Svetlin G. Georgiev, Khaled Zennir, Aissa Boukarou

Multiplicative Analytic Geometry (eBook, ePUB)

• Format: ePub

Produktbeschreibung

This book is devoted to multiplicative analytic geometry. The book is intended for senior undergraduate students and beginning graduate students of engineering and science courses & reflects some recent investigations in multiplicative analytic geometry. The multiplicative differential calculus has applications in biology, chemistry, finance.

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Produktdetails

• Verlag: Taylor & Francis
• Seitenzahl: 248
• Erscheinungstermin: 24. November 2022
• Englisch
• ISBN-13: 9781000721102
• Artikelnr.: 66360468

Autorenporträt

Svetlin G. Georgiev (born 05 April 1974, Rouse, Bulgaria) is a mathematician who has worked in various areas of mathematics. He currently focuses on harmonic analysis, functional analysis, partial differential equations, ordinary differential equations, Clifford and quaternion analysis, integral equations and dynamic calculus on time scales.

Khaled Zennir was born in Skikda, Algeria, in 1982. He received his PhD in Mathematics in 2013 from Sidi Bel Abbès University, Algeria (Assist. Professor). He obtained his highest diploma in Algeria (Habilitation, Mathematics) from Constantine University, Algeria, in May 2015 (Assoc. Professor). He is now Associate Professor at Qassim University, KSA. His research interests lie in nonlinear hyperbolic partial differential equations: global existence, blow-up and long time behavior.

Aissa Boukarou received his PhD in Mathematics in 2021 from Ghardaia University, Algeria (Assist. Professor). His research interests lie in partial differential equations, harmonic analysis, stochastic PDE and numerical analysis.

Inhaltsangabe

1. The Field R*. 2. Multiplicative Plane Euclidean Geometry. 3.
Multiplicative Affine Transformations in the Multiplicative Euclidean
Plane. 4. Finite Groups of Multiplicative Isometries of E?2. 5.
Multiplicative Geometry on the Multiplicative Sphere. 6. The Projective
Multiplicative Plane P?2. 7. The Multiplicative Distance Geometry on P?2.
8. The Hyperbolic Multiplicative Plane.