Problems in real analysis : Advanced calculus on the real axis

Problems in Real Analysis: Advanced Calculus on the Real Axis features a comprehensive collection of challenging problems in mathematical analysis that aim to promote creative, non-standard techniques for solving problems. This self-contained text offers a host of new mathematical tools and strategi...

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Bibliografske podrobnosti
Auteurs principaux: Andreescu, Titu, 1956-, Radulescu, Vicentiu D. (Auteur), Andreescu, Titu (Auteur)
Format: Livre numérique
Jezik:Anglais
Izdano: New York, NY : Springer New York 2009.
Cham : Springer Nature
Teme:
Online dostop:Accès sur la plateforme de l'éditeur
Accès sur la plateforme Istex
Accès Université d'Orléans
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Archives Springer e-books (Licence nationale)
Archives Springer e-books (Licence nationale)
Autres localisations: Voir dans le Sudoc
Edition sous un autre format:• Problems in Real Analysis, Advanced Calculus on the Real Axis, Teodora-Liliana T. Rădulescu, Vincen—tiu D. Rădulescu, Titu Andreescu, Dordrecht, Springer, 2009, 1 vol. (XX- 452 p.), 978-0-387-77378-0
• AO/ASIF instruments, a technical manual, R. Texhammar, C. Colton., 2nd ed. completely revised and enlarged, Berlin, Springer-Verlag, 1994, xxi, 564 p, 3-540-56895-6
Kazalo:
  • Sequences, Series, and Limits Sequences Series Limits of Functions Qualitative Properties of Continuous and Differentiable Functions Continuity Differentiability Applications to Convex Functions and Optimization Convex Functions Inequalities and Extremum Problems Antiderivatives, Riemann Integrability, and Applications Antiderivatives Riemann Integrability Applications of the Integral Calculus Basic Elements of Set Theory
  • Sequences, Series, and Limits
  • Sequences
  • Series
  • Limits of Functions
  • Qualitative Properties of Continuous and Differentiable Functions
  • Continuity
  • Differentiability
  • Applications to Convex Functions and Optimization
  • Convex Functions
  • Inequalities and Extremum Problems
  • Antiderivatives, Riemann Integrability, and Applications
  • Antiderivatives
  • Riemann Integrability
  • Applications of the Integral Calculus
  • Basic Elements of Set Theory.