Results 271 to 280 of about 3,307,000 (308)
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, 2018
In this paper, an efficient numerical technique is applied to provide the approximate solution of nonlinear stochastic Itô‐Volterra integral equations driven by fractional Brownian motion with Hurst parameter H∈(12,1) .
Farshid Mirzaee, Nasrin Samadyar
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In this paper, an efficient numerical technique is applied to provide the approximate solution of nonlinear stochastic Itô‐Volterra integral equations driven by fractional Brownian motion with Hurst parameter H∈(12,1) .
Farshid Mirzaee, Nasrin Samadyar
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Volterra Equations and Applications
20001. Retrospective of Vito Volterra and His Influence on Nonlinear Systems Theory 2. Volterra Integral Equations at Wisconsin 3. Stability and Asymptotic Behaviour of Solutions of Equations with Aftereffect 4. Generalized Halay Inequalities for Volterra Functional Differential Equations and Discretized Versions 5.
C. Corduneanu, I.W. Sandberg
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Volterra Integral Equations [PDF]
, 1995 As shown by equations (1.1.1–2), there is a close relationship between ordinary differential equations and Volterra integral equations. First, we discuss the unique solvability. Afterwards, in §2.1.2, we discuss the regularity of the solution.
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, 2018
This paper successfully applies the Adomian decomposition and the modified Laplace Adomian decomposition methods to find the approximate solution of a nonlinear fractional Volterra-Fredholm integro-differential equation.
Ahmed A. Hamoud, K. Ghadle
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This paper successfully applies the Adomian decomposition and the modified Laplace Adomian decomposition methods to find the approximate solution of a nonlinear fractional Volterra-Fredholm integro-differential equation.
Ahmed A. Hamoud, K. Ghadle
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On a diffusion volterra equation
Nonlinear Analysis: Theory, Methods & Applications, 1979INTRODUCTION IN THIS paper we study the Volterra diffusion equation au/at = Au + au bu2 u(f*u)t (0.1 a) describing the evolution of some population governed by the intrinsic rate a bu and the memory rate f * u containing the effect of the past history on the actual population development.
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2012
In this chapter, our attention is devoted to the Volterra integral equation of the second kindwhich assumes the form $$\phi (x) = f(x) + \lambda \,{\int \nolimits }_{a}^{x}\,K(x,t)\,\phi (t)\,\mathrm{d}t.$$ (4.1) Volterra integral equations differ from Fredholm integral equations in that the upper limit of integration is the variable x ...
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In this chapter, our attention is devoted to the Volterra integral equation of the second kindwhich assumes the form $$\phi (x) = f(x) + \lambda \,{\int \nolimits }_{a}^{x}\,K(x,t)\,\phi (t)\,\mathrm{d}t.$$ (4.1) Volterra integral equations differ from Fredholm integral equations in that the upper limit of integration is the variable x ...
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Notes on the Volterra Equations
The Canadian Entomologist, 1960According to one of the popular ecological theories, populations are self-governing systems, which maintain themselves in existence by utilizing “density-dependent factors”, whose effect becomes more intense as the population increases and less intense as it decreases. This theory is connected with a mathematical model developed by V. A. Bailey and A.J.
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Journal of the Physical Society of Japan, 1985
We consider a predator-prey system on a continuous rank spectrum of species. We present conjectural N-soliton solution of this system and investigate the flow of biomass caused by 1-soliton solution.
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We consider a predator-prey system on a continuous rank spectrum of species. We present conjectural N-soliton solution of this system and investigate the flow of biomass caused by 1-soliton solution.
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New Creatinine- and Cystatin C–Based Equations to Estimate GFR without Race
New England Journal of Medicine, 2021Lesley A Inker +2 more
exaly
1970
In this chapter we investigate operator equations and inequalities for functions of one real variable. Our particular objective here is nonlinear Volterra integral equations and ordinary differential equations. Unless explicitly stated otherwise, the Lebesgue concept of integral is always presupposed.
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In this chapter we investigate operator equations and inequalities for functions of one real variable. Our particular objective here is nonlinear Volterra integral equations and ordinary differential equations. Unless explicitly stated otherwise, the Lebesgue concept of integral is always presupposed.
openaire +2 more sources