Articles containing keyword "mean value theorem":
MIA-01-38 | » The Jensen-Steffensen inequality (07/1998) |
MIA-11-57 | » An approach to Ky Fan type inequalities from binomial expansions (10/2008) |
JMI-03-17 | » An estimate of the commutativity of C2-functions and probability measures (06/2009) |
MIA-18-55 | » A mean value theorem for the Chebyshev functional (04/2015) |
JMI-12-61 | » New explicit bounds on Gamidov type integral inequalities on time scales and applications (09/2018) |
FDC-09-03 | » On some Hardy-type inequalities for generalized fractional integrals (06/2019) |
MIA-24-25 | » Means produced by distances (04/2021) |
Articles containing keyword "mean value theorems":
MIA-06-55 | » On Ky Fan's inequality and its additive analogues (10/2003) |
JMI-02-15 | » Asymptotic behavior of intermediate points in certain mean value theorems (06/2008) |
JMI-05-18 | » Note on an inequality of Gauss (06/2011) |
JMI-05-24 | » On exponential convexity for power sums and related results (06/2011) |
JMI-05-38 | » a(x)-monotonic functions and their inequalities (09/2011) |
JMI-07-02 | » More about Jensen's inequality and Cauchy's means for superquadratic functions (03/2013) |
JMI-07-21 | » Non-symmetric Stolarsky means (06/2013) |
JMI-08-21 | » n-exponential convexity of weighted Hermite-Hadamard's inequality (06/2014) |
JMI-12-56 | » Generalization of majorization theorem-II (09/2018) |
FDC-10-13 | » Mean value Theorems associated to the differences of Opial-type inequalities and their fractional versions (12/2020) |
FDC-10-14 | » On fractional mean value theorems associated with Hadamard fractional calculus and application (12/2020) |
Articles containing keyword "Mean-value theorem":
JMI-04-43 | » Homogeneous means generated by a mean-value theorem (12/2010) |
Articles containing keyword "mean-value theorem":
MIA-09-37 | » On the intermediate point in Cauchy's mean-value theorem (07/2006) |
MIA-12-38 | » Concerning the intermediate point in the mean value theorem (07/2009) |
MIA-12-59 | » Properties of the intermediate point from the Taylor's theorem (10/2009) |