Spline collocation methods for systems of fuzzy fractional differential equations
In this paper, systems of fuzzy fractional differential equations with a lateral type of the
Hukuhara derivative and the generalized Hukuhara derivative are numerically studied …
Hukuhara derivative and the generalized Hukuhara derivative are numerically studied …
Numerical solution for fuzzy time-fractional cancer tumor model with a time-dependent net killing rate of cancer cells
Simple Summary One of the most recognized phenomena is the cancer tumor which
uncontrollably grows in human cells and spreads over the other parts of the body. It spreads …
uncontrollably grows in human cells and spreads over the other parts of the body. It spreads …
Fuzzy numerical solution via finite difference scheme of wave equation in double parametrical fuzzy number form
M Almutairi, H Zureigat, A Izani Ismail… - Mathematics, 2021 - mdpi.com
The use of fuzzy partial differential equations has become an important tool in which
uncertainty or vagueness exists to model real-life problems. In this article, two numerical …
uncertainty or vagueness exists to model real-life problems. In this article, two numerical …
Analysis of interface fusion effect between old and new asphalt under plant mixing and cold recycling mode based on molecular dynamics simulation
P Zhou, W Wang, Z Yu - Materials, 2021 - mdpi.com
Road construction consumes a lot of resources and produces a lot of waste and other
pollutants. With the emergence of a resource and energy crisis, how to make efficient use of …
pollutants. With the emergence of a resource and energy crisis, how to make efficient use of …
An in-depth examination of the fuzzy fractional cancer tumor model and its numerical solution by implicit finite difference method
The cancer tumor model serves asa crucial instrument for understanding the behavior of
different cancer tumors. Researchers have employed fractional differential equations to …
different cancer tumors. Researchers have employed fractional differential equations to …
Fuzzy analysis of 2-D wave equation through Hukuhara differentiability coupled with AOS technique
The research article in hand provides a new mechanism that deals with the investigation of
the triangular analytical fuzzy solutions (TAFS) of the two-dimensional fuzzy fractional order …
the triangular analytical fuzzy solutions (TAFS) of the two-dimensional fuzzy fractional order …
Generalized Hukuhara conformable fractional derivative and its application to fuzzy fractional partial differential equations
The main focus of this paper is to develop an efficient analytical method to obtain the
traveling wave fuzzy solution for the fuzzy generalized Hukuhara conformable fractional …
traveling wave fuzzy solution for the fuzzy generalized Hukuhara conformable fractional …
Efficient Numerical Solutions for Fuzzy Time Fractional Diffusion Equations Using Two Explicit Compact Finite Difference Methods
B Batiha - Computation, 2024 - mdpi.com
This article introduces an extension of classical fuzzy partial differential equations, known as
fuzzy fractional partial differential equations. These equations provide a better explanation …
fuzzy fractional partial differential equations. These equations provide a better explanation …
Efficient Numerical Solutions for Fuzzy Time Fractional Convection Diffusion Equations Using Two Explicit Finite Difference Methods
A Al-Khateeb - Axioms, 2024 - mdpi.com
In this study, we explore fractional partial differential equations as a more generalized
version of classical partial differential equations. These fractional equations have shown …
version of classical partial differential equations. These fractional equations have shown …
A Solution of Complex Fuzzy Time-Fractional Heat Equation by an Explicit Scheme
Recently, complex fuzzy sets have become a powerful tool for expanding the range of fuzzy
sets that are located in a unit disk within complex plane. In this article, the complex fuzzy …
sets that are located in a unit disk within complex plane. In this article, the complex fuzzy …