In this paper, we investigate the quasinormal mode (QNM) spectra for scalar perturbation over quantum-corrected black hole (BH) known as quantum Oppenheimer-Snyder (qOS) BH. The fundamental modes of qOS BH exhibit two key properties. First, there is a nonmonotonic behavior concerning parameter zero multipole number. Second, gravity effects result in slower decay modes. For higher overtones, significant deviation becomes evident between frequencies (QNFs) and Schwarzschild BHs. intervention...

Abstract This paper explores the properties of quasinormal modes (QNMs) a regular black hole (BH) characterized by Minkowski core and sub-Planckian curvature. When focusing on special case, this BH exhibits identical large-scale behavior with Hayward some loop quantum gravity corrected (LQG-corrected) BH. A notable characteristic QNMs in is pronounced outburst overtones when compared to Schwarzschild (SS-BH). can be attributed deviation from SS-BH near-horizon geometry region due effect....

We study the information quantities, including holographic entanglement entropy (HEE), mutual (MI) and of purification (EoP), over Gubser-Rocha model. The remarkable property this model is zero density at ground state, in term which we expect to extract novel, even singular informational properties temperature limit. Surprisedly, do not observe any behavior entanglement-related physical quantities under Nevertheless, find a peculiar from that low region, HEE decreases with increase...

In this paper, we explore the properties of holographic entanglement entropy (HEE), mutual information (MI) and purification (EoP) in Lifshitz theory. These informational quantities exhibit some universal dual field For most configuration parameters temperatures, these change monotonously with dynamical critical exponent $z$. However, also observe non-monotonic behaviors for specific spaces temperatures. A particularly interesting phenomenon is that a dome-shaped diagram emerges behavior MI...

Abstract We investigate the features of charge transport in a novel holographic quantum phase transition (QPT) model with two metallic phases: normal and metallic. The scaling behaviors direct current (DC) resistivity thermal conductivity at low temperatures both phases are numerically computed. numerical results analytical ones governed by near horizon geometry agree perfectly. Then, low-frequency alternating (AC) electric systematically investigated. A remarkable characteristic is that...

This paper explores the properties of quasinormal modes (QNMs) a regular black hole(BH) characterized by Minkowski core and sub-Planckian curvature. When focusing on special case, this BH exhibits identical large-scale behavior with Hayward some loop quantum gravity corrected (LQG-corrected) BH. A notable characteristic QNMs in is pronounced outburst overtones when compared to Schwarzschild (SS-BH). can be attributed deviation from SS-BH near-horizon geometry region due effect. Furthermore,...

In this paper we investigate scalar perturbation over a Frolov black hole (BH), which is regular BH induced by the quantum gravity effect. The quasinormal frequencies of field always consistently reside in lower half-plane, and time-domain evolution demonstrates decaying behavior, with late-time tail exhibiting power-law pattern. These observations collectively suggest stability against perturbation. Additionally, our study reveals that effect leads to slower decay modes. For case angular...

Abstract In this paper we investigate scalar perturbation over a Frolov black hole (BH), which is regular BH induced by the quantum gravity effect. The quasinormal frequencies of field always consistently reside in lower half-plane, and time-domain evolution demonstrates decaying behavior, with late-time tail exhibiting power-law pattern. These observations collectively suggest stability against perturbation. Additionally, our study reveals that effect leads to slower decay modes. For case...

Abstract We investigate the behavior of holographic entanglement entropy (HEE) in proximity to quantum critical points (QCPs) metal-insulator transition (MIT) Einstein–Maxwell-dilaton-axions (EMDA) model. Since both metallic phase and insulating are characterized by distinct IR geometries, we used expect that HEE itself characterizes QCPs. This expectation is validated for certain cases, however, make a noteworthy observation: specific scenario where $$-1&lt;\gamma \le -1/3$$ <mml:math...

We investigate the features of charge transport in a novel holographic quantum phase transition (QPT) model with two metallic phases: normal and metallic. The scaling behaviors direct current (DC) resistivity thermal conductivity at low temperatures both phases are numerically computed. numerical results analytical ones governed by near horizon geometry agree perfectly. Then, low-frequency alternating (AC) electric systematically investigated. A remarkable characteristic is that coherent...

We investigate the behavior of holographic entanglement entropy (HEE) in proximity to quantum critical points (QCPs) metal-insulator transition (MIT) Einstein-Maxwell-dilaton-axions (EMDA) model. Since both metallic phase and insulating are characterized by distinct IR geometries, we used expect that HEE itself characterizes QCPs. This expectation is validated for certain cases, however, make a noteworthy observation: specific scenario where $-1&lt;γ\leq -1/3$, with $γ$ as coupling...

In this paper, we investigate the quasinormal mode (QNM) spectra for scalar perturbation over a quantum-corrected black hole (BH). The fundamental modes of BH exhibit two key properties. Firstly, there is non-monotonic behavior concerning parameter zero multipole number. Secondly, quantum gravity effects result in slower decay modes. For higher overtones, significant deviation becomes evident between frequencies (QNFs) and Schwarzschild BHs. intervention corrections induces outburst...