In this paper we establish some new upper and lower bounds for the difference between the weighted arithmetic and harmonic operator means under various assumption for the positive invertible operators A, B. Some applications when A, B are bounded above and below by positive constants are given as well.peerReviewe
For all a, b > 0, the following two optimal inequalities are presented: and ]. Here, H(a, b), L(a...
By finding linear relations among differences between two special means, the authors establish some ...
(communicated by R. Bhatia) Abstract. We derive bounds on the variance of a random variable in terms...
In this paper we establish some new upper and lower bounds for the difference between the weighted a...
In this paper we establish some new upper and lower bounds for the difference between the weighted a...
In this paper we establish some multiplicative inequalities for weighted arithmetic and harmonic ope...
Abstract This note aims to generalize the reverse weighted arithmetic–geometric mean inequality of n...
AbstractWe prove several eigenvalue inequalities for the differences of various means of two positiv...
Abstract. In this paper we derive some improvements of means inequalities for Hilbert space operator...
For , the power mean of order of two positive numbers and is defined by , for , and , for...
For , the power mean of order of two positive numbers and is defined by . In this paper, we...
In the case of two positive numbers, the geometric mean is closer to the harmonic than to the arithm...
Abstract In the article, we provide several sharp upper and lower bounds for two Sándor–Yang means i...
AbstractIn this paper we consider weighted arithmetic and geometric means of higher orders construct...
ABSTRACT. A number of inequalities are derived for power means and quasi-arithmetic means of bounded...
For all a, b > 0, the following two optimal inequalities are presented: and ]. Here, H(a, b), L(a...
By finding linear relations among differences between two special means, the authors establish some ...
(communicated by R. Bhatia) Abstract. We derive bounds on the variance of a random variable in terms...
In this paper we establish some new upper and lower bounds for the difference between the weighted a...
In this paper we establish some new upper and lower bounds for the difference between the weighted a...
In this paper we establish some multiplicative inequalities for weighted arithmetic and harmonic ope...
Abstract This note aims to generalize the reverse weighted arithmetic–geometric mean inequality of n...
AbstractWe prove several eigenvalue inequalities for the differences of various means of two positiv...
Abstract. In this paper we derive some improvements of means inequalities for Hilbert space operator...
For , the power mean of order of two positive numbers and is defined by , for , and , for...
For , the power mean of order of two positive numbers and is defined by . In this paper, we...
In the case of two positive numbers, the geometric mean is closer to the harmonic than to the arithm...
Abstract In the article, we provide several sharp upper and lower bounds for two Sándor–Yang means i...
AbstractIn this paper we consider weighted arithmetic and geometric means of higher orders construct...
ABSTRACT. A number of inequalities are derived for power means and quasi-arithmetic means of bounded...
For all a, b > 0, the following two optimal inequalities are presented: and ]. Here, H(a, b), L(a...
By finding linear relations among differences between two special means, the authors establish some ...
(communicated by R. Bhatia) Abstract. We derive bounds on the variance of a random variable in terms...