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The Kashaev Equation and Related Recurrences [PDF]
Symmetry, Integrability and Geometry: Methods and Applications, 2019 The hexahedron recurrence was introduced by R. Kenyon and R. Pemantle in the study of the double-dimer model in statistical mechanics. It describes a relationship among certain minors of a square matrix. This recurrence is closely related to the Kashaev equation, which has its roots in the Ising model and in the study of relations among principal ...
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British Journal of Clinical Pharmacology, EarlyView.Inappropriate and overuse of antimicrobials is increasing antimicrobial resistance. Understanding physicians' antimicrobial decision‐making is essential for developing interventions to optimize prescribing. The aim of this review was to identify the factors that influence physicians' antimicrobial prescribing decisions.
Savannah Reali +4 more
wiley +1 more source
The International Journal of Health Planning and Management, Volume 38, Issue 1, Page 129-148, January 2023., 2023 Abstract Reimbursement programmes are used to manage care through financial incentives. However, their effects are mixed and the programmes can motivate behaviour that goes against professional values. Value‐based reimbursement programmes may better align professional values with financial incentives.
Thérèse Eriksson +2 more
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Recurrence relations for orthogonal polynomials on a triangle [PDF]
arXiv, 2018 This paper derives sparse recurrence relations between orthogonal polynomials on a triangle and their partial derivatives, which are analogous to recurrence relations for Jacobi polynomials. We derive these recurrences in a systematic fashion by introducing ladder operators that map an orthogonal polynomial to another by incrementing or decrementing ...
arxiv
Recurrence relations for the Sheffer sequences [PDF]
Linear Algebra and its Applications, 2012 AbstractIn this paper, using the production matrix of an exponential Riordan array [g(t),f(t)], we give a recurrence relation for the Sheffer sequence for the ordered pair (g(t),f(t)). We also develop a new determinant representation for the general term of the Sheffer sequence.
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A generalization of modified Bourget”™s functions
Revista Técnica de la Facultad de Ingeniería, 2010 In this paper we present a generalization of modified Bourget”™s functions and important properties of themselves, such as: generating function and recurrence relations.
Sandra Quero, Leda Galué
doaj
Electrical engineering & Electromechanics, 2018 Purpose. The goal of the paper is to investigate the influence of the power circuits of the linear pulse-induction electromechanical converters (LPIEC), which form the current pulse of excitation of the inductor from the capacitive energy storage (CES ...
V. F. Bolyukh +2 more
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British Educational Research Journal, EarlyView.Abstract This study recognised that there is currently limited understanding of the extent and nature of ability grouping practices in subject areas other than mathematics and English in primary schools. Using survey methods, this research sought to generate data of sufficient scale to extend understanding of the use of ability grouping practices in ...
Shaun D. Wilkinson, Dawn Penney
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Professional development in the Swedish police organization: Police officers' learning pathways
Human Resource Development Quarterly, Volume 33, Issue 4, Page 339-359, Winter 2022., 2022 Abstract Professional development is important for the improvement of professional work. Particularly relevant to the concept of professional development is an occupation's character and the organizational arrangements for activities endorsing employees' professional development. In this article, police officers' professional development in the Swedish
Kirsi Kohlström
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Skew-Symmetric Generalized Normal and Generalized t Distributions
AxiomsIn this paper, we introduce the skew-symmetric generalized normal and the skew-symmetric generalized t distributions, which are skewed extensions of symmetric special cases of generalized skew-normal and generalized skew-t distributions, respectively. We
Najmeh Nakhaei Rad +3 more
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