Comparison of laparoscopic totally extraperitoneal repair with adjunct techniques and open surgery (TREPP) in female patients with incarcerated femoral hernia: a single-center retrospective cohort study. [PDF]
Zhang A +5 more
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Surveillance of antimicrobial resistance in neonatal intensive care unit of Alexandria University Children's Hospital. [PDF]
Deghidy EA +4 more
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Endoscopic Preperitoneal Mesh Repair (ePPM) for Concurrent Ventral Abdominal Wall and Groin Hernia: Initial Series With Long-Term Results. [PDF]
Yang GPC, Tung KLM, Lomanto D.
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Rectal surgery for hirschsprung's disease in a single pediatric tertiary care center: improvement of rectal dissection following the introduction of robotic technology. [PDF]
Faticato MG +4 more
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Endoscope-Assisted Deep Inferior Epigastric Perforator Flap for Breast Reconstruction: The First Reported Case in Japan. [PDF]
Katsuragi R +6 more
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Unilateral laparoscopic totally extraperitoneal (TEP) inguinal hernia repair does not prevent effective metachronous contralateral TEP repair: a single-center cohort study. [PDF]
Xie H, Jiang J, Zhang K, Zhu L.
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Totally Umbilical Hypersurfaces of Lorentzian Reducible Spaces
Abstract We investigate totally umbilical hypersurfaces in Lorentzian reducible spaces, focusing on their classification and geometric properties. We explore conditions for the existence of proper totally umbilical hypersurfaces in a $$(n+1)$$ (
Giovanni Calvaruso, Lorenzo Pellegrino
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Conformal Slant Riemannian Maps with Totally Umbilical Fibers
Mediterranean Journal of Mathematics, 2022Riemannian maps between Riemannian manifolds were introduced by \textit{A. E. Fischer} [Contemp. Math. 132, 331--366 (1992; Zbl 0780.53033)] to generalise Riemannian submersions and isometric immersions. In this paper the authors use standard Riemannian geometry techniques to study conformal slant Riemannian maps and umbilical conformal slant ...
Rakesh Kumar, Rashmi Sachdeva
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Conformal Killing Forms on Totally Umbilical Submanifolds
Journal of Mathematical Sciences, 2016For a \(C^{\infty}\)-manifold \(M\) with a pseudo-Riemannian metric \(g\) and Levi-Civita connection \(\nabla\), an \(r\)-form \(\omega\) on \(M\) is called a conformal Killing form if it satisfies the differential equation: \[ \nabla\omega-\frac{1}{r+1}d\omega+g\wedge\theta=0 \] for some \((r-1)\)-form \(\theta\).
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