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Dynamic Inequalities On Time Scales

Bag om Dynamic Inequalities On Time Scales

This is a monograph devoted to recent research and results on dynamic inequalities on time scales. The study of dynamic inequalities on time scales has been covered extensively in the literature in recent years and has now become a major sub-field in pure and applied mathematics. In particular, this book will cover recent results on integral inequalities, including Young's inequality, Jensen's inequality, Holder's inequality, Minkowski's inequality, Steffensen's inequality, Hermite-Hadamard inequality and ¿eby¿v's inequality. Opial type inequalities on time scales and their extensions with weighted functions, Lyapunov type inequalities, Halanay type inequalities for dynamic equations on time scales, and Wirtinger type inequalities on time scales and their extensions will also be discussed here in detail.

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  • Sprog:
  • Engelsk
  • ISBN:
  • 9783319110011
  • Indbinding:
  • Hardback
  • Sideantal:
  • 256
  • Udgivet:
  • 30. oktober 2014
  • Udgave:
  • 2014
  • Størrelse:
  • 243x163x20 mm.
  • Vægt:
  • 540 g.
  • BLACK NOVEMBER
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Leveringstid: 8-11 hverdage
Forventet levering: 7. december 2024

Beskrivelse af Dynamic Inequalities On Time Scales

This is a monograph devoted to recent research and results on dynamic inequalities on time scales. The study of dynamic inequalities on time scales has been covered extensively in the literature in recent years and has now become a major sub-field in pure and applied mathematics.
In particular, this book will cover recent results on integral inequalities, including Young's inequality, Jensen's inequality, Holder's inequality, Minkowski's inequality, Steffensen's inequality, Hermite-Hadamard inequality and ¿eby¿v's inequality.
Opial type inequalities on time scales and their extensions with weighted functions, Lyapunov type inequalities, Halanay type inequalities for dynamic equations on time scales, and Wirtinger type inequalities on time scales and their extensions will also be discussed here in detail.

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