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GMC-PINNs: A new general Monte Carlo PINNs method for solving fractional partial differential equations on irregular domains
S Wang, GE Karniadakis - Computer Methods in Applied Mechanics and …, 2024 - Elsevier
Abstract Physics-Informed Neural Networks (PINNs) have been widely used for solving
partial differential equations (PDEs) of different types, including fractional PDEs …
partial differential equations (PDEs) of different types, including fractional PDEs …
Computing spectral properties of topological insulators without artificial truncation or supercell approximation
Topological insulators (TIs) are renowned for their remarkable electronic properties:
quantized bulk Hall and edge conductivities, and robust edge wave-packet propagation …
quantized bulk Hall and edge conductivities, and robust edge wave-packet propagation …
DESIGN AND IMPLEMENTATION OF FUZZY-FRACTIONAL WU–ZHANG SYSTEM USING HE–MOHAND ALGORITHM
In recent years, fuzzy and fractional calculus are utilized for simulating complex models with
uncertainty and memory effects. This study is focused on fuzzy-fractional modeling of (2+ 1) …
uncertainty and memory effects. This study is focused on fuzzy-fractional modeling of (2+ 1) …
Approximate fundamental frequency formula for cantilevers with weakly non-uniform sections and verification with experiments and other studies in the literature
KC Erbaş - Journal of Sound and Vibration, 2025 - Elsevier
The vibrational frequencies of beams with uniform cross-sections are easily derived from the
analytical solutions of the Euler-Bernoulli equation (EBE). However, for beams with non …
analytical solutions of the Euler-Bernoulli equation (EBE). However, for beams with non …
Efficient computation of the Wright function and its applications to fractional diffusion-wave equations
In this article, we deal with the efficient computation of the Wright function in the cases of
interest for the expression of solutions of some fractional differential equations. The …
interest for the expression of solutions of some fractional differential equations. The …
[HTML][HTML] Numerical solution of distributed-order time-fractional diffusion-wave equations using Laplace transforms
In this paper, we consider the numerical inverse Laplace transform for distributed order time-
fractional equations, where a discontinuous Galerkin scheme is used to discretize the …
fractional equations, where a discontinuous Galerkin scheme is used to discretize the …
[HTML][HTML] A static memory sparse spectral method for time-fractional PDEs
We discuss a method which provides accurate numerical solutions to fractional-in-time
partial differential equations posed on [0, T]× Ω with Ω⊂ R d without the excessive memory …
partial differential equations posed on [0, T]× Ω with Ω⊂ R d without the excessive memory …
Model order reduction in contour integral methods for parametric pdes
In this paper we discuss a projection model order reduction method for a class of parametric
linear evolution PDEs, which is based on the application of the Laplace transform. The main …
linear evolution PDEs, which is based on the application of the Laplace transform. The main …
Exponentially Convergent Numerical Method for Abstract Cauchy Problem with Fractional Derivative of Caputo Type
We present an exponentially convergent numerical method to approximate the solution of
the Cauchy problem for the inhomogeneous fractional differential equation with an …
the Cauchy problem for the inhomogeneous fractional differential equation with an …
Powered Wendroff-type integral inequality and application to fractional PDEs
Y Yang, B Wang, J Zhou - Chaos, Solitons & Fractals, 2025 - Elsevier
In this paper, we generalize a powered Gronwall inequality with two variables, ie so-called
powered Wendroff inequality. We get the recursive estimate and boundedness of its …
powered Wendroff inequality. We get the recursive estimate and boundedness of its …