Spectral Structures and Topological Methods in Mathematical Quasicrystals | Zendy

Michael Baake | Zendy; David Damanik | Zendy; Johannes Kellendonk | Zendy; H. Daniel Lenz | Zendy

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Spectral Structures and Topological Methods in Mathematical Quasicrystals

Author(s) -

Michael Baake,

David Damanik,

Johannes Kellendonk,

H. Daniel Lenz

Publication year - 2018

Publication title -

oberwolfach reports

Language(s) - English

Resource type - Journals

eISSN - 1660-8941

pISSN - 1660-8933

DOI - 10.4171/owr/2017/46

Subject(s) - quasicrystal , aperiodic graph , focus (optics) , field (mathematics) , topology (electrical circuits) , algebraic topology , theoretical physics , computer science , mathematics , physics , pure mathematics , geometry , optics , combinatorics , homotopy

The mathematical theory of aperiodic order grew out of various predecessors in discrete geometry, harmonic analysis and mathematical physics, and developed rapidly after the discovery of real world quasicrystals in 1982 by Shechtman. Many mathematical disciplines have contributed to the development of this field. In this meeting, the goal was to bring leading researchers from several of them together to exchange the state of affairs, with special focus on spectral aspects, dynamics and topology.

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