EFFICIENT NUMERICAL METHODS FOR VOLTERRA INTEGRAL EQUATIONS OF HANMERSTEIN TYPE
, 2005 Volterra integral equations (VIEs) are the mathematical model of many evolutionary problems with memory arising from biology, chemistry, physics, engineering.
RUSSO, ELVIRA
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A note on the uniqueness and attractive behavior of solutions for nonlinear Volterra equations
, 2017 In this paper we prove that positive solutions of some nonlinear Volterra integral equations must be locally bounded and global attractors of positive functions.
Benítez Suárez, Rafael, Arias, M. R.
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A unified Haar wavelet collocation framework for fractional volterra integro-differential equations with application to tumor-immune dynamics modeling. [PDF]
Sci RepHamood MM, Sharif AA, Ghadle KP.
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Fractional-order analysis of a fear-induced ecoepidemiological predator-prey model with optimal control and bifurcation dynamics. [PDF]
Sci RepAlomari FAH, Bahaa GM.
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Numerical procedures for Volterra integral equations [PDF]
Bulletin of the Australian Mathematical Society, 1973 openaire +2 more sources
Existence and uniqueness of solutions for fuzzy fractional integro-differential equations with boundary conditions. [PDF]
Sci RepK A, V P, Kausar N, Salman MA.
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Some new results on interval-valued volterra integro-differential equations for caputo fractional derivative. [PDF]
Sci RepNoureen S, Zehra A, Tolasa FT.
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A Caputo fractional-order SEIHRD model for Ebola: theoretical analysis, sensitivity, bifurcation, and numerical simulations. [PDF]
Sci RepMalathy R, Krishnan GSS, Loganathan K.
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A numerical approach to fractional Volterra-Fredholm integro-differential problems using shifted Chebyshev spectral collocation. [PDF]
Sci RepHamood MM, Sharif AA, Ghadle KP.
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Artificial neural network analysis of a fractional cyber-epidemic model in wireless sensors under the proportional Hadamard-Caputo operator. [PDF]
Sci RepBarakat MA +5 more
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