Results 241 to 250 of about 21,325 (267)
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Spaces with an “orthogonal” base
2010In this chapter we study locally convex spaces E having an “orthogonal” base e 1 , e 2 , … (9.1.1). We first show that for such E , (weak) sequential completeness, quasicompleteness and completeness are equivalent (9.1.6). E may have closed subspaces and quotients without an “orthogonal” base (9.2.5).
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Orthogonal Projections and Bases
2012In this section we discuss the very practical problem of fitting a line, a plane, or a curve to a set of given points when this can only be done approximately. For example, we may expect some observed data to be the coordinates of points on a straight line, but they turn out to be only approximately so. Then our problem is to find a line that fits them
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Orthogonal Bases of Involution in Hadamard Algebras
Mathematical Notes, 2019zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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1995
We present a new method for constructing local orthogonal bases, both in continuous and discrete time. The approach is very general and can handle a large variety of cases interesting for the applications.
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We present a new method for constructing local orthogonal bases, both in continuous and discrete time. The approach is very general and can handle a large variety of cases interesting for the applications.
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Clinical Highlights From the National Cancer Data Base: 1994
Ca-A Cancer Journal for Clinicians, 1994David J Winchester +2 more
exaly
Preliminary Report of the National Cancer Data Base
Ca-A Cancer Journal for Clinicians, 1991Herman R Menck, L Garfinkel
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Clinical Highlights From the National Cancer Data Base: 1995
Ca-A Cancer Journal for Clinicians, 1995David J Winchester +2 more
exaly
Clinical Highlights From the National Cancer Data Base: 1996
Ca-A Cancer Journal for Clinicians, 1996J M Jessup +2 more
exaly