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Journal of Applied Mathematics and Computing, 2007
The authors study the \(p\)-Laplacian equation \[ (\phi_p(u'))'=f(t,u,u'),\quad t\in (0,1), \] with the three-point boundary conditions \[ u'(0)=0,\quad u(1)=u(\eta),\quad \eta\in(0,1). \] The solvability of the boundary value problem at resonance is discussed by the method of two pairs of lower and upper solutions.
Zhang, Jianjun +3 more
openaire +4 more sources
The authors study the \(p\)-Laplacian equation \[ (\phi_p(u'))'=f(t,u,u'),\quad t\in (0,1), \] with the three-point boundary conditions \[ u'(0)=0,\quad u(1)=u(\eta),\quad \eta\in(0,1). \] The solvability of the boundary value problem at resonance is discussed by the method of two pairs of lower and upper solutions.
Zhang, Jianjun +3 more
openaire +4 more sources
A splitting method for SDEs with locally Lipschitz drift: Illustration on the FitzHugh-Nagumo model
Applied Numerical Mathematics, 2022Evelyn Buckwar +2 more
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Formation of asymmetric one-sided metal-tipped semiconductor nanocrystal dots and rods
Nature Materials, 2005Taleb Mokari, Eran Rabani, Uri Banin
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