Results 131 to 140 of about 1,498 (180)
Analysis of hybrid fractional integro-differential equations with application to cholera dynamics. [PDF]
Sci RepAlgolam MS +4 more
europepmc +1 more source
Resilience of a stochastic generalized Lotka-Volterra model for microbiome studies. [PDF]
Math Biosci EngPhan TA, Ridenhour BJ, Remien CH.
europepmc +1 more source
The impact of treatment accessibility on HIV-TB co-infection: a comparative fractional-order modeling approach. [PDF]
BMC Infect DisCelestine AB +5 more
europepmc +1 more source
Stability Analysis of a Four-Species Periodic Diffusive Predator-Prey System with Delay and Feedback Control. [PDF]
Biology (Basel)Jia L, Wang C.
europepmc +1 more source
Some of the next articles are maybe not open access.
Related searches:
Related searches:
A volterra-type integral equation
Ukrainian Mathematical Journal, 1989See the review in Zbl 0653.45005.
Ashirov, S., Mamedov, Ya. D.
openaire +2 more sources
Linear Volterra Integral Equations
Acta Mathematicae Applicatae Sinica, English Series, 2002The authors apply the Kurzweil-Henstock integral formalism to give existence theorems for linear Volterra equations \[ x(t)+^{\ast}\int_{[a,t]}\alpha(s)x(s)\,ds=f(t),\qquad t\in[ a,b],\tag{1} \] where the functions \(x,f\)\ have values in the Banach space \(X\).
Federson, M., Bianconi, R., Barbanti, L.
openaire +2 more sources
On a stochastic integral equation of the Volterra type
Mathematical Systems Theory, 1969Chris P Tsokos, Tsokos Chris P
exaly +2 more sources
2011
This chapter is devoted to spectral approximations of the Volterra integral equation (VIE): \(y(t)+\int_{o}^{t}R(t,\tau)y(\tau)=f(t),\,\,t\epsilon[0,T],\)
Jie Shen, Tao Tang, Li-Lian Wang
openaire +2 more sources
This chapter is devoted to spectral approximations of the Volterra integral equation (VIE): \(y(t)+\int_{o}^{t}R(t,\tau)y(\tau)=f(t),\,\,t\epsilon[0,T],\)
Jie Shen, Tao Tang, Li-Lian Wang
openaire +2 more sources
On a random Volterra integral equation
Mathematical Systems Theory, 1973Tsokos [12] showed the existence of a unique random solution of the random Volterra integral equation (*)x(t; ω) = h(t; ω) + ∫ k(t, τ; ω)f(τ, x(τ; ω)) dτ, whereω ∈ Ω, the supporting set of a probability measure space (Ω,A, P)
openaire +1 more source
1999
In this chapter first we shall follow Meehan and O’Regan [213,215] and present results which guarantee the existence of nonnegative solutions of the Volterra integral equation $$y\left( t \right) = h\left( t \right) - \int_0^t {k\left( {t,s} \right)} g\left( {s,y\left( s \right)} \right)ds,t \in {\text{ }}\left[ 0 \right.
Ravi P. Agarwal +2 more
openaire +1 more source
In this chapter first we shall follow Meehan and O’Regan [213,215] and present results which guarantee the existence of nonnegative solutions of the Volterra integral equation $$y\left( t \right) = h\left( t \right) - \int_0^t {k\left( {t,s} \right)} g\left( {s,y\left( s \right)} \right)ds,t \in {\text{ }}\left[ 0 \right.
Ravi P. Agarwal +2 more
openaire +1 more source