroff(ILW)procedures were developed as a very effective approach in the *** this paper,we combine a fifthorder fixed-point fast sweeping WENO method with an ILW procedure to solve steadystate solution of hyperbolic conservation laws on complex computing *** experiments are performed to test the method in solving various problems including the cases with the physical boundary not aligned with the *** results show highorder accuracy and good performance of the ***,the method is compared with the popular third-order total variation diminishing Runge-Kutta(TVD-RK3)time-marching method for steady-state *** examples show that for most of examples,the fixed-point fast sweeping method saves more than half CPU time costs than TVD-RK3 to converge to steady-state solutions.
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