A time of reckoning? Russia and the Council of Europe

An analysis of Russia's expulsion from the Council of Europ

On inter-state litigation and armed conflict cases in Strasbourg

The reluctance of Council of Europe member states to challenge each other at the bar of Europe, through the litigation of inter-state cases at the European Court, used to be a regular feature of the Strasbourg system. However, conflicts of different kinds in eastern Europe have led to a surge of such cases in recent years, as well as the introduction of thousands of related individual applications. The serious challenges presented, in particular by conflict-related cases, have led some commentators to question whether they can feasibly remain part of the Strasbourg process. For others, the focus should rather be on how such cases can be more effectively processed and assessed. This article emphasises the significance of both inter-state cases in general, and of cases arising from armed conflict (including individual applications): their political and legal importance; their centrality to the European human rights system; and how vital they are for individual victims of human rights violations. It analyses a number of controversial or challenging aspects of the adjudication of these cases, and puts forward some proposals for reform

Symmetry Properties of Autonomous Integrating Factors

We study the symmetry properties of autonomous integrating factors from an algebraic point of view. The symmetries are delineated for the resulting integrals treated as equations and symmetries of the integrals treated as functions or configurational invariants. The succession of terms (pattern) is noted. The general pattern for the solution symmetries for equations in the simplest form of maximal order is given and the properties of the associated integrals resulting from this analysis are given.Comment: Published in SIGMA (Symmetry, Integrability and Geometry: Methods and Applications) at http://www.emis.de/journals/SIGMA

Gauge Variant Symmetries for the Schr\"odinger Equation

The last multiplier of Jacobi provides a route for the determination of families of Lagrangians for a given system. We show that the members of a family are equivalent in that they differ by a total time derivative. We derive the Schr\"odinger equation for a one-degree-of-freedom system with a constant multiplier. In the sequel we consider the particular example of the simple harmonic oscillator. In the case of the general equation for the simple harmonic oscillator which contains an arbitrary function we show that all Schr\"odinger equations possess the same number of Lie point symmetries with the same algebra. From the symmetries we construct the solutions of the Schr\"odinger equation and find that they differ only by a phase determined by the gauge.Comment: 12 page

Posttranslational modifications of proteins in the pathobiology of medically relevant fungi

Peer reviewedPublisher PD