Results 81 to 90 of about 102,908 (120)

Fractional-order mathematical model for Monkeypox transmission dynamics using the Atangana-Baleanu Caputo operator. [PDF]

BMC Infect Dis
Agbata BC, Cenaj E, Dervishi R, Danjuma YJ, Shior MM, Abah E, Onuche JS, Emadifar H.   +7 more
europepmc   +1 more source

Chaos control and sensitivity analysis of climate change under green gases and carbon omission utilizing caputo fractional operator. [PDF]

Sci Rep
Ahmad A, Khan MS, Ozsahin DU, Ahmad H, Munir A, Radwan T.   +5 more
europepmc   +1 more source

Numerical study on fractional order nonlinear SIR-SI model for dengue fever epidemics. [PDF]

Sci Rep
Verma L, Meher R, Nikan O, Al-Saedi AA.
europepmc   +1 more source

Analysis of variable-order fractional enzyme kinetics model with time delay. [PDF]

Sci Rep
Agilan K, Naveen S, Suganya S, Parthiban V.   +3 more
europepmc   +1 more source

Analytical solutions and dynamic behavior of conformable fractional reaction-diffusion systems. [PDF]

Sci Rep
Alshehry AS, Shah R, Alqahtani AM.
europepmc   +1 more source

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Existence and Uniqueness Theorems

1992
A set X equipped with a metric $$d:X \times X \to {R_ + }$$ which satisfies the conditions (the axioms of the metric) $$d\left( {x,y} \right) = 0 \Leftrightarrow x = y,\forall x,y \in X$$ (1) $$d\left( {x,y} \right) = d\left( {y,x} \right)\forall x,y \in X$$ (2) $$d\left( {x,z} \right) \leqslant d\left( {x,y} \right) + d ...
Gheorghe Micula, Paraschiva Pavel
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Existence and Uniqueness Theorems

2010
In this chapter we are concerned with the first-order vector differential equation $$x^\prime = f(t, x).$$
Walter G. Kelley, Allan C. Peterson
openaire   +1 more source

Existence and Uniqueness Theorem for Slant Immersions and Its Applications

Results in Mathematics, 1997
A slant isometric immersion \(f:M\to\widetilde{M}\) is an isometric immersion from a Riemannian manifold \(M\) into an almost Hermitian manifold \(\widetilde{M}\) with constant Wirtinger angle \(\theta\), i.e., for every \(p\in M\) and every unit vector \(v\in T_pM\) the angle between \(Jf_*v\) and \(f_*T_pM\) is \(\theta\).
Chen, Bang-yen, Vrancken, Luc
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Existence and Uniqueness Theorems

1986
In this chapter our ultimate goal is to show the existence and uniqueness of solutions to certain ordinary differential equations. To do so we use the setting of the previous chapter, a Banach space, and a device known as a contraction mapping. The results are then applied to an integral equation.
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