No. |
Title |
Author/s |
Date |
Download |
1. |
Monotonicity of $(1+\frac{1}{s})^s$
Once More |
A. Witkowski |
23/12/08 |
|
2.
|
Generalizations and
analogues of Nesbitt's inequality |
Fuhua Wei
and Shanhe Wu |
24/12/08 |
|
3.
|
Several proofs and
generalizations of a fractional inequality with constraints |
Fuhua Wei
and Shanhe Wu |
24/12/08 |
|
4.
|
Various proofs of the
Cauchy-Schwarz inequality |
Hui-Hua Wu
and Shanhe Wu |
24/12/08 |
|
5. |
Some Inequalities for
Power Series of Selfadjoint Operators in Hilbert Spaces via
Reverses of the Schwarz Inequality |
S.S.
Dragomir |
03/02/09 |
|
6. |
A New Refinement of
Jensen's Inequality in Linear Spaces with Applications |
S.S.
Dragomir |
10/02/09 |
|
7. |
Inequalities in Terms of
the Gateaux Derivatives for Convex Functions in Linear Spaces
with Applications |
S.S.
Dragomir |
1/05/09 |
|
8. |
Some Slater's Type
Inequalities for Convex Functions Defined on Linear Spaces and
Applications |
S.S.
Dragomir |
1/05/09 |
|
9. |
A Generalization of
f-Divergence
Measure to Convex Functions Defined on Linear Spaces |
S.S.
Dragomir |
1/05/09 |
|
10. |
Weighted f-Gini
Mean Difference for Convex and Symmetric Functions in Linear
Spaces |
S.S.
Dragomir |
1/05/09 |
|
11. |
Bounds in Terms of
Gateaux Derivatives for the Weighted f-Gini Mean
Difference in Linear Spaces |
S.S.
Dragomir |
1/05/09 |
|
12. |
Superadditivity and
Monotonicity of Some Functionals Associated with the
Hermite-Hadamard Inequality for Convex Functions in Linear
Spaces |
S.S.
Dragomir |
1/05/09 |
|
13. |
Some Inequalities in
Pseudo-Hilbert Spaces |
L. Ciurdariu |
1/05/09 |
|
14. |
Inequalities of
Hermite-Hadamard's Type for Functions whose Derivatives Absolute
Values are Quasi-Convex |
M. Alomari,
M. Darus, and S.S. Dragomir |
23/07/09 |
|
15. |
Ostrowski's Inequalities
for Functions whose Derivatives are s-Convex in the
Second Sense |
M. Alomari,
M. Darus, S.S. Dragomir and P. Cerone |
15/10/09 |
|
16. |
Fejer-type
Inequalities (II) |
K.-L. Tseng,
Shiow-Ru Hwang and S.S. Dragomir |
15/10/09 |
|
17. |
New Inequalities of
Hermite-Hadamard Type for Functions Whose Second Derivatives
Absolute Values are Quasi-Convex |
M. Alomari,
M. Darus, and S.S. Dragomir |
15/10/09 |
|
18. |
Jensen's Inequality for
Quasiconvex Functions |
S.S.
Dragomir and C.E.M. Pearce |
28/10/09 |
|
19. |
Some Companions of
Fejer's Inequality for Convex Functions |
K.-L. Tseng,
Shiow-Ru Hwang, and S.S. Dragomir |
28/10/09 |
|
20. |
On Some Weighted
Integral Inequalities for Convex Functions Related to Fejer's
Result |
K.-L. Tseng,
Shiow-Ru Hwang, and S.S. Dragomir |
29/10/09 |
|
21. |
Refinements of Fejer's
Inequality for Convex Functions |
K.-L. Tseng,
Shiow-Ru Hwang, and S.S. Dragomir |
30/10/09 |
|