Results 161 to 170 of about 3,006,945 (193)

An Integrated Framework for Infectious Disease Control Using Mathematical Modeling and Deep Learning. [PDF]

IEEE Open J Eng Med Biol
Salman M, Das PK, Mohanty SK.
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Investigating fractal fractional PDEs, electric circuits, and integral inclusions via (ψ,ϕ)-rational type contractions. [PDF]

Sci Rep
Aldwoah K, Shah SK, Hussain S, Almalahi MA, Arko YAS, Hleili M.   +5 more
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Nonlinear SPDEs and Maximal Regularity: An Extended Survey. [PDF]

Nonlinear Differ Equ Appl
Agresti A, Veraar M.
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Stability and Hopf bifurcation analysis of a fractional-order Filippov prey-predator model with prey refuge and fear effects. [PDF]

Sci Rep
Nadeem M, Ramesh P, Sambath M, Alsayaad Y.   +3 more
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A fractional-order analysis of recurrent Lassa fever transmission in Nigeria. [PDF]

Virus Res
Alaje AI, Adedeji JA, Olayiwola MO.
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On a Nonlinear Volterra Integral-Functional Equation

On a Nonlinear Volterra Integral-Functional Equation
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Nonlinear stability of direct quadrature methods for Volterra integral equations

Mathematics and Computers in Simulation, 2015
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
MESSINA, ELEONORA, A. Vecchio
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Nonlinear Volterra Integral Equations and the Apéry Identities

Bulletin of the London Mathematical Society, 1992
The authors study necessary and sufficient conditions for the existence of nontrivial solutions of the Volterra integral equation \(u(x)=\int_ 0^ x k(x-s) g(u(s))ds\). Using the identity \[ \begin{multlined} \int_ a^ x f(s)h(s)ds= \int_ a^ \lambda f(s)\varphi(s)ds+ \int_ a^ \lambda [f(\lambda-f(s)][\varphi(s)-h(s)]ds+\\ +\int_ \lambda^ x [f(s)- f ...
Bushell, P. J., Okrasiński, W.
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VOLTERRA INTEGRAL EQUATIONS AND NONLINEAR SEMIGROUPS

Nonlinear Analysis: Theory, Methods & Applications, 1977
Publisher Summary This chapter discusses Volterra integral equations and nonlinear semigroups. It presents the nonlinear Volterra integral equation x ( t ) = y ( t ) + ∫ g ( t − s , x ( s )) ds , t ≥ 0, where H is a Hilbert space, y : [0, ∞) → H is given, g : [0, ∞) × H → satisfies a Lipschitz condition in its second place, and x :
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On nonlinear Fredholm–Volterra integral equations with hysteresis

Applied Mathematics and Computation, 2004
The author improves his earlier result concerning the existence and uniqueness of solutions of the following Fredholm-Volterra system with hysteresis \[ x(t)= g(t)+ \int^t_0 p(t,s)\phi(s, x(s), w[S[x]](s))\,ds+ \int^\infty_0 q(t,s) \psi(s, x(s), w[S[x]](s))\,ds,\tag{1} \] where \(w\) denotes a hysteresis operator and \(S\) is the superposition operator
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