Dr Shah J. Miah: Dr Shah Miah is a Lecturer in Informatics at the University of the Sunshine Coast Queensland Australia and was previously involved in teaching at Griffith University and James Cook University, Australia. He received his PhD (in the area of Decision Support Systems), from Griffith University, Australia. Shah is an early career researcher who has lead authored over 25 peer review...

Address for correspondence Dr. Gauri Shankar Shah Professor and Head Department of Paediatrics and Adolescent Medicine, B P Koirala Institute of Health Sciences, Dharan, Nepal Email: [email protected] How to cite this article ? Shah GS, Yadav S, Thapa A, Shah L. Clinical Profi le and Outcome of Neonates Admitted to Neonatal Intensive Care Unit (NICU) at a Tertiary Care Centre in Eastern...

Climate change has made many alterations to the climate of earth, including hydro-climatic extreme events. To investigate impact on hydro-meteorological droughts in Kamal-Saleh dam basin Markazi province, Iran, proportional future conditions, a new and comprehensive index was developed with aim accurately estimating drought more realistic condition. This aggregate (ADI) represented main meteoro...

In a recent paper, Soni and Shah [Soni, H., Shah, N. H., 2008. Optimal ordering policy for stock-dependent demand under progressive payment scheme. European Journal of Operational Research 184, 91-100] developed a model to find the optimal ordering policy for a retailer with stock-dependent demand and a supplier that offers a progressive payment scheme to the retailer. This note corrects some e...

In this paper we investigate the image of the l-adic representation attached to the Tate module of an abelian variety over a number field with endomorphism algebra of type I or II in the Albert classification. We compute the image explicitly and verify the classical conjectures of Mumford-Tate, Hodge, Lang and Tate, for a large family of abelian varieties of type I and II. In addition, for this...

In this paper it is shown that any regular critical point of the Mumford-Shah functional, with positive definite second variation, is an isolated local minimizer with respect to competitors which are sufficiently close in the L1 -topology.

We present an estimation-theoretic approach to curve evolution for the Mumford-Shah problem. By viewing an active contour as the set of discontinuities in the Mumford-Shah problem, we may use the corresponding functional to determine gradient descent evolution equations to deform the active contour. In each gradient descent step, we solve a corresponding optimal estimation problem, connecting t...