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Agile practices in global software engineering – a systematic map
This paper presents the results of systematically reviewing the current research literature on the use of agile practices and lean software development in global software engineering (GSE). The primary purpose is to highlight under which circumstances they have been applied efficiently. Some common terms related to agile practices (e.g. scrum, extreme programming) were considered in formulating th
The persistent oppression of Roma in the legal field: from outlaws to epistemic violence
Energy and the Environment: The Treadmill of Production and Sacrifice Zones in Czechoslovakia
Agriculture, Pesticide Use, and Economic Development: A Cross-National Analysis (1990-2014)
Modern agricultural production typically requires large quantities of chemical pesticides, a potential source of both environmental and human harm. Previous social science research has suggested that environmental problems such as those associated with pesticide use may begin to decline at higher levels of economic development. Using fixed effects models, we examine whether this possible relations
Remissyttrande: Hållbar socialtjänst – En ny socialtjänstlag (SOU 2020:47)
Variable Selection in Functional Linear Concurrent Regression
We propose a novel method for variable selection in functional linear concurrent regression. Our research is motivated by a fisheries footprint study where the goal is to identify important time‐varying sociostructural drivers influencing patterns of seafood consumption, and hence the fisheries footprint, over time, as well as estimating their dynamic effects. We develop a variable‐selection metho
The Radicalization of Social Movements
Material Worlds: Understanding the Relationship Between Capitalism and Ecology
Harry Braverman (1920-1976)
Applying geometric K-cycles to fractional indices
The bordism group of unbounded KK-cycles
Shift tail equivalence and an unbounded representative of the Cuntz-Pimsner extension
Relative geometric assembly and mapping cones, Part I: The geometric model and applications
Wieler solenoids, Cuntz-Pimsner algebras and K-theory
Julia Augusta : Images of Rome's First Empress on Coins of the Roman Empire
Relative geometric assembly and mapping cones, Part II : Chern characters and the Novikov property
Commutator estimates on contact manifolds and applications
This article studies sharp norm estimates for the commutator of pseudo-differential operators with multiplication operators on closed Heisenberg manifolds. In particular, we obtain a Calderón commutator estimate: If D is a first-order operator in the Heisenberg calculus and f is Lipschitz in the Carnot–Carathéodory metric, then [D,f] extends to an L^2-bounded operator. Using interpolation, it impl
Constructing KMS states from infinite-dimensional spectral triples
We construct KMS-states from Li1-summable semifinite spectral triples and show that in several important examples the construction coincides with well-known direct constructions of KMS-states for naturally defined flows. Under further summability assumptions the constructed KMS-state can be computed in terms of Dixmier traces. For closed manifolds, we recover the ordinary Lebesgue integral. For Cu
Boundaries, spectral triples and K-homology
This paper extends the notion of a spectral triple to a relative spectral triple, an unbounded analogue of a relative Fredholm module for an ideal J◃A. Examples include manifolds with boundary, manifolds with conical singularities, dimension drop algebras, θ-deformations and Cuntz–Pimsner algebras of vector bundles.The bounded transform of a relative spectral triple is a relative Fredholm module,
