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New Perspectives on the Theory of Inequalities for Integral and Sum (1st ed. 2021)
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New Perspectives on the Theory of Inequalities for Integral and Sum (1st ed. 2021)
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This book provides new contributions to the theory of inequalities
for integral and sum, and includes four chapters. In the first
chapter, linear inequalities via interpolation polynomials and
green functions are discussed. New results related to Popoviciu
type linear inequalities via extension of the Montgomery identity,
the Taylor formula, Abel-Gontscharoff's interpolation polynomials,
Hermite interpolation polynomials and the Fink identity with
Green’s functions, are presented. The second chapter is
dedicated to Ostrowski’s inequality and results with applications
to numerical integration and probability theory. The third
chapter deals with results involving functions with nondecreasing
increments. Real life applications are discussed, as well as and
connection of functions with nondecreasing increments together with
many important concepts including arithmetic integral mean, wright
convex functions, convex functions, nabla-convex functions, Jensen
m-convex functions, m-convex functions, m-nabla-convex functions,
k-monotonic functions, absolutely monotonic functions, completely
monotonic functions, Laplace transform and exponentially convex
functions, by using the finite difference operator of order
m. The fourth chapter is mainly based on Popoviciu and
Cebysev-Popoviciu type identities and inequalities. In this last
chapter, the authors present results by using delta and nabla
operators of higher order.
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