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The Zuckerman-Kuhlman-Aluja Personality Questionnaire shortened form (ZKA-PQ/SF)

Personality and Individual Differences, 2018
This study developed a shortened version of the Zuckerman-Kuhlman-Aluja Personality Questionnaire (ZKA-PQ/SF) and tests its psychometric properties using different samples. This brief version has only 80 items (four items per facet), in contrast with the
A. Aluja   +4 more
semanticscholar   +1 more source

Angptl2 deficiency attenuates paraquat (PQ)-induced lung injury in mice by altering inflammation, oxidative stress and fibrosis through NF-κB pathway.

Biochemical and Biophysical Research Communications - BBRC, 2018
Paraquat (PQ) is one of the most extensively used herbicides, possessing high toxicity for humans and animals. The lung is the main target organ by the poisoning of PQ resulting in acute lung injury.
Wei Yang   +7 more
semanticscholar   +1 more source

Free Pq-Algebras

Canadian Journal of Mathematics, 1968
By a PQ (product-quotients) algebra, we mean a non-empty set together with three single-valued and not necessarily associative operations ., / , \ that we shall treat as product, right quotient, and left quotient although we require no relation between them. The theory of binary systems provides the following examples:A.
openaire   +1 more source

Quantum chemistry in parallel with PQS

Journal of Computational Chemistry, 2008
AbstractThis article describes the capabilities and performance of the latest release (version 4.0) of the Parallel Quantum Solutions (PQS) ab initio program package. The program was first released in 1998 and evolved from the TEXAS program package developed by Pulay and coworkers in the late 1970s. PQS was designed from the start to run on Linux‐based
Jon Baker   +8 more
openaire   +2 more sources

Cross-Country Validation of the Arabic Version of the Prodromal Questionnaire–Brief (PQ‐B) in Young Adults from the General Population of the Middle East and North Africa (MENA) Region

International Journal of Mental Health and Addiction, 2023
F. Fekih‐Romdhane   +18 more
semanticscholar   +1 more source

PQ Forum #23. PQ Documents List In Validation Plan

Journal of Validation Technology, 2021
“PQ Forum” provides a mechanism for validation practitioners to share information related to Stage 2 Process Qualification in the validation lifecycle. Information about supporting activities such as design and development, equipment, and analytical validation will also be shared.
openaire   +1 more source

On commutative A-loops of order PQ

Journal of Algebra and Its Applications, 2014
We study a construction introduced by Drápal, giving rise to commutative A-loops of order kn where k and n are odd numbers. We show which combinations of k and n are possible if the construction is based on a field or on a cyclic group. We conclude that if p and q are odd primes, there exists a non-associative commutative A-loop of order pq if and ...
Jedlička, Přemysl, Simon, Denis
openaire   +3 more sources

The pq-histogram as a navigation clue

Proceedings 2002 IEEE International Conference on Robotics and Automation (Cat. No.02CH37292), 2003
We propose a visual clue for navigation, in which the local 3D information or (p, q) is summarised in a single structure, called the pq-histogram. The pq-histogram is obtained by discretising in logarithmic scale the local depth (p, q). Since this histogram gives a global view of the scene, it could be used as a fast clue for navigation. An arrangement
Giovani Gómez   +2 more
openaire   +1 more source

The class number of $${\mathbb {Q}}(\sqrt{-pq})$$ for a congruent number pq

European Journal of Mathematics
Let \(p, q\) be primes such that \((p,q)\equiv (5,7) \mod 8\). Let \(n=pq\) be a congruent number. The authors prove that the class number \(h(-n)\) of the imaginary quadratic field \(\mathbb Q(\sqrt{-n})\) is divisible by \(8\). This result has been proved by \textit{H. Qin} [Math. Ann. 383, No.
Das, Shamik, Saikia, Anupam
openaire   +1 more source

On pq-hyperelliptic Klein surfaces

manuscripta mathematica, 2007
A compact Klein surface \(X\) is a compact surface, orientable or non-orientable, with \( k\geq 0\) boundary components. If \(X\) is orientable and \(k=0\), then \(X\) is a Riemann surface. The algebraic genus \(d\geq2\) of \(X\) is the genus of the Riemann surface \(X^+\) that is its complex double.
Gromadzki, Grzegorz, Tyszkowska, Ewa
openaire   +2 more sources

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