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Non-linear Finite Element Restorative Analysis of Low Shear Resistant RC Beams Strengthened with Bio-Sisal and GFRP
Restoration is strengthening of structural components to its original strength characteristics or with an even better strength characteristic....
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qRLS: quantum relaxation for linear systems in finite element analysis
Quantum linear system algorithms (QLSAs) for gate-based quantum computing can provide exponential speedups for solving linear systems but face...
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Operator-splitting finite element method for solving the radiative transfer equation
An operator-splitting finite element scheme for the time-dependent radiative transfer equation is presented in this paper. The streamline upwind...
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Nonlinear finite element treatment of unsymmetric laminated composite shells
The concentration of the current contribution is on the geometrically nonlinear analysis of laminated composite shells employing the finite element...
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Polygonal finite element-based content-aware image war**
Mesh-based image war** techniques typically represent image deformation using linear functions on triangular meshes or bilinear functions on...
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NeuFENet: neural finite element solutions with theoretical bounds for parametric PDEs
We consider a mesh-based approach for training a neural network to produce field predictions of solutions to parametric partial differential...
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Scalable computational kernels for mortar finite element methods
Targeting simulations on parallel hardware architectures, this paper presents computational kernels for efficient computations in mortar finite...
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Moving mesh method with variational multiscale finite element method for convection–diffusion–reaction equations
The solutions tend to have large gradients, discontinuities, or sharp layers for convection-dominated convection–diffusion–reaction equations. Many...
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Adaptive discontinuous Galerkin finite element methods for the Allen-Cahn equation on polygonal meshes
In this paper, we develop a polygonal mesh adaptation algorithm for a fully implicit scheme based on discontinuous Galerkin (DG) finite element...
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A cell-based smoothed finite-element method for gradient elasticity
In this paper, the cell-based smoothed finite-element method (CS-FEM) is proposed for solving boundary value problems of gradient elasticity in two...
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The development of an ALE finite element and discontinuous Galerkin method for the non-isothermal non-Newtonian FSI problem
In this paper, we develop a semi-implicit partitioned finite element and discontinuous Galerkin method for the non-isothermal non-Newtonian fluid...
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Coupled hydro-mechanical two-phase flow model in fractured porous medium with the combined finite-discrete element method
This paper presents a time-explicit, fully coupled, hydro-mechanical model to simulate the two-phase flow process in fractured porous media,...
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Brain-inspired spiking neural networks in Engineering Mechanics: a new physics-based self-learning framework for sustainable Finite Element analysis
The present study aims to develop a sustainable framework employing brain-inspired neural networks for solving boundary value problems in Engineering...
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Cut-PFEM: a Particle Finite Element Method using unfitted boundary meshes
In this work, we present a novel unfitted mesh boundary strategy in the context of the Particle Finite Flement Method (PFEM) aiming to improve...
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Reduced-order finite element approximation based on POD for the parabolic optimal control problem
In this paper, we construct a reduced-order finite element (ROFE) method holding seldom unknowns for the parabolic optimal control problem. We apply...
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Mixed Finite Element Methods for the Navier–Stokes–Biot Model
We present two mixed finite element methods for the quasistatic Navier–Stokes–Biot model. The methods are based on a fully-mixed formulation, using...
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A monotone iterative technique combined to finite element method for solving reaction-diffusion problems pertaining to non-integer derivative
This paper focuses on some mathematical and numerical aspects of reaction-diffusion problems pertaining to non-integer time derivatives using the...
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Surrogate modeling for interactive tunnel track design using the cut finite element method
The Cut Finite Element Method (CutFEM) is recently shown to be a versatile approach for tunnel construction modeling and settlement analysis. The...
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A GPU-based framework for finite element analysis of elastoplastic problems
Elastoplasticity is observed in a wide range of materials like metals that have real-world applications. The design and optimization process of such...
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Propagation properties of a non-linear map** based on squaring in odd characteristic
Many modern cryptographic primitives for hashing and (authenticated) encryption make use of constructions that are instantiated with an iterated...
