Results 251 to 260 of about 3,102,621 (294)

Ca²⁺ waves in astrocytes: computational modeling and experimental data. [PDF]

Front Cell Neurosci
Musotto R, Wanderlingh U, Pioggia G.
europepmc   +1 more source

Robust parameter estimation and identifiability analysis with hybrid neural ordinary differential equations in computational biology. [PDF]

NPJ Syst Biol Appl
Giampiccolo S, Reali F, Fochesato A, Iacca G, Marchetti L.   +4 more
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Negligible Long-Term Impact of Nonlinear Growth Dynamics on Heterogeneity in Models of Cancer Cell Populations. [PDF]

Bull Math Biol
Giaimo S, Shah S, Raatz M, Traulsen A.
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Systematic structural discrepancy assessment for computer models. [PDF]

Philos Trans A Math Phys Eng Sci
Goldstein M, Vernon I, Cumming JA.
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A generalized Chebyshev operational method for Volterra integro-partial differential equations with weakly singular kernels. [PDF]

Heliyon
Sadri K, Amilo D, Hinçal E, Hosseini K, Salahshour S.   +4 more
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Rapid variable-step computation of dynamic convolutions and Volterra-type integro-differential equations: RK45 Fehlberg, RK4. [PDF]

Heliyon
Ndi Azese M.
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Dynamical analysis of scabies delayed epidemic model with second-order global stability. [PDF]

PLoS One
Fadhal E, Raza A, Rocha EM, Alfwzan WF, Rafiq M, Ahmed N, Bilal M.   +6 more
europepmc   +1 more source

Stability and chaos analysis of neurological disorder of complex network with fractional order comparative study. [PDF]

Sci Rep
Farman M, Nisar KS, Sambas A, Bayram M, Hafez M.   +4 more
europepmc   +1 more source

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Optimal control results for Sobolev‐type fractional mixed Volterra–Fredholm type integrodifferential equations of order 1 < r < 2 with sectorial operators

Optimal control applications & methods, 2022
The goal of this research is to investigate the issue of existence and optimal control results for fractional mixed Volterra–Fredholm type integrodifferential systems of order ...
M. Mohan Raja, V. Vijayakumar
semanticscholar   +1 more source

On a nonlinear volterra equation

Mathematical Methods in the Applied Sciences, 1986
AbstractNonnegative solutions u of the nonlinear Volterra equation u = a * g(u) (g(0) = 0) in mathematical physics are considered. Under certain assumptions the nonhomogenuous equation u = a * g(u) + ƒ is studied. Some approximations of nonnegative solutions of the homogenuous equation are considered by the nonnegative solutions of the nonhomogenuous ...
W. Okrasiński Wroclaw, E. Meister
openaire   +3 more sources