Quantum calculus in Geometric function theory: Quantum calculus - Softcover

MISHRA, Omendra; PORWAL, Saurabh

Softcover

ISBN 10: 6202678097 ISBN 13: 9786202678094

Verlag: LAP LAMBERT Academic Publishing, 2021

Inhaltsangabe

The theory of quantum calculus called q-calculus has motivated the researchers due to its applications in the field of physical sciences, specially in quantum physics. Jackson was the first to give some applications of q-calculus by introducing the q-analogues of derivative and integral.This book gives the detailed information of Application of q calculus and (p,q) calculus in Geometric function theory. First chapter gives basic definition and results of current research in Geometric function theory in second chapter we discuss the connection of q calculus with analytic functions and find some important results. In last we discuss the connection of (p,q) calculus with harmonic multivalent functions. <div><p style="text-align: justify;">The theory of quantum calculus called q-calculus has motivated the researchers due to its&nbsp;<span>applications in the field of physical sciences, specially in quantum&nbsp;</span><span>physics. Jackson was the first to give some applications of&nbsp;</span><span>q-calculus by introducing the q-analogues of derivative and integral.</span><span>This book gives the detailed information of Application of q calculus and (p,q) calculus in Geometric function theory. First chapter gives basic definition and results of current research in Geometric function theory in second chapter we discuss the connection of q calculus with analytic functions and find some important results. In last we discuss the connection of (p,q) calculus with harmonic multivalent functions.&nbsp;</span></p></div>

Details zur Ausgabe

• Verlag: LAP LAMBERT Academic Publishing
• Erscheinungsdatum: 2021
• Sprache: Englisch
• ISBN 10: 6202678097
• ISBN 13: 9786202678094
• Einband: Tapa blanda
• Anzahl der Seiten: 52
• Kontakt zum Hersteller: Nicht verfügbar
• Verantwortliche Person: Nicht verfügbar