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Articles, 2 records found

Articles	2 records found

$Large variations in the practice patterns of surgical antiseptic preparation solutions in patients with open and closed extremity fractures$

7 p, 535.3 KB

Large variations in the practice patterns of surgical antiseptic preparation solutions in patients with open and closed extremity fractures : a cross-sectional survey / Jurado-Ruiz, Maria (Hospital Universitari Vall d'Hebron) ; Slobogean, Gerard P. (University of Maryland School of Medicine. R Adams Cowley Shock Trauma Center, Department of Orthopaedics) ; Bzovsky, Sofia (McMaster University. Division of Orthopaedic Surgery, Department of Surgery) ; Garibaldi, Alisha (McMaster University. Division of Orthopaedic Surgery, Department of Surgery) ; O'Hara, Nathan N. (University of Maryland School of Medicine. R Adams Cowley Shock Trauma Center, Department of Orthopaedics) ; Howe, Andrea (University of Maryland School of Medicine. R Adams Cowley Shock Trauma Center, Department of Orthopaedics) ; Petrisor, Brad (McMaster University. Division of Orthopaedic Surgery, Department of Surgery) ; Sprague, Sheila (McMaster University (Canadà)) ; Universitat Autònoma de Barcelona
Surgically-managed fractures, particularly open fractures, are associated with high rates of surgical site infections (SSIs). To reduce the risk of an SSI, orthopaedic surgeons routinely clean open fracture wounds in the emergency department (ED) and then apply a bandage to the open wound. [...]
2018 - DOI (Digital Object Identifier)

10.1186/s13756-018-0440-z
Antimicrobial resistance and infection control, Vol. 7 (november 2018)

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20 p, 413.0 KB

Stability of singular limit cycles for Abel equations / Bravo, Jose Luis (Universidad de Extremadura. Departamento de Matemáticas) ; Gasull, Armengol (Universitat Autònoma de Barcelona. Departament de Matemàtiques) ; Fernández, Manuel (Universidad de Extremadura. Departamento de Matemáticas)
We obtain a criterion for determining the stability of singular limit cycles of Abel equations x = A(t)x3 + B(t)x2 . This stability controls the possible saddle-node bifurcations of limit cycles. Therefore, studying the Hopf-like bifurcations at x = 0, together with the bifurcations at inﬁnity of a suitable compactiﬁcation of the equations, we obtain upper bounds of their number of limit cycles. [...]
2015 - DOI (Digital Object Identifier)

10.3934/dcds.2015.35.1873
Discrete and continuous dynamical systems. Series A, Vol. 35 Núm. 5 (2015) , p. 1873-1890

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