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Physical informed neural networks with soft and hard boundary constraints for solving advection-diffusion equations using Fourier expansions
Deep learning methods have gained considerable interest in the numerical solution of
various partial differential equations (PDEs). One particular focus is physics-informed neural …
various partial differential equations (PDEs). One particular focus is physics-informed neural …
One-dimensional heat and advection-diffusion equation based on improvised cubic B-spline collocation, finite element method and Crank-Nicolson technique
In this study, we numerically investigate the solution of one-dimensional heat and advection-
diffusion equation by employing improvised quartic order cubic B-spline using Crank …
diffusion equation by employing improvised quartic order cubic B-spline using Crank …
Saline oily wastewater treatment using Lallemantia mucilage as a natural coagulant: Kinetic study, process optimization, and modeling
Saline oily wastewater is among the greatest environmental issues that requires effective
treatment methods. The new trend of using natural coagulants to treat saline oily wastewater …
treatment methods. The new trend of using natural coagulants to treat saline oily wastewater …
[HTML][HTML] A computational approach for solving time fractional differential equation via spline functions
A computational approach based on finite difference scheme and a redefined extended B-
spline functions is presented to study the approximate solution of time fractional advection …
spline functions is presented to study the approximate solution of time fractional advection …
A novel extension of the Bézier model and its applications to surface modeling
G Hu, J Wu, X Qin - Advances in Engineering Software, 2018 - Elsevier
The construction of Bézier curves and surfaces with shape parameters is one of the most
popular areas of research in CAD. In this paper, we present a novel shape-adjustable …
popular areas of research in CAD. In this paper, we present a novel shape-adjustable …
[HTML][HTML] Troesch's problem: A numerical study with cubic trigonometric B-spline method
This research paper presents a numerical investigation of Troesch's problem using the
collocation method based on the cubic trigonometric B-Spline technique. Troesch's problem …
collocation method based on the cubic trigonometric B-Spline technique. Troesch's problem …
Abundant distinct types of solutions for the nervous biological fractional FitzHugh–Nagumo equation via three different sorts of schemes
The dynamical attitude of the transmission for the nerve impulses of a nervous system, which
is mathematically formulated by the Atangana–Baleanu (AB) time-fractional FitzHugh …
is mathematically formulated by the Atangana–Baleanu (AB) time-fractional FitzHugh …
Application of Orchis mascula tuber starch as a natural coagulant for oily-saline wastewater treatment: Modeling and optimization by multivariate adaptive regression …
Applicability of coagulation-flocculation process by the Orchis mascula tuber starch as a
novel natural coagulant was investigated for the first time in the treatment of oily-saline …
novel natural coagulant was investigated for the first time in the treatment of oily-saline …
Trigonometric quintic B-spline collocation method for singularly perturbed turning point boundary value problems
A trigonometric quintic B-spline method is proposed for the solution of a class of turning
point singularly perturbed boundary value problems (SP-BVPs) whose solution exhibits …
point singularly perturbed boundary value problems (SP-BVPs) whose solution exhibits …
Gaussian radial basis functions method for linear and nonlinear convection–diffusion models in physical phenomena
In this study, we propose a simple direct meshless scheme based on the Gaussian radial
basis function for the one-dimensional linear and nonlinear convection–diffusion problems …
basis function for the one-dimensional linear and nonlinear convection–diffusion problems …