Results 91 to 100 of about 334 (177)
Well-posedness and maximum principles for lattice reaction-diffusion equations
Existence, uniqueness and continuous dependence results together with maximum principles represent key tools in the analysis of lattice reaction-diffusion equations.
Slavík Antonín +2 more
doaj +1 more source
The objective of the presented study is to develop a neuro-evaluation-based algorithm for the mathematical solution of the SEIRC model that describes the dynamics of campylobacteriosis transmission (CBT) using the artificial neural network along with log-
Muhammad Shoaib +4 more
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A Becker–Döring model with injection and irreversible fragmentation
We introduce and analyse a variant of the Becker–Döring equations that models the growth of clusters through the gain or loss of monomers. Motivated by enzymatic reactions in biology, this model incorporates irreversible fragmentation and monomers ...
Simon Loin
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In this study, time-fractional coupled Korteweg–de Vries (cKdV) equations are solved using an efficient and reliable numerical technique. The classical cKdV system has been generalized into the time-fractional cKdV system.
Awatif Muflih Alqahtani +1 more
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Existence and global asymptotic stability criteria for nonlinear neutral-type neural networks involving multiple time delays using a quadratic-integral Lyapunov functional. [PDF]
Gholami Y.
europepmc +1 more source
Simulation of new waves in applied sciences via Schrödinger equations
The perturbed chiral nonlinear Schrö dinger equation (PCNLSE) reflects the quantum actions such as quantum pictures of Bohm potential and internal self-potential properties.
Areej Almuneef +3 more
doaj +1 more source
A computational technique for the Caputo fractal-fractional diabetes mellitus model without genetic factors. [PDF]
Karaagac B, Owolabi KM, Pindza E.
europepmc +1 more source
Optimal vaccine allocation for the control of sexually transmitted infections. [PDF]
Saldaña F +4 more
europepmc +1 more source
Numerical solution of general order Emden-Fowler-type Pantograph delay differential equations
The present study introduces the Haar wavelet method, which utilizes collocation points to approximate solutions to the Emden-Fowler Pantograph delay differential equations (PDDEs) of general order.
Albalawi Kholoud Saad +3 more
doaj +1 more source

