Operator norm

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31Proc. Indian Acad. Sci. (Math. Sci.) Vol. 113, No. 1, February 2003, pp. 65–69. © Printed in India Order units in a C∗ -algebra ANIL K KARN Department of Mathematics, Deen Dayal Upadhyaya College, New Delhi[removed],

Proc. Indian Acad. Sci. (Math. Sci.) Vol. 113, No. 1, February 2003, pp. 65–69. © Printed in India Order units in a C∗ -algebra ANIL K KARN Department of Mathematics, Deen Dayal Upadhyaya College, New Delhi[removed],

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Source URL: www.ias.ac.in

Language: English - Date: 2012-12-05 01:42:11
32Appendix [Margins, Kernels and Non-linear Smoothed Perceptrons]  1. Unified Proof By Induction of Lemma 5, 8: Lµk (αk ) ≤ − 12 kpk k2G Let d(p) be 1-strongly convex with respect to the #-norm, ie d(q) − d(p) −

Appendix [Margins, Kernels and Non-linear Smoothed Perceptrons] 1. Unified Proof By Induction of Lemma 5, 8: Lµk (αk ) ≤ − 12 kpk k2G Let d(p) be 1-strongly convex with respect to the #-norm, ie d(q) − d(p) −

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Source URL: jmlr.org

Language: English - Date: 2014-03-18 20:13:21
33mathscape — Combining Mathematica and TEX Michael P. Barnett Department of Chemistry, Princeton University, Princeton, N.J[removed]removed]

mathscape — Combining Mathematica and TEX Michael P. Barnett Department of Chemistry, Princeton University, Princeton, N.J[removed]removed]

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Source URL: tug.org

Language: English - Date: 2011-10-16 21:05:29
34H E N R Y P R A K K E N A N D MA R E K S E R G O T  DYADIC DEONTIC LOGIC AND CONTRARY-TO-DUTY OBLIGATIONS  ABSTRACT.

H E N R Y P R A K K E N A N D MA R E K S E R G O T DYADIC DEONTIC LOGIC AND CONTRARY-TO-DUTY OBLIGATIONS ABSTRACT.

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Source URL: www.cs.uu.nl

Language: English - Date: 2002-02-08 10:24:54
35

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Source URL: www.math.harvard.edu

Language: English - Date: 2011-09-16 09:20:28
36

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Source URL: www.math.harvard.edu

Language: English - Date: 2011-10-17 19:41:31
37C:�tuff�h�lications�-Mathematica�3_doc.dvi

C:tuffhlications-Mathematica3_doc.dvi

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Source URL: www.axler.net

Language: English - Date: 2008-12-20 20:33:08
38Operator-valued extensions of matrix-norm inequalities G.J.O. Jameson 1. INTRODUCTION. Let A = (aj,k ) be a matrix (finite or infinite) of complex numbers. Let kAk denote the usual operator norm of A as an operator on `n

Operator-valued extensions of matrix-norm inequalities G.J.O. Jameson 1. INTRODUCTION. Let A = (aj,k ) be a matrix (finite or infinite) of complex numbers. Let kAk denote the usual operator norm of A as an operator on `n

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Source URL: www.maths.lancs.ac.uk

Language: English - Date: 2005-05-05 11:14:01
39International Journal of General Systems, August 2003 Vol[removed]), pp. 343–360  OPENINGS AND CLOSURES OF FUZZY PREORDERINGS: THEORETICAL BASICS AND APPLICATIONS TO FUZZY RULE-BASED SYSTEMS ULRICH BODENHOFERa,*,†, MAR

International Journal of General Systems, August 2003 Vol[removed]), pp. 343–360 OPENINGS AND CLOSURES OF FUZZY PREORDERINGS: THEORETICAL BASICS AND APPLICATIONS TO FUZZY RULE-BASED SYSTEMS ULRICH BODENHOFERa,*,†, MAR

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Source URL: www.fuzzy.ugent.be

Language: English - Date: 2005-06-09 09:15:59
40A WEIGHTED H(div) LEAST-SQUARES METHOD FOR SECOND-ORDER ELLIPTIC PROBLEMS Z. CAI∗‡ AND C. R. WESTPHAL† ‡ Abstract. This paper presents analysis of a weighted-norm least squares finite element method for elliptic

A WEIGHTED H(div) LEAST-SQUARES METHOD FOR SECOND-ORDER ELLIPTIC PROBLEMS Z. CAI∗‡ AND C. R. WESTPHAL† ‡ Abstract. This paper presents analysis of a weighted-norm least squares finite element method for elliptic

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Source URL: persweb.wabash.edu

Language: English - Date: 2008-01-01 13:37:48