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Correction to: Some generalizations for \((\alpha\psi,\phi)\)contractions in bmetriclike spaces and an application
Fixed Point Theory and Applications volume 2018, Article number: 4 (2018)
The original article was published in Fixed Point Theory and Applications 2017 2017:26
Correction
In the publication of this article [1], there is an error in Section 3.
The error:
Corollary 3.22
Let \(( X,\sigma_{b} ) \) be a complete bmetriclike space with parameter \(s \ge 1\), and let f, g be two selfmaps of X with \(\psi \in \Psi \), \(\varphi \in \Phi \) satisfying the condition
for all \(x,y \in X\), where \(M ( x,y ) \) is defined as in (3.15) and \(q > 1\). Then f and g have a unique common fixed point in X.
Should instead read:
Corollary 3.22
Let \(( X,\sigma_{b} ) \) be a complete bmetriclike space with parameter \(s \ge 1\), \(f:X \to X\) be a selfmapping, and \(\alpha :X \times X \to \mathopen[ 0,\infty \mathclose) \). Suppose that the following conditions are satisfied:

(i)
f is an \(\alpha_{qs^{p}} \)admissible mapping;

(ii)
there exists a function \(\psi \in \Psi \) such that
$$ \psi \bigl( \alpha_{qs^{p}}\sigma_{b} ( fx,fy ) \bigr) \le \lambda \psi \bigl( M ( x,y ) \bigr) ; $$ 
(iii)
there exists \(x_{0} \in X\) such that \(\alpha ( x_{0},fx_{0} ) \ge qs^{p}\);

(iv)
either f is continuous or property \(H_{qs^{p}}\) is satisfied.
Then f has a fixed point \(x \in X\). Moreover, f has a unique fixed point if property \(U_{qs^{p}}\) is satisfied.
The error:
Corollary 3.17
(ii) there exist functions \(\psi,\varphi \in \Psi\) such that
Should instead read:
Corollary 3.17
(ii) there exists function \(\beta \in \mathbb{S}\) such that
This has now been included in this erratum.
References
 1.
Zoto, K, Rhoades, BE, Radenović, S: Some generalizations for \((\alpha\psi,\phi)\)contractions in bmetriclike spaces and an application. Fixed Point Theory Appl. 2017, 26 (2017). https://doi.org/10.1186/s1366301706201
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Zoto, K., Rhoades, B.E. & Radenović, S. Correction to: Some generalizations for \((\alpha\psi,\phi)\)contractions in bmetriclike spaces and an application. Fixed Point Theory Appl 2018, 4 (2018) doi:10.1186/s1366301806290
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