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- W4248493664 abstract "Here we comment the oscillation behaviour of the equations: ∑ a = 0n1 ∑ b = 02 ∑ i = 0n2 ∑ j = 02Kabij(wxatb(x,t−σab))rab(wxitj(x,t−τij))rij+c(x,t,w) = f(x,t), x∈(0,l), t>0, under proper boundary conditions. We suppose that n1, n2∈N, Kabij∈R as well as l>0, σab⩾0 and τij⩾0 are constants ∀a = 0,n1¯, ∀b = 0,2¯ ∀i = 0,n2¯, and ∀j = 0,2¯ respectively. Also, we write several particular cases of these boundary problems since we are interested in finding of certain sets, which possess at least one zero of every their solution obtained by Galerkin’s method." @default.
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- W4248493664 date "2009-01-01" @default.
- W4248493664 modified "2023-09-29" @default.
- W4248493664 title "Galerkin’s Method and Distributions of Zeros of Some Equations from the Mechanics II" @default.
- W4248493664 doi "https://doi.org/10.1063/1.3271607" @default.
- W4248493664 hasPublicationYear "2009" @default.
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