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Mark Mandelkern [4]Mark A. Mandelkern [1]
  1.  16
    Constructively Complete Finite Sets.Mark Mandelkern - 1988 - Mathematical Logic Quarterly 34 (2):97-103.
  2.  25
    Constructively Complete Finite Sets.Mark Mandelkern - 1988 - Zeitschrift fur mathematische Logik und Grundlagen der Mathematik 34 (2):97-103.
  3.  32
    Discrete Scale Invariance of Human Large EEG Voltage Deflections is More Prominent in Waking than Sleep Stage 2.Todd Zorick & Mark A. Mandelkern - 2015 - Frontiers in Human Neuroscience 9.
  4.  8
    Finitary sequence spaces.Mark Mandelkern - 1993 - Mathematical Logic Quarterly 39 (1):416-430.
    This paper studies the metric structure of the space Hr of absolutely summable sequences of real numbers with at most r nonzero terms. Hr is complete, and is located and nowhere dense in the space of all absolutely summable sequences. Totally bounded and compact subspaces of Hr are characterized, and large classes of located, totally bounded, compact, and locally compact subspaces are constructed. The methods used are constructive in the strict sense. MSC: 03F65, 54E50.
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  5.  7
    Open subspaces of locally compact metric spaces.Mark Mandelkern - 1993 - Mathematical Logic Quarterly 39 (1):213-216.
    Although classically every open subspace of a locally compact space is also locally compact, constructively this is not generally true. This paper provides a locally compact remetrization for an open set in a compact metric space and constructs a one-point compactification. MSC: 54D45, 03F60, 03F65.
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