Linear

Results: 27143



#Item
321

Temposonics® R Magnetostrictive Linear-Position Sensors SENSORS

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Source URL: www.servocontrolsindia.com

Language: English - Date: 2011-07-26 06:01:04
    322

    Linear kernels for graphs excluding a topological minor Alexander Langer, Felix Reidl, Somnath Sikdar, Peter Rossmanith Lehr- und Forschungsgebiet Theoretische Informatik

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    Source URL: tcs.rwth-aachen.de

    Language: English - Date: 2012-02-01 09:27:32
      323

      MathQuest: Linear Algebra Determinants 1. What is the determinant of 

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      Source URL: mathquest.carroll.edu

      Language: English - Date: 2016-05-31 15:47:12
        324

        Solving Single-Variable, Unconstrained NLPs Prerequisites: Non-Linear Programming (NLP): Single-Variable, Unconstrained

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        Source URL: www.macc.mcmaster.ca

        Language: English - Date: 2011-12-04 17:45:44
          325

          Design of Lightweight Linear Diffusion Layers from Near-MDS Matrices Chaoyun Li1 1 imec 2 DTU

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          Source URL: www.nuee.nagoya-u.ac.jp

          Language: English - Date: 2017-03-05 04:49:08
            326

            Solving linear and non-linear SDP by PENNON

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            Source URL: web.mat.bham.ac.uk

            Language: English - Date: 2010-02-08 17:41:14
              327

              Quantum computers and factoring Learning with errors Cryptography from LWE From linear algebra to post-quantum cryptography

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              Source URL: pqcrypto.eu.org

              Language: English - Date: 2016-11-21 18:19:16
                328

                PRINTER’S INSTRUCTIONS: INSTR,HOMEOWNERS,LSO W/MCT3; LINEAR P/N: A; INK: BLACK; MATERIAL: 20# MEAD BOND; SIZE: 11.000” x”; FOLDING: 1-FOLD VERTICAL, 1-FOLD HORIZONTAL, FINISH 8.500” X 5.500” WITH

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                Source URL: 173.236.40.101

                Language: English - Date: 2011-08-25 11:34:45
                  329

                  Hegra Rail Datenblatt H1T060 Überauszug Y m

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                  Source URL: www.hegra-linear.de

                  Language: German - Date: 2017-06-02 09:10:31
                    330

                    Satz II.2.3 (Basiserg¨anzungssatz) Sei {b1 , . . . , bn } eine Basis des Vektorraums V und seien y1 , . . . , ym ∈ V linear unabh¨angig. Falls {y1 , . . . , ym } noch keine Basis von V ist, so existieren Vektoren ym

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                    Source URL: www.math.uni-leipzig.de

                    Language: German - Date: 2017-05-16 03:23:10
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