Results 61 to 70 of about 8,002 (202)
Logarithmic cotangent bundles, Chern‐Mather classes, and the Huh‐Sturmfels involution conjecture
Communications on Pure and Applied Mathematics, Volume 77, Issue 2, Page 1486-1508, February 2024.Abstract Using compactifications in the logarithmic cotangent bundle, we obtain a formula for the Chern classes of the pushforward of Lagrangian cycles under an open embedding with normal crossing complement. This generalizes earlier results of Aluffi and Wu‐Zhou.
Laurenţiu G. Maxim +3 more
wiley +1 more source
Microlocal Asymptotic Analysis in Algebras of Generalized Functions
, 2007 We introduce a new type of local and microlocal asymptotic analysis in algebras of generalized functions, based on the presheaf properties of those algebras and on the properties of their elements with respect to a regularizing parameter. Contrary to the
Delcroix, Antoine +2 more
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Microlocal analysis of some isospectral deformations [PDF]
Transactions of the American Mathematical Society, 1994 We study the microlocal structure of the examples of isospectral deformations of Riemannian manifolds given by D. DeTurck and C. Gordon in [DeT-Gl]. The Schwartz kernel of the intertwining operators considered by them may be written as an oscillatory integral with a singular phase function and product type amplitude.
openaire +3 more sources
Journal of Ecology, Volume 112, Issue 2, Page 291-304, February 2024.The procedure developed to measure climatic disequilibrium reflects demographic behaviours, thus providing a reliable method to assess the impact of climate change on species and communities. The study demonstrates the current, rapid tracking of Mediterranean woody plant communities to climate change. This tracking results from changes in the abundance
María Angeles Pérez‐Navarro +4 more
wiley +1 more source
Analysis of the Energy Decay of a Degenerated Thermoelasticity System
, 2012 In this paper, we study a system of thermoelasticity with a degenerated second order operator in the Heat equation. We analyze the evolution of the energy density of a family of solutions.
Atallah-Baraket, Amel +1 more
core +1 more source
Analysis of Inpainting via Clustered Sparsity and Microlocal Analysis [PDF]
, 2012 Recently, compressed sensing techniques in combination with both wavelet and directional representation systems have been very effectively applied to the problem of image inpainting.
King, Emily J. +2 more
core
Optimal sparsity allows reliable system-aware restoration of fluorescence microscopy images. [PDF]
Sci Adv, 2023 Mandracchia B +8 more
europepmc +1 more source
On the microlocal analysis of the geodesic X-ray transform with conjugate points [PDF]
, 2015 We study the microlocal properties of the geodesic X-ray transform $\mathcal{X}$ on a manifold with boundary allowing the presence of conjugate points. Assuming that there are no self-intersecting geodesics and all conjugate pairs are nonsingular we show
Holman, Sean, Uhlmann, Gunther
core
Inverse problems and microlocal analysis [PDF]
Journées équations aux dérivées partielles, 1991 In this lecture we discuss some recent problems in inverse scattering for the two-body Schrödinger operator \(H_ v=H_ 0+v\) in \(\mathbb{R}^ n\) where \(H_ 0=-\Delta\). The main part of the presentation will be devoted to the definition of exceptional points for \(H_ v\) and a study of the geometrical properties of the set \({\mathcal E}\) of such ...
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Microlocal analysis of d-plane transform on the Euclidean space [PDF]
, 2021 Hiroyuki Chihara
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