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Alekha Chandra Nayak

Publications and source records attributed to Alekha Chandra Nayak.

2 recordsLinked to original sources

Revisiting constraints on superconducting cosmic strings in light of Dark Ages global 21-cm signal

The Superconducting Cosmic Strings (SCS) are a special case of cosmic strings that have a core carrying a charged field. When SCS passes through magnetized regions, the charged particles in the string experience a Lorentz force, which can produce radiation on the entire electromagnetic spectrum. This radiation can inject energy into the surrounding plasma, resulting in a modification of the thermal and ionization evolution of the intergalactic medium (IGM) and, subsequently, the global 21-cm signal. The signatures of SCS in the post-recombination era have been primarily studied in the low-frequency (radio) regime, which does not impact the state of the IGM. In this work, we study the effect of decaying SCS on the dark ages global 21-cm signal $(δT_b)$, considering both the ionizing and radio radiation. The dark ages signal can provide pristine cosmological information free from astrophysical uncertainties, as the universe was primarily homogeneous during this era in the absence of baryonic structure formation. Considering a change in the $δT_b$ at redshift $z\sim 89$ from the $Λ\rm CDM$ framework, we derive an upper bound on the decay efficiency parameter, $g\equiv g(I,~Gμ_s)$, to be $\lesssim 5.1\times10^{14}\, \rm GeV^2$, where, $I$ and $Gμ_s$ represent the loop current and string tension of SCS, respectively.

astro-ph.CO↗

Elko and mass dimension one field of spin one half: causality and Fermi statistics

We review how Elko arise as an extension of complex valued four-component Majorana spinors. This is followed by a discussion that constrains certain elements of phase freedom. A proof is reviewed that unambiguously establishes that Elko, and for that matter the indicated Majorana spinors, cannot satisfy Dirac equation. They, however do, as they must, satisfy spinorial Klein-Gordon equation. We then introduce a quantum field with Elko as its expansion coefficients and show that it is causal, satisfies Fermi statistics, and then refer to the existing literature to remind that its mass dimensionally is one. We conclude by providing an up-to-date bibliography on the subject.

hep-th↗