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A NOTE ON OSTROWSKI TYPE INEQUALITIES

  • B. G. Pachpatte
Published/Copyright: December 19, 2017
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Demonstratio Mathematica
From the journal Demonstratio Mathematica Volume 35 Issue 1

Published Online: 2017-12-19
Published in Print: 2002-1-1

© by B. G. Pachpatte

Articles in the same Issue

  1. Titelei
  2. Contents
  3. ORDER ALGEBRAS
  4. RECENT RESULTS IN THE INFINITE MATRIX THEORY, AND APPLICATION TO HILL EQUATION
  5. A NOTE ON OSTROWSKI TYPE INEQUALITIES
  6. SOME UNIVALENCE CRITERIA
  7. GENERATING RELATIONS INVOLVING HYPERGEOMETRIC FUNCTIONS BY MEANS OF INTEGRAL OPERATORS
  8. ON THE ZEROS OF SOLUTIONS OF THE DIFFERENTIAL EQUATION ω(2m) + p(z)ω = 0
  9. RETARDED FUNCTIONAL DIFFERENTIAL EQUATIONS IN BANACH SPACES AND HENSTOCK-KURZWEIL INTEGRALS
  10. EXISTENCE AND UNIQUENESS OF POSITIVE SOLUTION OF A SEMILINEAR ELLIPTIC EQUATION IN Rn
  11. ASYMPTOTICS OF PSEUDODIFFERENTIAL PARABOLIC EQUATIONS
  12. ON LACUNARY STATISTICAL LIMIT POINTS
  13. CHARACTERIZATION FOR THE LIMIT POINTS OF STRETCHED DOUBLE SEQUENCES
  14. σ-CORE FOR REAL BOUNDED SEQUENCES
  15. THE DELTA FUNCTION AND THE COMPOSITION OF DISTRIBUTIONS
  16. ON REFLEXIVITY OF m(CK))
https://doi.org/10.1515/dema-2002-0104
Creative Commons
BY-NC-ND 3.0

Articles in the same Issue

  1. Titelei
  2. Contents
  3. ORDER ALGEBRAS
  4. RECENT RESULTS IN THE INFINITE MATRIX THEORY, AND APPLICATION TO HILL EQUATION
  5. A NOTE ON OSTROWSKI TYPE INEQUALITIES
  6. SOME UNIVALENCE CRITERIA
  7. GENERATING RELATIONS INVOLVING HYPERGEOMETRIC FUNCTIONS BY MEANS OF INTEGRAL OPERATORS
  8. ON THE ZEROS OF SOLUTIONS OF THE DIFFERENTIAL EQUATION ω(2m) + p(z)ω = 0
  9. RETARDED FUNCTIONAL DIFFERENTIAL EQUATIONS IN BANACH SPACES AND HENSTOCK-KURZWEIL INTEGRALS
  10. EXISTENCE AND UNIQUENESS OF POSITIVE SOLUTION OF A SEMILINEAR ELLIPTIC EQUATION IN Rn
  11. ASYMPTOTICS OF PSEUDODIFFERENTIAL PARABOLIC EQUATIONS
  12. ON LACUNARY STATISTICAL LIMIT POINTS
  13. CHARACTERIZATION FOR THE LIMIT POINTS OF STRETCHED DOUBLE SEQUENCES
  14. σ-CORE FOR REAL BOUNDED SEQUENCES
  15. THE DELTA FUNCTION AND THE COMPOSITION OF DISTRIBUTIONS
  16. ON REFLEXIVITY OF m(CK))
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