Erratum to: On positive almost weak* Dunford–Pettis operators

Erratum to: On positive almost weak* Dunford–Pettis operators Positivity (2016) 20:755 DOI 10.1007/s11117-015-0376-y Positivity ERRATUM Erratum to: On positive almost weak* Dunford–Pettis operators 1 1 1 Yang Deng · Zili Chen · Niushan Gao Published online: 14 October 2015 © Springer Basel 2015 Erratum to: Positivity DOI 10.1007/s11117-015-0354-4 We acknowledge that some results of our original article have been proved earlier in [1,2] by Elbour et al. The first one is Theorem 2.8 of the original paper, which is exactly [1, Theo- rem 2.11]. But we provide a different way to prove “(iib) ⇒ (i)” of Theorem 2.8 of the original paper. The next one is Theorem 3.3 of the original paper, a few lines can prove it is exactly [1, Theorem 2.7]. Also, we introduce the theorem in a different way. At last, Theorem 2.1 and part of Theorem 2.6 of the original paper are contained in [2, Theorem 2.7] and [2, Corollary 2.11], respectively. We feel sorry about that we ignored [1,2]. References 1. Elbour, A., Machrafi, N., Moussa, M.: On the class of weak almost limited operators (2014) (preprint). arXiv:1403.0136 2. Machrafi, N., Elbour, A., Fahri, E., Bouras, K.: On the positive weak almost limited operators. Arab J. Math. Sci. 21(2), 136–143 (2015). ISSN 1319-5166 The online version of the original article can be found under doi:10.1007/s11117-015-0354-4. B Yang Deng Zili Chen Niushan Gao School of Mathematical Sciences, South Jiaotong University, Chengdu 610000, China Positivity Springer Journals

Erratum to: On positive almost weak* Dunford–Pettis operators

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Springer International Publishing
Copyright © 2015 by Springer Basel
Mathematics; Fourier Analysis; Operator Theory; Potential Theory; Calculus of Variations and Optimal Control; Optimization; Econometrics
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