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An efficient rotational pressure-correction schemes for 2D/3D closed-loop geothermal system
In this paper, the rotational pressure-correction schemes for the closed-loop geothermal system are developed and analyzed. The primary benefit of...
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Solving higher-order nonlinear Volterra integro-differential equations using two discretization methods
The primary objective of this article is to devis an effective method for solving a high-degree nonlinear Volterra integro-differential equation....
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A novel definition of the caputo fractional finite difference approach for Maxwell fluid
This paper focuses on modeling and analyzing a nonlinear fractional Maxwell fluid across a vertical plate using a novel definition of the Caputo...
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Approximate Solutions of Third-Order Time Fractional Dispersive Equations with Singular and Nonsingular Kernel Derivatives
The natural transform decomposition method (NTDM) is an effective analytical method that combines the Adomian decomposition method (ADM) and the... -
SPH Applied to Computational Heat Transfer Problems
This chapter is intended for the presentation of the numerical simulations that cover all the contents of Chap. 2... -
Structure-Preserving Recurrent Neural Networks for a Class of Birkhoffian Systems
In this paper, the authors propose a neural network architecture designed specifically for a class of Birkhoffian systems — The Newtonian system. The...
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Analysis of a Mixed DG Method for Stress-Velocity Formulation of the Stokes Equations
In this paper we propose and analyze a novel mixed DG scheme for stress-velocity formulation of the Stokes equations with arbitrary polynomial orders...
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Solving System of Fractional Differential Equations via Vieta-Lucas Operational Matrix Method
Vieta-Lucas polynomials (VLPs) belong to the class of weighted orthogonal polynomials, which can be used to effectively handle various natural and...
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Derivative Analysis
After adding a new specific analytical protocol, this chapter applies the theory and methodological tools described in the first and second parts of... -
Thermodynamically Compatible Discretization of a Compressible Two-Fluid Model with Two Entropy Inequalities
We present two methods for the numerical solution of an overdetermined symmetric hyperbolic and thermodynamically compatible (SHTC) model of...
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Fuelling the Energy Transition: The Effect of German Wind and PV Electricity Infeed on TTF Gas Prices
Previous research shows that renewable energies have a direct negative marginal effect on electricity prices. Gas plants play an essential role in... -
A hybrid grey wolf optimizer for engineering design problems
Grey wolf optimizer (GWO) is one of the most popular metaheuristics, and it has been presented as highly competitive with other comparison methods....
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Prediction of Social Status on Depression by Using Logistic Regression
This chapter analyzes the effects of age and an individual’s social economic degree on depression using binomial logistic regression. The farmers and... -
Hybrid Microscale Phantom of Kidney for Monte Carlo Simulation
AbstractComputational modeling of interaction of radiation with human tissue cells plays an important role in medical physics for evaluation of...
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An Effective Scheme for Solving a Class of Second-Order Two-Point Boundary Value Problems
A piecewise Adomian decomposition approach is presented in this work to handle a class of nonlinear two-point boundary value problems effectively.... -
Determining a Piecewise Linear Trend of a Nonstationary Time Series Based on Intelligent Data Analysis. II. Machine Experiments and Solution of the Practical Problem
The article describes the results of the approbation of the method of constructing a piecewise linear trend, which can have breaks at the switching...
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Order two superconvergence of the CDG finite elements for non-self adjoint and indefinite elliptic equations
A conforming discontinuous Galerkin (CDG) finite element method is designed for solving second order non-self adjoint and indefinite elliptic...
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Study of the Spreading Behavior of the Biological SIR Model of COVID-19 Disease Through a Fast Fibonacci Wavelet-Based Computational Approach
In this article, we introduce an innovative methodology based on the Fibonacci wavelet and collocation technique for solving the...
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A Multi-strain Model for COVID-19
The main objective of this work is to propose and analyze a multi-compartment ordinary differential equation model for multi-strain epidemic disease.... -
Particle Swarm Optimization Numerical Simulation with Exponential Modified cubic B-Spline DQM
Optimization techniques refer to a collection of mathematical algorithms and methodologies used to discover the best possible solutions for specific...