Central Places and Un-Central Landscapes. Political Economies and Natural Resources in the Longue Durée
Material type:
ArticlePublication details: MDPI - Multidisciplinary Digital Publishing Institute 2019Description: 1 electronic resource (314 p.)Content type: - text
- computer
- online resource
- 9783038976783
- Biography, Literature and Literary studies
- Biography and non-fiction prose
- Arles
- Bronze Age
- Byzantine Mochlos
- Byzantine bath-houses
- Byzantine settlements of eastern Crete
- Cypriot archaeology
- Cyprus
- Graeco-Roman period
- Hauran (Syria
- Jordan)
- Marmarica (NW-Egypt)
- Marseille
- Mediterranean archaeology
- Moesia Superior
- Populonia
- Roman archaeology
- Roman imperialism
- Roman mining
- Roman urbanism
- Secular Byzantine architecture
- South-Eastern Provence
- Timacum Minus
- ancient port cities
- ancient sanctuaries
- aridity
- assemblages
- bird hunting
- byzantine and medieval Peloponnese
- byzantine and medieval port towns
- central flow theory
- central place
- central place theory
- central places
- centrality
- church architecture
- connectivity
- economy
- entanglements
- eschatia
- gateways
- hilltop fortresses
- hunting
- identity
- ideology
- interaction
- island and coastal archaeology
- landscape archaeology
- liminal landscape
- marginality
- maritime cultural landscapes
- materiality
- medieval Crete
- metals trade
- network relationship qualities
- networks
- new materialisms
- nodal points
- political economy
- political power
- religion
- resource management
- resour
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Modern developments of Fourier analysis during the 20th century have explored generalizations of Fourier and Fourier–Plancherel formula for non-commutative harmonic analysis, applied to locally-compact, non-Abelian groups. In parallel, the theory of coherent states and wavelets has been generalized over Lie groups. One should add the developments, over the last 30 years, of the applications of harmonic analysis to the description of the fascinating world of aperiodic structures in condensed matter physics. The notions of model sets, introduced by Y. Meyer, and of almost periodic functions, have revealed themselves to be extremely fruitful in this domain of natural sciences.
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