CONRAD

Results: 2022



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31

NOETHERIAN MODULES KEITH CONRAD 1. Introduction In a finite-dimensional vector space, every subspace is finite-dimensional and the dimension of a subspace is at most the dimension of the whole space. Unfortunately, the n

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Source URL: www.math.uconn.edu

Language: English - Date: 2014-03-03 14:09:51
    32

    SEPARABILITY KEITH CONRAD 1. Introduction Let K be a field. We are going to look at concepts related to K that fall under the label “separable”.

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    Source URL: www.math.uconn.edu

    Language: English - Date: 2014-08-22 08:47:29
      33

      PRIME SPECIALIZATION IN HIGHER GENUS I BRIAN CONRAD AND KEITH CONRAD Abstract. A classical conjecture predicts how often a polynomial in Z[T ] takes prime values. The natural analogous conjecture for prime values of a po

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      Source URL: math.stanford.edu

      Language: English - Date: 2007-08-09 18:48:37
        34

        REMARKS ABOUT EUCLIDEAN DOMAINS KEITH CONRAD 1. Introduction The following definition of a Euclidean (not Euclidian!) domain is very common in textbooks. We write N for {0, 1, 2, . . . }.

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        Source URL: www.math.uconn.edu

        Language: English - Date: 2016-07-05 09:23:56
          35

          NOVEMBER 20, 2015 A closed letter to Pope Francis now open – Fr. Conrad Saldanha _https://frconrad.wordpress.com/pope-francis-a-closed-letter-now-open/_

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          Source URL: ephesians-511.net

          Language: English - Date: 2015-11-21 22:33:51
            36

            A BRIEF INTODUCTION TO ADIC SPACES BRIAN CONRAD 1. Valuation spectra and Huber/Tate rings 1.1. Introduction. Although we begin the oral lectures with a crash course on some basic highlights from rigid-analytic geometry i

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            Source URL: math.stanford.edu

            Language: English - Date: 2018-03-15 14:59:55
              37

              TENSOR PRODUCTS II KEITH CONRAD 1. Introduction Continuing our study of tensor products, we will see how to combine two linear maps M −→ M 0 and N −→ N 0 into a linear map M ⊗R N → M 0 ⊗R N 0 . This leads t

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              Source URL: www.math.uconn.edu

              Language: English - Date: 2018-05-05 19:15:40
                38

                LIFTING GLOBAL REPRESENTATIONS WITH LOCAL PROPERTIES BRIAN CONRAD 1. Introduction Let k be a global field, with Galois group Gk and Weil group Wk relative to a choice of separable closure ks /k. Let Γ be either Gk or Wk

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                Source URL: math.stanford.edu

                Language: English - Date: 2011-12-11 23:16:10
                  39

                  THE HURWITZ THEOREM ON SUMS OF SQUARES BY REPRESENTATION THEORY KEITH CONRAD 1. Introduction From commutativity of multiplication (for numbers), a product of two squares is a square:

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                  Source URL: www.math.uconn.edu

                  Language: English - Date: 2016-12-15 09:50:53
                    40

                    ISOMETRIES OF Rn KEITH CONRAD 1. Introduction An isometry of Rn is a function h : Rn → Rn that preserves the distance between vectors: ||h(v) − h(w)|| = ||v − w||

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                    Source URL: www.math.uconn.edu

                    Language: English - Date: 2017-05-11 21:27:36
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