Analysis with Mathematica® - Single Variable Calculus

A computer algebra system such as Mathematica® is able to do much more than just numerics: This revised text shows how to tackle real mathematical problems from basic analysis. The reader learns how Mathematica® represents domains, qualifiers and limits to implement actual proofs - a requirement to unlock the huge potential of Mathematica® for a variety of applications.

Info autore

Dr. hab. Galina Filipuk,


University of Warsaw (current),


Polish Academy of Sciences,


Loughborough University,


Belarusian State University.


Fellowships:


Humboldt Research Fellowship


for Experienced Researchers at


TU Dresden and KU Eichstaett-


Ingolstadt (Germany); Japan


Society for the Promotion


of Sciences Fellowship at Kumamoto University.


Dr. Andrzej Kozłowksi, University of Warsaw (current), Wayne State University, Toyama University of International Studies, Chiba Denki University, Japan Society for the Promotion of Science/Royal Society Post-Doctoral Fellow at Tsukuba University. Visiting


positions: Tokyo Institute of


Technology. Consultant to


Wolfram Research.

Riassunto

A computer algebra system such as Mathematica® is able to do much more than just numerics: This revised text shows how to tackle real mathematical problems from basic analysis. The reader learns how Mathematica® represents domains, qualifiers and limits to implement actual proofs – a requirement to unlock the huge potential of Mathematica® for a variety of applications.

Dettagli sul prodotto

• Autori: Galina Filipuk, Andrzej Kozlowski, Andrzej Kozłowski
• Editore: De Gruyter
• Lingue: Inglese
• Formato: Tascabile
• Pubblicazione: 19.11.2025
• EAN: 9783111522142
• ISBN: 978-3-11-152214-2
• Pagine: 295
• Dimensioni: 172 mm x 14 mm x 240 mm
• Peso: 492 g
• Illustrazioni: 3 b/w and 100 col. ill., 25 b/w and 0 col. tbl.
• Serie: De Gruyter Textbook
• Categorie: Scienze naturali, medicina, informatica, tecnica > Matematica > Analisi; Analysis, Angewandte Mathematik, Mathematica, MAT012000 MATHEMATICS / Geometry / General, MAT041000 MATHEMATICS / Numerical Analysis, MAT033000 MATHEMATICS / Vector Analysis, MAT003000 MATHEMATICS / Applied, KI in der Bildung, AI in education, Chat Notebooks, Free Form Input