Abstract:In a Type II superconductor, the vortex core behaves like a normal metal. Consequently, the single-particle density of states in the vortex core of a conventional Type II superconductor remains either flat or (for very clean single crystals) exhibits a peak at zero bias due to the formation of Caroli-de Gennes-Matricon bound state inside the core. Here we report an unusual observation from scanning tunneling spectroscopy measurements in a weakly pinned thin film of the conventional s-wave superconductor a-MoGe… Show more
“…Recent experimental results [1] for the vortex mass of superconducting YBa 2 Cu 3 O 7−δ using terahertz spectroscopy are in good agreement with the theory of Kopnin and Vinokur [2] which describes the dynamics of quasiparticles in the vortex core; results of zero-point fluctuation of vortices in a-MoGe thin film [3] agree with Suhl's estimate of the vortex mass [4]. While there is good agreement in these cases, other measurements [5,6] of vortex mass are not in agreement with this theory.…”
Section: Introductionsupporting
confidence: 79%
“…The order parameter ψ varies on the scale of ξ which is much larger than the atomic distance 3 √ Ω 0 ; the sum over n x and n y can be replaced by integrals, writing For a large sample we can neglect edge corrections and approximate integrals by infinite integrals of Gaussian stripes with the center in the sample and zero elsewhere. That is, in the subsequent step, the infinite sum over m, after being shifted by q x ρa/(4π), is then replaced by the sum over interval −q x ρa/(4π) < m < aL y /(2πρ) − q x ρa/(4π).…”
Section: A1 Force Function In Elemental Superconductorsmentioning
Starting from lattice dynamics, Ginzburg Landau Theory is used to study phonon contributions
to the effective vortex mass of a moving Abrikosov lattice driven by a small driving force, in this case
circularly polarized light. A general expression is obtained of dynamical additional mass, which is
capable of including both acoustic and optical phonon contributions. At the level of linear response,
this frequency-dependent mass increases with driving frequency. After reaching a maximum at the
frequency corresponding to the eigenvalue of the wave vector matching the coherence length, the
mass begins to decrease, and eventually changes sign crossing to an effective pinning regime at high
frequency. These calculations are applied to experimental results of YBCO [Scientific Reports 11,
21708 (2021)].
“…Recent experimental results [1] for the vortex mass of superconducting YBa 2 Cu 3 O 7−δ using terahertz spectroscopy are in good agreement with the theory of Kopnin and Vinokur [2] which describes the dynamics of quasiparticles in the vortex core; results of zero-point fluctuation of vortices in a-MoGe thin film [3] agree with Suhl's estimate of the vortex mass [4]. While there is good agreement in these cases, other measurements [5,6] of vortex mass are not in agreement with this theory.…”
Section: Introductionsupporting
confidence: 79%
“…The order parameter ψ varies on the scale of ξ which is much larger than the atomic distance 3 √ Ω 0 ; the sum over n x and n y can be replaced by integrals, writing For a large sample we can neglect edge corrections and approximate integrals by infinite integrals of Gaussian stripes with the center in the sample and zero elsewhere. That is, in the subsequent step, the infinite sum over m, after being shifted by q x ρa/(4π), is then replaced by the sum over interval −q x ρa/(4π) < m < aL y /(2πρ) − q x ρa/(4π).…”
Section: A1 Force Function In Elemental Superconductorsmentioning
Starting from lattice dynamics, Ginzburg Landau Theory is used to study phonon contributions
to the effective vortex mass of a moving Abrikosov lattice driven by a small driving force, in this case
circularly polarized light. A general expression is obtained of dynamical additional mass, which is
capable of including both acoustic and optical phonon contributions. At the level of linear response,
this frequency-dependent mass increases with driving frequency. After reaching a maximum at the
frequency corresponding to the eigenvalue of the wave vector matching the coherence length, the
mass begins to decrease, and eventually changes sign crossing to an effective pinning regime at high
frequency. These calculations are applied to experimental results of YBCO [Scientific Reports 11,
21708 (2021)].
“…Compared to bulk superconductors, the 2D vortex lattice in thin films is much more fragile and susceptible to perturbations [8][9][10][11]. Consequently, thermal [12,13] and quantum [14,15] fluctuations can play a much more dominant role in these systems. Recently, a variety of vortex liquid states, where true dissipationless transport is not seen even at vanishingly low currents, have indeed been reported [16][17][18] in weakly pinned superconducting films made of conventional superconductors.…”
We investigate the low-frequency electrodynamics in the vortex state of two type-II superconducting films, namely, a moderate-to-strongly pinned Niobium Nitride (NbN) and a very weakly pinned amorphous Molybdenum Germanium (a-MoGe). We employ a two-coil mutual inductance technique to extract the complex penetration depth, λ ̃. The sample response is studied through the temperature variation of λ ̃ in the mixed state, where we employ a model developed by Coffey and Clem (CC model) to extract the different vortex lattice (VL) parameters such as the restoring pinning force constant (Labusch parameter), VL drag coefficient and pinning potential barrier. We observe that a consistent description of the inductive and dissipative part of the response is only possible when we take the viscous drag on the vortices to be several orders of magnitudes larger than viscous drag estimated from the Bardeen-Stephen model.
“…In the substrate-free regime, vortex motion is predominantly subsided by intervortex interaction [8] and the subsequent formation of the vortex lattice once a sufficient number of vortices are injected into the system by an external field [20,21]. The dissipative core makes the vortex motion overdamped [8,22], and there should be a timescale associated with the formation of the vortex lattice and the subsequent reaching of the low-resistance equilibrium state. This time-scale need to depend on the superfluid viscosity, vortex mobility, intervortex interaction, vortex lattice elasticity, and pinning strength.…”
The true character of physical phenomena is thought to be reinforced as the system becomes disorder-free. In contrast, the two-dimensional (2D) superconductor is predicted to turn fragile and resistive away from the limit I → 0, B → 0, in the pinning-free regime. It is intriguing to note that the very vortices responsible for achieving superconductivity by pairing, condensation, and, thereby reducing the classical dissipation, render the state resistive driven by quantum fluctuations in the T → 0. While cleaner systems are being explored for technological improvements, the 2D superconductor turning resistive when influenced by weak electric and magnetic fields has profound consequences for quantum technologies. A metallic ground state in 2D is beyond the consensus of both Bosonic and Fermionic systems, and its origin and nature warrant a comprehensive theoretical understanding supplemented by in-depth experiments. A real-time observation of the influence of vortex dynamics on transport properties so far has been elusive. We explore the nature and fate of a low-viscous, clean, 2D superconducting state formed on an ionic-liquid gated few-layered MoS2 sample. The vortex-core being dissipative, the elastic depinning, intervortex interaction, and the subsequent dynamics of the vortex-lattice leave transient signatures in the transport characteristics. The temperature and magnetic field dependence of the transient nature and the noise characteristics of the magnetoresistance confirm that quantum fluctuations are solely responsible for the Bose metal state and the fragility of the superconducting state.
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