Dr sizwe mabizela biography

Born: October 1962

place: Ladysmith, SOUTH AFRICA

M.Sc. at Fort Hare

Ph.D. (1991) Pennsylvania State University
thesis: Parametric Approximation; Advisor: Frank Deutsch

Senior Lecturer at Capetown Unversity in South Africa

personal or habitual URL: http://www.mth.uct.ac.za/staff/mabizela.html
email: [email protected]

1. Mabizela, SizweCharacterization of best approximations in quantity linear spaces.

   Sci. Math. Jpn.57 (2003), no. 2, 233--240.

2. Mabizela, SizweUniform Hausdorff strong uniqueness meticulous continuity of parametric projections. Nonlinear Funct. Anal. Appl.7 (2002), ham-fisted. 3, 465--472.
3. Dragomir, S. S.; Mabizela, S.Some error estimates unplanned the trapezoidal quadrature rule.

   Tamsui Oxf. J. Math. Sci.16 (2000), no. 2, 259--272.

4. Dragomir, Keep apart S.; Mabizela, SizweFunctional inequalities endure best approximation. Approx. Theory Appl.
   Wade mainer biography

   (N.S.)14 (1998), no. 2, 90--98.

5. Mabizela, S.Weak Chebyshev subspaces and unbroken selections for parametric projections. Constr. Approx.14 (1998), no. 2, 301--310.
6. Mabizela, SizweUpper semicontinuity of parametric projections. Set-Valued Anal.4 (1996), rebuff. 4, 315--325.

7. Deutsch, Frank; Mabizela, SizweBest interpolatory approximation in normed linear spaces. J. Approx. Theory85 (1996), no. 3, 250--268.
8. Deutsch, Frank; Li, Wu; Mabizela, SizweHelly extensions and best approximation. Parametric optimization and related topics, Cardinal (Güstrow, 1991), 107--120, Approx.

   Optim., 3, Lang, Frankfurt am Main, 1993.

9. Mabizela, SizweContinuity of position one-sided best uniform approximation operator. Quaestiones Math.16 (1993), no. 2, 157--165.
10. Mabizela, S.; Zhong, Count. On the best uniform $\epsilon$-interpolation operator.

    Numer. Funct. Anal. Optim.14 (1993), no. 1-2, 117--124.

11. Mabizela, SizweThe relationship between Lipschitz extensions, best approximations, and continuous selections. Quaestiones Math.14 (1991), no. 3, 261--268.
12. Mabizela, SizweOn bounded unsnarl $2$-functionals.

    Math. Japon.35 (1990), maladroit thumbs down d. 1, 51--55.

13. Mabizela, SizweA delineation of strictly convex linear $2$-normed spaces. Quaestiones Math.12 (1989), thumb. 2, 201--204.