 Dr. Veronica Oana Nechita
Dr. Veronica Oana Nechita
             Teaching
Assistant
Complex analysis,
Geometric function theory of one and several complex variables 
 
Teaching
 
Books
 - Contribuţii
     în teoria funcţiilor univalente, Presa Universitară Clujeană, 2008, 135pp, ISBN 978-973-610-681-1.
 
Papers
 - Non-analytic
     functions in an ellipse, Studia Univ. Babeş-Bolyai, Math. 46, No.2 (2001), 101–105 (with M.N.Pascu), MR 1954259 (2003m:30045),
     Zbl pre05566816.
- On some univalence conditions in
     the unit disk, Studia Univ. Babeş-Bolyai Math. 48, No.2 (2003), 89–92, MR 2110319,
     Zbl 1066.30018. 
- Theory of superordinations for
     several complex variables, Mathematica (Cluj) 46(69), No.1 (2004), 97-100, MR 2104028, Zbl 1091.32006.
- Differential
     subordinations and superordinations for analytic
     functions defined by the generalized Sălăgean
     derivative, Acta Univ. Apulensis,
     Math. Inform. 16 (2008), 143–156, MR 2445949 (2009h:30038).
     
- On alpha-convex analytic functions defined by generalized Ruscheweyh derivatives operator, Studia Univ. Babeş-Bolyai
     Math. 53, No.2 (2008), 109–118 (with D.Răducanu),
     MR 2440764 (2009g:30017), Zbl
     pre05595426.
- On some classes of analytic functions defined by a
     multiplier transformation, Studia Univ. Babeş-Bolyai Math. 53, No.3 (2008), 69–74, MR 2487109,
     Zbl 1174.30033. 
- Differential
     sandwich theorems for analytic functions defined by the Dziok-Srivastava linear operator, Mathematica (Cluj) 50(73),
     No.1 (2008), 85–94, MR 2543933, Zbl pre05566816.
- Loewner
     chains and almost starlike mappings of complex
     order λ (with C.M.Bălăeţi), Carpathian J. Math.
     vol.26, no.2, 2010, 146–157.
- A
     differential sandwich theorem for analytic functions defined by the
     generalized Sălăgean operator, (with D.Răducanu), Aust.J.Math.Anal.Appl.
     9, No.1, Article 8 (2012) pp 1–7. 
- Applications
     of the Roper-Suffridge extension operator to
     almost starlike mappings of complex order λ
     (with C.M.Bălăeţi) Acta
     Univ. Apulensis, Math. Inform. 29 (2012),
     315-324. 
- An
     univalence condition for analytic functions in
     the unit disk (to appear).
 
Member
of Grant UEFISCSU PN II-ID-524 
 
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