Complex numbers

Results: 378



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1Singularities of divisors on abelian varieties Olivier Debarre March 20, 2006 This is joint work with Christopher Hacon. We work over the complex numbers. Let D be an effective divisor on an abelian variety A of dimensio

Singularities of divisors on abelian varieties Olivier Debarre March 20, 2006 This is joint work with Christopher Hacon. We work over the complex numbers. Let D be an effective divisor on an abelian variety A of dimensio

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Source URL: www.math.ens.fr

Language: English - Date: 2006-03-20 04:52:30
2CURVES OF LOW DEGREES IN FANO VARIETIES OLIVIER DEBARRE Abstract. We work over the complex numbers. Fano manifolds are smooth projective varieties whose canonical bundle is antiample. In dimensions at most 3, they are al

CURVES OF LOW DEGREES IN FANO VARIETIES OLIVIER DEBARRE Abstract. We work over the complex numbers. Fano manifolds are smooth projective varieties whose canonical bundle is antiample. In dimensions at most 3, they are al

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Source URL: www.math.ens.fr

Language: English - Date: 2014-06-03 17:41:05
3Classroom Voting Questions: Precalculus The Trigonometric Form of Complex Numbers 1. Find |7 − 4i|. (a) (b) (c)

Classroom Voting Questions: Precalculus The Trigonometric Form of Complex Numbers 1. Find |7 − 4i|. (a) (b) (c)

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Source URL: mathquest.carroll.edu

- Date: 2018-05-02 10:39:51
    4Quiz 2: Complex Numbers II

    Quiz 2: Complex Numbers II

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    Source URL: aw.twi.tudelft.nl

    Language: English - Date: 2002-11-21 11:38:07
      5ALGEBRAIC COGROUPS AND NORI MOTIVES JAVIER FRESÁN AND PETER JOSSEN Abstract. We introduce the notion of algebraic cogroup over a subfield k of the complex numbers and use it to prove that every Nori motive over k is iso

      ALGEBRAIC COGROUPS AND NORI MOTIVES JAVIER FRESÁN AND PETER JOSSEN Abstract. We introduce the notion of algebraic cogroup over a subfield k of the complex numbers and use it to prove that every Nori motive over k is iso

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      Source URL: www.jossenpeter.ch

      Language: English - Date: 2018-05-07 12:44:51
        6Maritza M. Branker* (), Department of Mathematics, Niagara University, NY. Analogy in William Rowan Hamilton’s treatment of complex numbers. This talk will deal with the use of analogy

        Maritza M. Branker* (), Department of Mathematics, Niagara University, NY. Analogy in William Rowan Hamilton’s treatment of complex numbers. This talk will deal with the use of analogy

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        Source URL: jointmathematicsmeetings.org

        - Date: 2013-09-10 00:50:08
          7Classroom Voting Questions: Algebra  Section 7.5: Complex Numbers and Solving Quadratic Equations with Complex Solutions 1. True or False: The roots and the x-intercepts of an equation are the same. (a) True, and I am ve

          Classroom Voting Questions: Algebra Section 7.5: Complex Numbers and Solving Quadratic Equations with Complex Solutions 1. True or False: The roots and the x-intercepts of an equation are the same. (a) True, and I am ve

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          Source URL: mathquest.carroll.edu

          Language: English - Date: 2018-01-22 07:20:10
            8Home Exercise 1 In Theory Lecture; SDOF with damping, the deformation response factor Rd and corresponding phase angle is expressed by using complex numbers. Use MATLAB and the functions abs and angle to reproduce the di

            Home Exercise 1 In Theory Lecture; SDOF with damping, the deformation response factor Rd and corresponding phase angle is expressed by using complex numbers. Use MATLAB and the functions abs and angle to reproduce the di

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            Source URL: www.byggmek.lth.se

            - Date: 2014-01-20 08:53:47
              90  Larissa Fradkin Elementary Functions and Complex Numbers Made Simple

              0 Larissa Fradkin Elementary Functions and Complex Numbers Made Simple

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              Source URL: www.soundmathematics.com

              Language: English - Date: 2013-09-13 17:51:12
                10COMPLEX NUMBERS 5 minute review. Remind students what a complex number is, how to add and multiply them, what the complex conjugate is, and how to do division. They will also need to know that a root of a polynomial f (x

                COMPLEX NUMBERS 5 minute review. Remind students what a complex number is, how to add and multiply them, what the complex conjugate is, and how to do division. They will also need to know that a root of a polynomial f (x

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                Source URL: engmaths.group.shef.ac.uk

                - Date: 2017-08-24 06:17:44