Related papers: A note on certain inequalities for bivariate means
We give a simple proof of a recently result concerning Hardy $q$-inequalities.
In this note we prove a weighted version of the Khintchine inequalities.
Equivalencies of many basic elementary inequalities are given
In this short paper we show that the inequality of arithmetic and geometric means is reduced to another interesting inequality, and a proof is provided.
Modifying an idea of E. Brietzke we give simple proofs for the recurrence relations of some sequences of binomial sums which have previously been obtained by other more complicated methods.
We give a simpler proof of a result of Holland concerning a mixed arithmetic-geometric mean inequality. We also prove a result of mixed mean inequality involving the symmetric means.
In this paper, some inequalities of bounds for the Neuman-S\'{a}ndor mean in terms of weighted arithmetic means of two bivariate means are established. Bounds involving weighted arithmetic means are sharp.
We offer new proofs, refinements as well as new results related to classical means of two variables, including the identric and logarithmic means.
We prove some extensions of Andrews inequality.
The aim of this note is to show that Poincar\'e inequalities imply corresponding weighted versions in a quite general setting. Fractional Poincar\'e inequalities are considered, too. The proof is short and does not involve covering…
We obtain some new inequalities of Chebyshev Type.
This short note present a "proof" of $P\neq NP$. The "proof" with double quotation marks is to indicate that we do not know whether the proof is correct or not (We're confused because we do know in which we make the mistakes).
In this article, we show multiple inequalities for the singular values of the difference of matrix means. The obtained results refine and complement some well established results in the literature. Although we target singular values…
A simple proof of the weighted two variable geometric-arithmetic a mean inequality based on one given earlier valid only for integer weights
Using Singular Rescaling We Prove Some Bifurcation Results. This note Presents short proofs for some Bifurcation results which had been appeared with other authors.
We improve constants in the Rademacher-Menchov inequality.
We provide elementary proof of several congruences involving single sum and multisums of binomial coefficients.
The aim of this paper is to show a possibility to identify multivariate distribution by means of specially constructed one-dimensional random variable. We give some inequalities which may appear to helpful for a construction of multivariate…
This note gives a simple approach to q-analogues of some results associated with Abel polynomials.
In this note we prove an inequality involving primes and the product of consecutive primes.