Solving Intuitionistic Fuzzy Transport Equations by Intuitionistic Fuzzy Laplace Transforms [PDF]
In this paper, we use an intuitionistic fuzzy Laplace transforms for solving intuitionistic fuzzy hyperbolic equations precisely the transport equation with intuitionistic fuzzy data under strongly generalized H-differentiability concept.
Belhallaj Zineb +3 more
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Solving second-order fuzzy differential equations by the fuzzy Laplace transform method [PDF]
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ElJaoui, Elhassan +2 more
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Fractional analysis of non-linear fuzzy partial differential equations by using a direct procedure [PDF]
In this study, an accurate analytical solution is presented for fuzzy FPDEs. It is done by using a novel method called the Laplace-residual power series (LRPSM) to build a series solution to the given problems. The fundamental instruments of the employed
Muhammad Arshad +4 more
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Evaluation of one dimensional fuzzy fractional partial differential equations
This manuscript is related to investigate analytical solutions to some linear fractional partial fuzzy differential equations under certain conditions. For the concerned investigation, we utilize Laplace transform along with some decomposition method to ...
Kamal Shah +2 more
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Investigation of A Fuzzy Problem by the Fuzzy Laplace Transform [PDF]
Abstract This paper is on the solutions of a fuzzy problem with triangular fuzzy number initial values by fuzzy Laplace transform. In this paper, the properties of fuzzy Laplace transform, generalized differentiability and fuzzy arithmetic are used. The example is solved in relation to the studied problem. Conclusions are given.
Hülya GÜLTEKİN ÇİTİL
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In this paper, we apply the concept of Caputo’s H-differentiability, constructed based on the generalized Hukuhara difference, to solve the fuzzy fractional differential equation (FFDE) with uncertainty. This is in contrast to conventional solutions that
Soheil Salahshour +4 more
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New solutions of multidimensional fuzzy fractional coupled Burgers systems via He Laplace Carson algorithm [PDF]
The coupled Burgers model, a system of nonlinear partial differential equations, is widely used to describe complex interactions in various fields, including fluid dynamics, traffic flow, and biological systems.
Mubashir Qayyum +6 more
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On Lʳ-intuitionistic fuzzy Henstock—Kurzweil integral with application to intuitionistic fuzzy Laplace transform [PDF]
This article presents the concept of Lʳ-Henstock—Kurzweil integral of intuitionistic fuzzy number-valued function. First, we define the Lʳ-intuitionistic fuzzy Henstock—Kurzweil integral, explore its properties, demonstrate Lʳ-continuity of the primitive,
A. S. Wungreiphi +1 more
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Modeling and analysis of dengue transmission in fuzzy-fractional framework: a hybrid residual power series approach [PDF]
The current manuscript presents a mathematical model of dengue fever transmission with an asymptomatic compartment to capture infection dynamics in the presence of uncertainty. The model is fuzzified using triangular fuzzy numbers (TFNs) approach.
Mubashir Qayyum +3 more
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Solving Pythagorean fuzzy partial fractional diffusion model using the Laplace and Fourier transforms. [PDF]
Many mathematical models describe the Corona virus disease 2019 (COVID-19) outbreak; however, they require advance mathematical skills. The need for this study is to determine the diffusion of the COVID-19 vaccine in humans. To this end, we first establish a Pythagorean fuzzy partial fractional differential equation using the Pythagorean fuzzy integral
Akram M, Ihsan T.
europepmc +3 more sources

