A unified fixed point approach to study the existence of solutions for a class of fractional boundary value problems arising in a chemical graph theory
W Sintunavarat, A Turab - Plos one, 2022 - journals.plos.org
A theory of chemical graphs is a part of mathematical chemistry concerned with the effects of
connectedness in chemical graphs. Several researchers have studied the solutions of …
connectedness in chemical graphs. Several researchers have studied the solutions of …
Study of fractional differential equations emerging in the theory of chemical graphs: A robust approach
The study of the interconnections between chemical systems is known as chemical graph
theory. Through the use of star graphs, a limited group of researchers has examined the …
theory. Through the use of star graphs, a limited group of researchers has examined the …
A Study on the Fractal‐Fractional Epidemic Probability‐Based Model of SARS‐CoV‐2 Virus along with the Taylor Operational Matrix Method for Its Caputo Version
SARS‐CoV‐2 is a strain of the large coronavirus family that has led to COVID‐19 disease.
The virus has been one of the deadliest known viruses in the world to date. Rapid mutations …
The virus has been one of the deadliest known viruses in the world to date. Rapid mutations …
Contraction in rational forms in the framework of super metric spaces
E Karapinar, A Fulga - Mathematics, 2022 - mdpi.com
Mathematics | Free Full-Text | Contraction in Rational Forms in the Framework of Super
Metric Spaces Next Article in Journal A Mathematical Study of the (3+1)-D Variable …
Metric Spaces Next Article in Journal A Mathematical Study of the (3+1)-D Variable …
[HTML][HTML] Remarks on fractal-fractional Malkus Waterwheel model with computational analysis
In this paper, we investigate the fractal-fractional Malkus Waterwheel model in detail. We
discuss the existence and uniqueness of a solution of the fractal-fractional model using the …
discuss the existence and uniqueness of a solution of the fractal-fractional model using the …
On the iterative multivalued⊥-preserving mappings and an application to fractional differential equation
In this paper, we introduce orthogonal multivalued contractions, which are based on the
recently introduced notion of orthogonality in the metric spaces. We construct numerous …
recently introduced notion of orthogonality in the metric spaces. We construct numerous …
On Novel Mathematical Modeling for Studying a Class of Nonlinear Caputo-Type Fractional-Order Boundary Value Problems Emerging in CGT
Chemical graph theory (CGT) is a field of mathematical science that applies classical graph
theory to chemical structures and processes. Chemical graphs are the principal data format …
theory to chemical structures and processes. Chemical graphs are the principal data format …
Study of (k, Θ)-Hilfer fractional differential and inclusion systems on the glucose graph
L Zhang, X Liu, G Wang - Heliyon, 2024 - cell.com
This article combines\(k, Θ\)-Hilfer fractional calculus with glucose molecular graph, defines
fractional differential and inclusion systems on each edge of a glucose molecular graph by …
fractional differential and inclusion systems on each edge of a glucose molecular graph by …
Fixed Point Method for Nonlinear Fractional Differential Equations with Integral Boundary Conditions on Tetramethyl-Butane Graph
Until now, little investigation has been done to examine the existence and uniqueness of
solutions for fractional differential equations on star graphs. In the published articles on the …
solutions for fractional differential equations on star graphs. In the published articles on the …
Some New Jensen–Mercer Type Integral Inequalities via Fractional Operators
In this study, we present new variants of the Hermite–Hadamard inequality via non-
conformable fractional integrals. These inequalities are proven for convex functions and …
conformable fractional integrals. These inequalities are proven for convex functions and …