Results 41 to 50 of about 1,172,695 (320)
Study of implicit delay fractional differential equations under anti-periodic boundary conditions
This research work is related to studying a class of special type delay implicit fractional order differential equations under anti-periodic boundary conditions.
Arshad Ali, K. Shah, T. Abdeljawad
semanticscholar +1 more source
S. Jacques, I. Baere, W. Paepegem
semanticscholar +3 more sources
Asymptotic Expansion for a Periodic Boundary Condition
The authors introduce an approximation to flow problems in porous media when the boundary of the flow domain is partially covered by fluid. If the domain is \(\Omega= (0, \pi)\times (0, \pi)\) with a typical point \((x, y)\), they write \(\alpha\) and \(\gamma\) for the subsets of \(\partial\Omega\) on which \(y= 0\) and \(y= \pi\), respectively, and \(
Filo, J., Luckhaus, S.
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Solvability of a fourth-order boundary value problem with periodic boundary conditions II
Let f:[0,1]×R4→R be a function satisfying Caratheodory's conditions and e(x)∈L1[0,1]. This paper is concerned with the solvability of the fourth-order fully quasilinear boundary value problem d4udx4+f(x,u(x),u′(x),u″(x),u‴(x))=e(x ...
Chaitan P. Gupta
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A recent simplified transfer matrix solution of the two-dimensional Ising model on a square lattice with periodic boundary conditions is generalized to periodic-antiperiodic, antiperiodic-periodic and antiperiodic-antiperiodic boundary conditions.
B. Kastening +9 more
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Homoclinic snaking in bounded domains [PDF]
Homoclinic snaking is a term used to describe the back and forth oscillation of a branch of time-independent spatially localized states in a bistable, spatially reversible system as the localized structure grows in length by repeatedly adding rolls on ...
E. Knobloch +7 more
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The periodic nature of stream-wise flow occurs in a cooling channel so frequently due to the multiple heat sources in electronic equipment, demanding the creation of an effective technique to improve the heat-cooling convection.
Tswen-Chyuan Jue +3 more
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The Grassmann path integral approach is used to calculate exact partition functions of the Ising model on MxN square (sq), plane triangular (pt) and honeycomb (hc) lattices with periodic-periodic (pp), periodic-antiperiodic (pa), antiperiodic-periodic ...
Barber M N +19 more
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Bistability in the Complex Ginzburg-Landau Equation with Drift [PDF]
Properties of the complex Ginzburg-Landau equation with drift are studied focusing on the Benjamin-Feir stable regime. On a finite interval with Neumann boundary conditions the equation exhibits bistability between a spatially uniform time-periodic state
Aranson +23 more
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Scale transition and enforcement of RVE boundary conditions in second-order computational homogenization [PDF]
Formulation of the scale transition equations coupling the microscopic and macroscopic variables in the second-order computational homogenization of heterogeneous materials and the enforcement of generalized boundary conditions for the representative ...
Ainsworth +10 more
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