Scheiber Ernő

Scheiber Ernő
Született1950. február 3. (74 éves)
Brassó
Állampolgárságaromán
Foglalkozásamatematikus,
egyetemi tanár
Sablon • Wikidata • Segítség

Scheiber Ernő (Brassó, 1950. február 3. –) erdélyi magyar matematikus, egyetemi tanár.

Életpályája

1987-ben matematikai analízisből doktorált Kolozsváron a Babeș–Bolyai Tudományegyetemen.

A brassói Transilvania Egyetem matematika és informatika tanszékén egyetemi tanár.

Munkássága

Fő kutatási területe a numerikus analízis és a számítástehnika körébe tartozik. Scheiber Ernest néven publikál.

Válogatott cikkei

  • Scheiber, Ernest: Parallel-distributed programming tool for the Linda programming model. in: Simian, Dana (ed.), Modelling and development of intelligent systems. Proceedings of the first international conference, Sibiu, Romania, October 22–25, 2009. Sibiu: Lucian Blaga University Press. 203–210 (2009).
  • Scheiber, Ernest; Lupu, Mircea: On the solution of some maximization problems based on a Jensen inequality. Demonstr. Math. 37, No. 3, 719–726 (2004).
  • Scheiber, Ernest: On the convergence of a method for solving two point boundary value problems by optimal control. Rev. Anal. Numér. Théor. Approx. 31, No. 2, 217–227 (2002).
  • Lupu, Mircea; Postelnicu, Adrian; Scheiber, Ernest: Analytical method for maximal drag airfoils optimization in cavity flows. An. Univ. Bucur., Mat. 50, No. 1-2, 123–140 (2001).
  • Lupu, Mircea; Scheiber, Ernest: Analytical method for airfoils optimization in the case of nonlinear problems in jet aerodynamics. Math. Rep., Bucur. 3(53), No. 1, 33–43 (2001).
  • Breckner W. Wolfgang, Scheiber Ernest: A Hahn-Banach type extension theorem for linear mapping into ordered modules. Mathematica, 19(42), 1977, n0.1, 13–27.
  • Scheiber Ernest: On the convergence of a method of integrating Cauchy's problems. Studia Univ. Babeş-Bolyai Cluj, Math., 31, 1986, no. 2, 38–43.
  • Scheiber Ernest: On the parallel version of the successive approximation method for quasilinear boundary value problems. J. Computational and Applied Mathematics, 2, 1996, 335–343.

Források

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