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相关论文: Closed vortex state in 3D mesoscopic superconducti…

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We analyze magnetic field profiles of vortices in thin-film superconductors, shedding new light on this old and presumed settled problem. In sufficiently thin films with realistic Ginzburg-Landau parameter $\kappa = 1/\sqrt{2}$, the…

超导电性 · 物理学 2026-04-13 Aurélien Balzli , Louk Rademaker , Giulia Venditti

We study the vortex formation in extreme type-II superconductors immersed in strong magnetic fields in the framework of the the Ginzburg-Landau theory. We focus on the regime where superconductivity survives in the bulk of the material but…

数学物理 · 物理学 2025-08-18 M. Correggi , A. Kachmar

The influence of the geometry of a thin superconducting sample on the penetration of the magnetic field lines and the arrangement of vortices are investigated theoretically. We compare superconducting disks, squares and triangles with the…

超导电性 · 物理学 2009-11-07 B. J. Baelus , F. M. Peeters

Sufficiently thin films of type-I superconductor in a perpendicular magnetic field exhibit a triangular vortex lattice, while thick films develop an intermediate state. To elucidate what happens between these two regimes, precise numerical…

超导电性 · 物理学 2011-01-06 Mark C. Sweeney , Martin P. Gelfand

The vortex states in a thin mesoscopic disk are investigated within the phenomenological Ginzburg-Landau theory in the presence of different ''model'' magnetic field profiles with zero average field which may result from a ferromagnetic…

超导电性 · 物理学 2009-11-07 M. V. Milosevic , S. V. Yampolskii , F. M. Peeters

Here we describe a development of computer algorithm to simulate the Time Dependent Ginzburg-Landau equation (TDGL) and its application to understand superconducting vortex dynamics in confined geometries. Our initial motivation to get…

超导电性 · 物理学 2020-05-20 Antonio Lara , César González-Ruano , Farkhad G. Aliev

We consider a thin superconducting film with a magnetic dot with permanent magnetization (normal to the film) placed on it by a method based on London-Maxwell equations. For sufficiently high dot magnetization a single vortex appears in the…

超导电性 · 物理学 2009-01-14 Zoran Ristivojevic

The nonlinear Ginzburg-Landau equations are solved numerically in order to investigate the vortex structure in thin superconducting disks of arbitrary shape. Depending on the size of the system and the strength of the applied magnetic field…

超导电性 · 物理学 2007-05-23 F. M. Peeters , B. J. Baelus

The generalized time-dependent Ginzburg-Landau (GTDGL) theory was first proposed to describe better gap superconductors and the phenomenon of thermal phase-slips (PSs) in defect-free systems. However, there is a lack of information about…

超导电性 · 物理学 2021-10-27 Vinícius S. Souto , Elwis C. S Duarte , Edson Sardella , Rafael Zadorosny

We present the phase diagram for the current states of superconducting films, based on the experimental investigation of the resistive transition induced by transport current. We found that a rather narrow film never enters the vortex…

超导电性 · 物理学 2015-05-20 E. V. Bezuglyi , I. V. Zolochevskii

We consider the $N$-component Ginzburg-Landau model in the large $N$ limit, the system being embedded in an external constant magnetic field and confined between two parallel planes a distance $L$ apart from one another. On physical…

超导电性 · 物理学 2009-11-10 L. M. Abreu , A. P. C. Malbouisson , J. M. C. Malbouisson , A. E. Santana

The superconducting state of an infinitely long superconducting cylinder surrounded by a medium which enhances its superconductivity near the boundary is studied within the nonlinear Ginzburg-Landau theory. This enhancement can be due to…

超导电性 · 物理学 2009-11-07 B. J. Baelus , S. V. Yampolskii , F. M. Peeters , E. Montevecchi , J. O. Indekeu

We study the Ginzburg-Landau equations in order to describe a two-dimensional superconductor in a bounded domain. Using the properties of a particular integrability point ($\kappa = 1/ \sqrt2$) of these nonlinear equations which allows…

超导电性 · 物理学 2009-10-31 E. Akkermans , K. Mallick

The properties of vortices in superconducting thin films are revisited. The interaction between two Pearl vortices in an infinite film is approximated at all distances by a simple expression. The interaction of a vortex with a regular…

超导电性 · 物理学 2015-05-13 Ernst Helmut Brandt

Here we report a study of vortex states in a thin superconducting film with a magnetic dot grown upon it by means of a method based on London-Maxwell equations. Vortices with single quantum flux ($\Phi_0 = h c / 2 e$), giant vortices…

超导电性 · 物理学 2009-11-11 Serkan Erdin

Solving numerically the 3D non linear Ginzburg-Landau (GL) equations, we study equilibrium and nonequilibrium phase transitions between different superconducting states of mesoscopic disks which are thinner than the coherence length and the…

超导电性 · 物理学 2016-08-31 V. A. Schweigert , F. M. Peeters , P. Singha Deo

We study thin films that host coexisting collinear $d$-wave altermagnetic and superconducting orders in the presence of an external magnetic field that fully penetrates the films. We use the Ginzburg-Landau functional to analyze the…

超导电性 · 物理学 2026-03-09 A. A. Mazanik , Rodrigo de las Heras , F. S. Bergeret

The superconducting state of a thin superconducting disk with a hole is studied within the non-linear Ginzburg-Landau theory in which the demagnetization effect is accurately taken into account. We find that the flux through the hole is not…

介观与纳米尺度物理 · 物理学 2009-10-31 B. J. Baelus , F. M. Peeters , V. A. Schweigert

Our study sample is a superconducting bi-dimensional octagon with different boundary conditions immersed in a magnetic external field H. The boundary conditions are simulated by considering different values of the deGennes extrapolation…

超导电性 · 物理学 2022-05-11 C. A. Aguirre , Julian Faundez , J. Barba-Ortega

The dynamics of vortices in a type-II superconductor with defects are studied by solving the time-dependent Ginzburg-Landau equations in two and three dimensions. We show that vortex flux tubes are trapped by volume defects up to a critical…

超导电性 · 物理学 2007-05-23 T. Winiecki , C. S. Adams