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THE NORMING SET OF T 2 Ls(nL²1) FOR n = 3, 4, 5.

• Authors : Sung Guen Kim¹

Subjects: *SYMMETRIC spaces; *BANACH spaces

• Source: Palestine Journal of Mathematics. 2024, Vol. 13 Issue 2, p94-112. 19p.

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The norming set of a bilinear form on a certain normed space $\mathbb{R}^2$

• Authors : S.G. Kim

Subjects: extreme points; bilinear forms; norming points

• Source: Researches in Mathematics, Vol 32, Iss 1, Pp 71-82 (2024)

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The norming set of a bilinear form on a certain normed space $$$\mathbb{R}^2$$$ ; Нормуюча множина білінійної форми на певному нормованому просторі $$$\mathbb{R}^2$$$

• Authors : Kim, S.G.

Subjects: extreme points; bilinear forms; norming points

• Source: Researches in Mathematics; Vol 32, No 1 (2024); 71-82 ; 2664-5009 ; 2664-4991 ; 10.15421/24243201

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On vector measures with values in L (infinity)

• Authors : Okada, Susumu; Rodríguez, J.; Sánchez Pérez, Enrique Alfonso ...

Subjects: Vector measure; Space of integrable functions; Banach lattice

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Global polynomial optimization by norming sets on sphere and torus

• Authors : Vianello M.; Vianello, M.

Subjects: Dubiner distance; Norming set; Polynomial inequalitie

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Dubiner distance and stability of Lebesgue constants

• Authors : Marco Vianello; Vianello, Marco

Subjects: multivariate polynomial; Dubiner distance; norming set

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Stability inequalities for Lebesgue constants via Markov-like inequalities

• Authors : Piazzon F.; Vianello M.;

Subjects: (subperiodic) trigonometric interpolation; Lebesgue constant; Markov-like inequalitie

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Some results over thin--thick sets in cone locally convex spaces

• Authors : Cancan Murat

Subjects: B - M space; cone locally convex space; norming set

• Source: Fixed Point Theory and Applications, Vol 2011, Iss 1, p 48 (2011)

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Banach spaces with projectional skeletons

• Authors : Wiesław Kubis; The Pennsylvania State University CiteSeerX Archives

Subjects: Projection; projectional skeleton; norming set

• Source: http://arxiv.org/pdf/0802.1109v2.pdf.

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The norming sets of P(²R²h(1/2)).

• Authors : Sung Guen Kim¹

Subjects: *POLYNOMIALS

• Source: Palestine Journal of Mathematics. 2023, Vol. 12 Issue 2, p540-547. 8p.

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