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A MODIFICATION OF GRADIENT METHOD OF CONVEX PROGRAMMING AND ITS IMPLEMENTATION
Stanimirovic, Predrag S.,Tasic, Milan B. 한국전산응용수학회 2004 Journal of applied mathematics & informatics Vol.16 No.1
A modification of the gradient method of convex programming is introduced. Also, we describe symbolic implementation of the gradient method and its modification by means of the programming language MATHEMATICA. A few numerical examples are reported.
COMPUTING DETERMINANTAL REPRESENTATION OF GENERALIZED INVERSES
Stanimirovic, Predrag-S.,Tasic, Milan-B. 한국전산응용수학회 2002 The Korean journal of computational & applied math Vol.9 No.2
We investigate implementation of the determinantal representation of generalized inverses for complex and rational matrices in the symbolic package MATHEMATICA. We also introduce an implementation which is applicable to sparse matrices.
COMPUTING GENERALIZED INVERSES OF A RATIONAL MATRIX AND APPLICATIONS
Stanimirovic, Predrag S.,Karampetakis, N. P.,Tasic, Milan B. 한국전산응용수학회 2007 Journal of applied mathematics & informatics Vol.24 No.1
In this paper we investigate symbolic implementation of two modifications of the Leverrier-Faddeev algorithm, which are applicable in computation of the Moore-Penrose and the Drazin inverse of rational matrices. We introduce an algorithm for computation of the Drazin inverse of rational matrices. This algorithm represents an extension of the papers [11] and [14]. and a continuation of the papers [15, 16]. The symbolic implementation of these algorithms in the package MATHEMATICA is developed. A few matrix equations are solved by means of the Drazin inverse and the Moore-Penrose inverse of rational matrices.
COMPUTING DETERMINANTAL REPRESENTATION OF GENERALIZED INVERSES
Predrag S. Stanimirovic,Milan B. Tasic 한국전산응용수학회 2002 Journal of applied mathematics & informatics Vol.9 No.2
We investigate implementation of the determinantal representationof generalized inverses for complex and rational matricesin the symbolic package {ssr MATHEMATICA}.We also introduce an implementation which is applicable to sparse matrices.
A modification of gradient method of convex programming and its implementation
P. S. Stanimirovic,Milan B. Tasic 한국전산응용수학회 2004 Journal of applied mathematics & informatics Vol.16 No.-
A modification of the gradient method of convex programming is introduced. Also, we describe symbolic implementation of the gradient method and its modification by means of the programming language MATHEMATICA. A few numerical examples are reported.
Mutations in SLC26A1 Cause Nephrolithiasis
Gee, H.Y.,Jun, I.,Braun, D.A.,Lawson, J.A.,Halbritter, J.,Shril, S.,Nelson, C.P.,Tan, W.,Stein, D.,Wassner, A.J.,Ferguson, M.A.,Gucev, Z.,Sayer, J.A.,Milosevic, D.,Baum, M.,Tasic, V.,Lee, M.G.,Hildebr University of Chicago Press [etc.] 2016 American journal of human genetics Vol.98 No.6
<P>Nephrolithiasis, a condition in which urinary supersaturation leads to stone formation in the urinary system, affects about 5%-10% of individuals worldwide at some point in their lifetime and results in significant medical costs and morbidity. To date, mutations in more than 30 genes have been described as being associated with nephrolithiasis, and these mutations explain about 15% of kidney stone cases, suggesting that additional nephrolithiasis-associated genes remain to be discovered. To identify additional genes whose mutations are linked to nephrolithiasis, we performed targeted next-generation sequencing of 18 hypothesized candidate genes in 348 unrelated individuals with kidney stones. We detected biallelic mutations in SLC26A1 (solute carrier family 26 member 1) in two unrelated individuals with calcium oxalate kidney stones. We show by immunofluorescence, immunoblotting, and glycosylation analysis that the variant protein mimicking p.Thr185Met has defects in protein folding or trafficking. In addition, by measuring anion exchange activity of SLC26A1, we demonstrate that all the identified mutations in SLC26A1 result in decreased transporter activity. Our data identify SLC26A1 mutations as causing a recessive Mendelian form of nephrolithiasis.</P>