Access the full text.
Sign up today, get DeepDyve free for 14 days.
V. Ginzburg (1952)
Современное состояние теории сверхпроводимости. II. Микроскопическая теорияPhysics-Uspekhi, 48
J. Luzuriaga, F. Cruz (1978)
Reversible magnetization of surface superconductivitySolid State Communications, 25
F. London (1950)
Superfluids
N. Byers, C. Yang (1961)
THEORETICAL CONSIDERATIONS CONCERNING QUANTIZED MAGNETIC FLUX IN SUPERCONDUCTING CYLINDERSPhysical Review Letters, 7
J. Riess (1982)
Possibility of higher order critical fields in superconducting ringsJournal of Low Temperature Physics, 47
R. Meservey, L. Meyers (1972)
Phase transition of thin-film superconducting cylinders in a magnetic field. II. Angular dependencePhysical Review B, 6
H. Fink, V. Gruenfeld (1980)
Temperature dependence of fluxoid quantization in a superconducting hollow cylinderPhysical Review B, 22
M. Tinkham (1963)
Effect of Fluxoid Quantization on Transitions of Superconducting FilmsPhysical Review, 129
V. Ginzburg, G. Zharkov, A. Sobyanin (1982)
Thermoelectric current in a superconducting circuitJournal of Low Temperature Physics, 47
J. Keller, B. Zumino (1961)
Quantization of the Fluxoid in SuperconductivityPhysical Review Letters, 7
B. Deaver, W. Fairbank (1961)
Experimental Evidence for Quantized Flux in Superconducting CylindersPhysical Review Letters, 7
F. Cruz, H. Fink, J. Luzuriaga (1979)
Temperature dependence of the superconducting giant-vortex state. Theory and experimentPhysical Review B, 20
H. Lipkin, M. Peshkin, L. Tassie (1962)
FLUX QUANTIZATION AND THE CURRENT-CARRYING STATE IN A SUPERCONDUCTING CYLINDERPhysical Review, 126
M. Tinkham (1964)
Consequences of Fluxoid Quantization in the Transitions of Superconducting FilmsReviews of Modern Physics, 36
H. Fink, V. Gruenfeld (1981)
Periodic specific-heat discontinuity at the normal-superconducting phase boundary of a hollow cylinder and its relation to fluxoid quantizationPhysical Review B, 23
W. Goodman, B. Deaver (1970)
DETAILED MEASUREMENTS OF THE QUANTIZED FLUX STATES OF HOLLOW SUPERCONDUCTING CYLINDERS.Physical Review Letters, 24
R. Doll, M. Nabauer (1961)
Experimental Proof of Magnetic Flux Quantization in a Superconducting RingPhysical Review Letters, 7
H. Fink, A. Presson (1966)
MAGNETIC IRREVERSIBLE SOLUTION OF THE GINZBURG--LANDAU EQUATIONS.Physical Review, 151
R. Parks, W. Little (1964)
Fluxoid Quantization in a Multiply-Connected SuperconductorPhysical Review, 133
A. López, H. Fink (1979)
Fluxoid quantum number at Hc3Physics Letters A, 72
L. Onsager (1961)
MAGNETIC FLUX THROUGH A SUPERCONDUCTING RINGPhysical Review Letters, 7
M. Tinkham (1975)
Introduction to Superconductivity
L. Meyers, R. Meservey (1971)
Phase Transition of Thin-Film Superconducting Cylinders in a Magnetic Field. I. Parallel-Field MeasurementsPhysical Review B, 4
J. Bardeen (1961)
Quantization of Flux in a Superconducting CylinderPhysical Review Letters, 7
P. Gennes (1966)
Superconductivity of metals and alloys
W. Goodman, Wayne Willis, D. Vincent, Bascom Deaver (1971)
Quantized flux states of superconducting cylindersPhysical Review B, 4
R. Groff, R. Parks (1968)
Fluxoid quantization and field-induced depairing in a hollow superconducting microcylinderPhysical Review, 176
B. Lischke (1970)
Direkte Beobachtung einzelner magnetischer Flußquanten in supraleitenden Hohlzylindern. IIIZeitschrift für Physik A Hadrons and nuclei, 239
The behavior of a hollow superconducting cylinder of arbitrary dimensions in an external magnetic field is investigated in detail within the Ginzburg-Landau macroscopic theory. The thermodynamic potential of the system is presented in a compact form, which enables us to give a simpler description of the transitions of the system between the quantized levels in a magnetic field than in previous work on this subject. The general theory is illustrated by a number of cases, which show the dependence of the order parameter, the total flux in a cavity, and the magnetic moment of the cylinder on the magnitude of the external field and on temperature. The phase transition curves and the hysteresis boundaries are found. The tricritical points, where the difference between first- and second-order phase transitions vanishes, are established. The oscillations in a magnetic field of the specific heat of the cyclinder are investigated. The formulas are presented for the case of a thin-walled cylinder and are valid for arbitrary values of the order parameter ψ, inner and outer radii of the cylinder, external field, and temperature. The results are discussed in connection with experiment and other papers on this subject.
Journal of Low Temperature Physics – Springer Journals
Published: Nov 6, 2004
Read and print from thousands of top scholarly journals.
Already have an account? Log in
Bookmark this article. You can see your Bookmarks on your DeepDyve Library.
To save an article, log in first, or sign up for a DeepDyve account if you don’t already have one.
Copy and paste the desired citation format or use the link below to download a file formatted for EndNote
Access the full text.
Sign up today, get DeepDyve free for 14 days.
All DeepDyve websites use cookies to improve your online experience. They were placed on your computer when you launched this website. You can change your cookie settings through your browser.