Mental health of healthcare workers during the COVID-19 outbreak: A rapid scoping review to inform provincial guidelines in South Africa

COVID-19 is prevalent in sub-Saharan Africa. The healthcare response to the pandemic depends upon a mentally and physically healthy workforce. Infectious disease outbreaks cause high psychosocial stress among healthcare workers, which may impact negatively on workplace functioning. To understand which mental health conditions may occur and which interventions could be considered, we conducted a rapid scoping review. Using a 2018 systematic review as the starting point, PubMed, Cochrane, Web of Science and MEDLINE databases were searched for any type of evidence published in English between 2014 and 2020 on mental health of healthcare workers exposed to infectious disease outbreaks; 19 primary studies and 13 opinion pieces were included. Depression, anxiety, post-traumatic stress, and other mental health conditions were noted among healthcare workers exposed to COVID-19 and other outbreaks. Although no effectiveness studies were identified, certain proposed interventions may be implemented by healthcare leaders. Further research is recommended

Simulating Physical Phenomena by Quantum Networks

Physical systems, characterized by an ensemble of interacting elementary constituents, can be represented and studied by different algebras of observables or operators. For example, a fully polarized electronic system can be investigated by means of the algebra generated by the usual fermionic creation and annihilation operators, or by using the algebra of Pauli (spin-1/2) operators. The correspondence between the two algebras is given by the Jordan-Wigner isomorphism. As we previously noted similar one-to-one mappings enable one to represent any physical system in a quantum computer. In this paper we evolve and exploit this fundamental concept in quantum information processing to simulate generic physical phenomena by quantum networks. We give quantum circuits useful for the efficient evaluation of the physical properties (e.g, spectrum of observables or relevant correlation functions) of an arbitrary system with Hamiltonian $H$.Comment: 44 pages, 15 psfigur

Teacher leadership: a survey analysis of KwaZulu-Natal teachers’ perceptions

The notion of teacher leadership is implicit in official documentation in the South African education system post 1994, which emphasises a move towards a more shared and participatory approach to the practice of leadership and management in schools. The concept of teacher leadership is embedded in a distributed leadership theoretical framing which emphasises that leadership need not be located only in the position of the principal but can be stretched over a range of people who work at different levels in a school. We report on a study in which the perceptions of teachers’ on their understanding and experiences of teacher leadership were explored. The study adopted a survey approach and utilised closed questionnaires to gather data from 1,055 post level-one teachers across a range of schools of diverse contexts in KwaZulu-Natal. We found that while teachers supported the notion of shared leadership and believed they were equipped to lead, their leadership was largely restricted to their classrooms. There was some evidence of teacher leadership amongst teacher colleagues in certain curricular and extra-curricular activities. However, teacher leadership in relation to school-wide and community issues was almost non-existent. We signal two problematics regarding the leadership of school teachers and consider the implication of these for the distribution of leadership, and therefore change, in schools.Keywords: distributed leadership; education leadership; power; schoolmanagement teams; teacher leadership; teacher

Quantum gates and quantum algorithms with Clifford algebra technique

We use our Clifford algebra technique, that is nilpotents and projectors which are binomials of the Clifford algebra objects $\gamma^a$ with the property $\{\gamma^a,\gamma^b\}_+ = 2 \eta^{ab}$, for representing quantum gates and quantum algorithms needed in quantum computers in an elegant way. We identify $n$-qubits with spinor representations of the group SO(1,3) for a system of $n$ spinors. Representations are expressed in terms of products of projectors and nilpotents. An algorithm for extracting a particular information out of a general superposition of $2^n$ qubit states is presented. It reproduces for a particular choice of the initial state the Grover's algorithm.Comment: 9 pages, revte

Proposal of Quantum Simulation of Pairing Model on an NMR Quantum Computer

We give out a proposal of quantum simulation of pairing model on an NMR quantum computer. In our proposal, we choose an appropriate initial state which can be easily prepared in experiment. Making use of feature of NMR measure and the technology of the second (discrete) Fourier transformation, our theoretical scheme can obtain the spectrum of paring model in principle. We concretely discuss the case in the concerned subspaces of pairing model and then, as an example, give out a simple initial state to get the gap of two the lowest energy levels in the given subspace. The quantum simulation to get more differences of energy levels is able to be discussed similarly.Comment: 5 pages, no figures, introducing and conclusion paragraphes are revise

Quantum Simulations on a Quantum Computer

We present a general scheme for performing a simulation of the dynamics of one quantum system using another. This scheme is used to experimentally simulate the dynamics of truncated quantum harmonic and anharmonic oscillators using nuclear magnetic resonance. We believe this to be the first explicit physical realization of such a simulation.Comment: 4 pages, 2 figures (\documentstyle[prl,aps,epsfig,amscd]{revtex}); to appear in Phys. Rev. Let

Clifford algebras and universal sets of quantum gates

In this paper is shown an application of Clifford algebras to the construction of computationally universal sets of quantum gates for $n$-qubit systems. It is based on the well-known application of Lie algebras together with the especially simple commutation law for Clifford algebras, which states that all basic elements either commute or anticommute.Comment: 4 pages, REVTeX (2 col.), low-level language corrections, PR

Switching of Geometric Phase in Degenerate Systems

The geometric and open path phases of a four-state system subject to time varying cyclic potentials are computed from the Schr\"{o}dinger equation. Fast oscillations are found in the non-adiabatic case. For parameter values such that the system possesses degenerate levels, the geometric phase becomes anomalous, undergoing a sign switch. A physical system to which the results apply is a molecular dimer with two interacting electrons. Additionally, the sudden switching of the geometric phase promises to be an efficient control in two-qubit quantum computing.Comment: 15 pages, 4 figures,accepted by Physics Letters A (2000