A remark on the space collineation

A remark on the means of the number of divisors

‎We obtain the asymptotic expansion of the sequence with general term $frac{A_n}{G_n}$‎, ‎where $A_n$ and $G_n$ are the arithmetic and geometric means of the numbers $d(1),d(2),dots,d(n)$‎, ‎with $d(n)$ denoting the number of positive divisors of $n$‎. ‎Also‎, ‎we obtain some explicit bounds concerning $G_n$ and $frac{A_n}{G_n}$.

A Remark on a Complementarity Problem in Banach Space

We give a modified proof of the theorem given in an earlier paper of the author (1994).

A short remark on the result of Jozsef Sandor

It is pointed out that, one of the results in the recently published article, ’On the Iyengar-Madhava Rao-Nanjundiah inequality and it’s hyperbolic version’ [3] by J´ozsef S´andor is logically incorrect and new corrected result with it’s proof is presented.

A Remark on a Remark by Macaulay or Enhancing Lazard Structural Theorem

A Remark on Newest Vertex Bisection in Any Space Dimension

Dietmar Gallistl, Mira Schedensack and Rob P. Stevenson A Remark on Newest Vertex Bisection in Any Space Dimension Abstract:With newest vertex bisection, there is no uniform bound on the number of �-simplices that need to be re�ned to arrive at the smallest conforming re�nementT� of a conforming partitionT inwhich one simplex has been bisected. In this note, we show that the di�erence in levels...