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Title of Journal: J Math Sci

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Abbravation: Journal of Mathematical Sciences

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Springer US

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DOI

10.1007/978-3-322-90559-8

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1573-8795

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Bifurcations in a BoundaryValue Problem of Nanoel

Authors: A N Kulikov D A Kulikov
Publish Date: 2015/06/05
Volume: 208, Issue: 2, Pages: 211-221
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Abstract

We study the boundary value problem for the Bradley–Harper Kuramoto–Sivashinsky equation governing the known technological process in nanoelectronics namely the plate bar processing by the ion flow We find spatial inhomogeneous solutions and study the stability of such solutions Similar questions are discussed for a twoparameter family of unstable solutions that forms a local attractor

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  7. On the absolute stability of imprecise large-scale singularly perturbed systems
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  11. Probabilistic approach to viscosity solutions of the Cauchy problems for systems if fully nonlinear parabolic equations
  12. On homogeneous extensions of finite predicate systems
  13. Efficient Approach to the Evaluation of Dynamic Stresses in Layered Circular Plates Based on the Prudnikov Formula for the Inverse Laplace Transformation
  14. On independence numbers of distance graphs with vertices in {-1,0,1} n : estimates, conjectures, and applications to the Nelson–Erdős–Hadwiger problem and the Borsuk problem
  15. Codimension and colength sequences of algebras and growth phenomena
  16. Generalized subrings of arithmetic rings
  17. The problem of product of conformal radii of nonoverlapping domains
  18. Averaging in Cascade Junctions with a “Wide” Transmission Domain
  19. On some constructive methods for the matrix Riemann–Hilbert boundary-value problem
  20. The Structure of Finite Distributive Lattices
  21. On skew-symmetric and general deformations of Lax pseudodifferential operators
  22. Diffraction by a Grating Consisting of Absorbing Screens of Different Height. New Equations
  23. Characterization of Populations by Identically Distributed Linear Statistics
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  30. Simple and pseudosimple algebras with operators
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