# Erratum to: ‘Abstract elliptic operators appearing in atmospheric dispersion’ by Veli B Shakhmurov and Aida Sahmurova published in the journal of Boundary Value Problems, 2014, V. 2014: 43

- Veli B Shakhmurov
^{1, 2}Email author and - Aida Sahmurova
^{3}

**2014**:116

**DOI: **10.1186/1687-2770-2014-116

© Shakhmurov and Sahmurova; licensee Springer. 2014

**Received: **1 May 2014

**Accepted: **2 May 2014

**Published: **14 May 2014

The original article was published in *Boundary Value Problems* 2014 **2014**:43

## Correction

Errata of paper [1]. In Theorems 3.2 and 3.3 it should say $m=0$, *i.e.*, these theorems should read as follows.

**Theorem 3.2**

*Let Condition*3.2

*hold*.

*Then problem*(3.5)-(3.6)

*has a unique solution*$u\in {W}^{2,p}(0,1;E(A),E)$

*for*${f}_{k}\in {E}_{k}$, $\lambda \in {S}_{\psi}$,

*with sufficiently large*$|\lambda |$

*and the following coercive uniform estimate holds*:

**Theorem 3.3**

*Assume Condition*3.2

*holds*.

*Then the operator*$u\to \{(L+\lambda )u,{L}_{1}u,{L}_{2}u\}$

*for*$\lambda \in {S}_{\psi ,\varkappa}$

*and for sufficiently large*$\varkappa >0$

*is an isomorphism from*

*Moreover*,

*the following uniform coercive estimate holds*:

## Notes

## Authors’ Affiliations

## References

- Shakhmurov VB, Sahmurova A: Abstract elliptic operators appearing in atmospheric dispersion.
*Bound. Value Probl.*2014., 2014: Article ID 43Google Scholar

## Copyright

This article is published under license to BioMed Central Ltd. This is an Open Access article distributed under the terms of the Creative Commons Attribution License (http://creativecommons.org/licenses/by/4.0), which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly credited.