Local asymptotics of unfoldings of edge and corner catastrophes
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Publication:829052
DOI10.1134/S1061920820040044zbMath1475.58030OpenAlexW3117099497MaRDI QIDQ829052
Publication date: 5 May 2021
Published in: Russian Journal of Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1134/s1061920820040044
Cites Work
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- Singularities of differentiable maps, Volume 1. Classification of critical points, caustics and wave fronts. Transl. from the Russian by Ian Porteous, edited by V. I. Arnol'd
- Applications of catastrophe theory to the physical sciences
- Construction of uniform asymptotic solutions of wave-type differential equations by methods of catastrophe theory
- Classification of unimodal and bimodal corner singularities
- Electronic optics in graphene in the semiclassical approximation
- Uniform formulas for the asymptotic solution of a linear pseudodifferential equation describing water waves generated by a localized source
- Uniform asymptotic solution in the form of an Airy function for semiclassical bound states in one-dimensional and radially symmetric problems
- Lagrangian manifolds and efficient short-wave asymptotics in a neighborhood of a caustic cusp
- Nonstandard Lagrangian singularities and asymptotic eigenfunctions of the degenerating operator \(- \frac{d}{dx}D (x)\frac{d}{dx}\)
- On the exact reduction of a univariate catastrophe to normal form
- Oscillatory integrals, lagrange immersions and unfolding of singularities
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