Corrigendum to “Constraints on operator ordering from third quantization” [Ann. Phys. 365 (2016) 54–65]

In our previous paper (Ohkuwa et al., 2016) corrigendum was found in Eqs. (3.4) and (3.6). However, conclusions of our previous paper are not changed.     

Corrigendum to “Qualitative analysis of trapped Dirac fermions in graphene” [Ann. Physics 349 (2014) 268–287]

In the article, one set of solutions of (−iσ₁∂_x+W(x)σ₂+Mσ₃)ψ=±Mψ$(-i{\sigma }_1{\partial }_x+W\left(x\right){\sigma }_2+M{\sigma }_3)\psi =\pm M\psi$ was not discussed. We provide corrections where the existence of this set is taken into account.     

Erratum to: “Theory of extreme correlations using canonical Fermions and path integrals” [Ann. Phys. 343 (2014) 164–199]

Erratum for paper “Theory of extreme correlations using canonical Fermions and path integrals”, B.S. Shastry, Ann. Phys. 343, 164–199 (2014) http://dx.doi.org/10.1016/j.aop.2014.02.005 AOP69618.     

Withdrawal notice to: Local causality in a Friedmann–Robertson–Walker spacetime [Ann. Phys. 373 (2016) 67–79]

This article has been withdrawn at the request of the Editors.     

Erratum to “Lower bounds for the eigenvalues of the basic Dirac operator on a Riemannian foliation” [J. Geom. Phys. 51 (2004) 166–182]

We correct some statements in the paper mentioned in the title.     

Corrigendum to “Resonance scattering of a dielectric sphere illuminated by electromagnetic Bessel non-diffracting (vortex) beams with arbitrary incidence and selective polarizations” [Ann. Phys. 361 (2015) 120–147]

In the concerned article Mitri et al. (2015), misprints that have occurred are corrected in six equations. They are Eqs. , , , ,  and (68). These corrections do neither alter the results and plots displayed in Mitri et al. (2015), nor the conclusions as the numerical computations used the correct equations.     

Reply to: “Comment on: ‘Exposed-key weakness of αη’ [Phys. Lett. A 370 (2007) 131]” [Phys. Lett. A 372 (2008) 7091]

We present simulations countering the claims in [R. Nair, H.P. Yuen, Phys. Lett. A 372 (2008) 7091] that the approximation given in [C. Ahn, K. Birnbaum, Phys. Lett. A 370 (2007) 131, quant-ph/0612058] for the eavesdropper's entropy on the encrypted key cannot be valid, and additionally discuss ways in which our views on security requirements differ from those given in [R. Nair, H.P. Yuen, Phys. Lett. A 372 (2008) 7091].     

Addendum to: “Geometrical and topological aspects of electrostatics on Riemannian manifolds” [J. Geom. Phys. 57 (8) (2007) 1679–1696]

In this note we discuss and solve several open problems posed in our recent paper “Geometrical and topological aspects of electrostatics on Riemannian manifolds”, also published in this journal. Some minor mistakes therein are corrected as well.