Numerical Modeling of HTS Applications
暂无分享,去创建一个
[1] Luciano Martini,et al. Development of an edge-element model for AC loss computation of high-temperature superconductors , 2006 .
[2] Naoyuki Amemiya,et al. Corrigendum: Three-dimensional model for numerical electromagnetic field analyses of coated superconductors and its application to Roebel cables , 2012 .
[3] T. A. Coombs,et al. A model for calculating the AC losses of second-generation high temperature superconductor pancake coils , 2009 .
[4] Charles M. Elliott,et al. 3D-modelling of bulk type-II superconductors using unconstrained H-formulation , 2003 .
[5] A. Campbell. Solving the critical state using flux line properties , 2014 .
[6] S. Hopkins,et al. Trapped fields up to 2 T in a 12 mm square stack of commercial superconducting tape using pulsed field magnetization , 2013 .
[7] H. Ohsaki,et al. AC Losses of a Grid-Connected Superconducting Wind Turbine Generator , 2013, IEEE Transactions on Applied Superconductivity.
[8] Malcolm McCulloch,et al. Computer modelling of type II superconductors in applications , 1999 .
[9] F. Grilli,et al. Current-Penetration Patterns in Twisted Superconductors in Self-Field , 2013, IEEE Transactions on Applied Superconductivity.
[10] Enric Pardo,et al. Electromagnetic modelling of superconductors with a smooth current–voltage relation: variational principle and coils from a few turns to large magnets , 2014, 1410.0772.
[11] Leonid Prigozhin,et al. Computing AC losses in stacks of high-temperature superconducting tapes , 2011 .
[12] P. Tixador,et al. Finite-element method modeling of superconductors: from 2-D to 3-D , 2005, IEEE Transactions on Applied Superconductivity.
[13] Víctor M R Zermeño. Computation of Superconducting Generators for Wind Turbine Applications , 2012 .
[14] Frédéric Sirois,et al. Concept of a current flow diverter for accelerating the normal zone propagation velocity in 2G HTS coated conductors , 2014 .
[15] Victor M. R. Zermeno,et al. Self-Field Effects and AC Losses in Pancake Coils Assembled From Coated Conductor Roebel Cables , 2013, IEEE Transactions on Applied Superconductivity.
[16] B. B. Jensen,et al. Simulation of an HTS Synchronous Superconducting Generator , 2011 .
[17] G. Meunier,et al. Numerical Modelling of AC Hysteresis Losses in HTS Tubes , 2015, IEEE Transactions on Applied Superconductivity.
[18] Pascal Tixador,et al. Different formulations to model superconductors , 2000 .
[19] M. Brereton. Classical Electrodynamics (2nd edn) , 1976 .
[20] Christophe Geuzaine,et al. Numerical simulation of the magnetization of high-temperature superconductors: a 3D finite element method using a single time-step iteration , 2008, 0811.2883.
[21] A. Campbell,et al. Computation of the Field in an Axial Gap, Trapped-Flux Type Superconducting Electric Machine , 2015, IEEE Transactions on Applied Superconductivity.
[22] Bertrand Dutoit,et al. Analysis of the influence of the normal zone propagation velocity on the design of resistive fault current limiters , 2014 .
[23] F. Sirois,et al. Numerical Studies of the Quench Propagation in Coated Conductors for Fault Current Limiters , 2009, IEEE Transactions on Applied Superconductivity.
[24] J. H. Claassen,et al. AC losses in a finite Z stack using an anisotropic homogeneous-medium approximation , 2007, 0708.4024.
[25] Loren F. Goodrich,et al. High-current dc power transmission in flexible RE–Ba2Cu3O7 − δ coated conductor cables , 2011 .
[26] Bertrand Dutoit,et al. Finite element method simulation of AC loss in HTS tapes with B-dependent E-J power law , 2001 .
[27] F. Grilli,et al. Magneto-Thermal Modeling of Second-Generation HTS for Resistive Fault Current Limiter Design Purposes , 2008, IEEE Transactions on Applied Superconductivity.
[28] Min Zhang,et al. 3D modeling of high-Tc superconductors by finite element software , 2011 .
[29] Francesco Grilli,et al. Potential and limits of numerical modelling for supporting the development of HTS devices , 2014, 1412.2312.
[30] Joseph V. Minervini,et al. HTS twisted stacked-tape cable conductor , 2011 .
[31] Francesco Grilli,et al. A full 3D time-dependent electromagnetic model for Roebel cables , 2013 .
[32] Francesco Grilli,et al. Numerical models for ac loss calculation in large-scale applications of HTS coated conductors , 2015, 1509.05560.
[33] Bertrand Dutoit,et al. Finite Element Method Analysis of the coupling effect between superconducting filaments of different aspect ratio , 2003 .
[34] L. Prigozhin,et al. Analysis of critical-state problems in type-II superconductivity , 1997, IEEE Transactions on Applied Superconductivity.
[35] K. Narita,et al. Efficient finite element analysis of electromagnetic properties in multi-layer superconducting power cables , 2003 .
[36] Mathias Noe,et al. Transient Simulations of an Air-Coil SFCL , 2014, IEEE Transactions on Applied Superconductivity.
[37] T. Coombs,et al. Crossed-magnetic-field experiments on stacked second generation superconducting tapes: Reduction of the demagnetization effects , 2014 .
[38] M. Ainslie,et al. Modelling of bulk superconductor magnetization , 2015 .
[39] F. Sirois,et al. Analytical Methods and Formulas for Modeling High Temperature Superconductors , 2013, IEEE Transactions on Applied Superconductivity.
[40] F. Gomory,et al. Current distribution and ac loss for a superconducting rectangular strip with in-phase alternating current and applied field , 2005, cond-mat/0510314.
[41] Antti Stenvall,et al. Development of a three-dimensional finite-element model for high-temperature superconductors based on the H-formulation , 2013 .
[42] Taketsune Nakamura,et al. Electromagnetic Field Analyses of REBCO Roebel Cables Wound Into Coil Configurations , 2014, IEEE Transactions on Applied Superconductivity.
[43] F. Gomory,et al. AC Losses in Coil Wound From Round Wire Coated by a Superconducting Layer , 2012, IEEE Transactions on Applied Superconductivity.
[44] H. W. Weber,et al. Simulation of the current dynamics in a superconductor induced by a small permanent magnet: application to the magnetoscan technique , 2006 .
[45] Jin Zou,et al. Modelling and comparison of trapped fields in (RE)BCO bulk superconductors for activation using pulsed field magnetization , 2014 .
[46] I. Mayergoyz. Mathematical models of hysteresis and their applications , 2003 .
[47] Francesco Grilli,et al. A new finite-element method simulation model for computing AC loss in roll assisted biaxially textured substrate YBCO tapes , 2010 .
[48] F. Grilli,et al. Low AC loss cable produced from transposed striated CC tapes , 2013 .
[49] Weijia Yuan,et al. Numerical Analysis of AC Loss Reduction in HTS Superconducting Coils Using Magnetic Materials to Divert Flux , 2013, IEEE Transactions on Applied Superconductivity.
[50] J. Kovac,et al. AC loss in ReBCO pancake coils and stacks of them: modelling and measurement , 2011, 1109.2526.
[51] S. Hopkins,et al. The effect of stabilizer on the trapped field of stacks of superconducting tape magnetized by a pulsed field , 2015 .
[52] F. Grilli,et al. Numerical modeling of twisted stacked tape cables for magnet applications , 2015 .
[53] Weijia Yuan,et al. Computation of Losses in HTS Under the Action of Varying Magnetic Fields and Currents , 2013, IEEE Transactions on Applied Superconductivity.
[54] Min Zhang,et al. Study of second-generation high-temperature superconducting magnets: the self-field screening effect , 2014 .
[55] Nenad Mijatovic,et al. Calculation of alternating current losses in stacks and coils made of second generation high temperature superconducting tapes for large scale applications , 2013, 1308.2568.
[56] B. Glowacki,et al. Composite superconducting bulks for efficient heat dissipation during pulse magnetization , 2014 .
[57] Brandt,et al. Superconductors of finite thickness in a perpendicular magnetic field: Strips and slabs. , 1996, Physical review. B, Condensed matter.
[58] M. Vojenčiak,et al. Critical current and AC loss analysis of a superconducting power transmission cable with ferromagnetic diverters , 2011 .
[59] A. Campbell,et al. A direct method for obtaining the critical state in two and three dimensions , 2009 .
[60] P. Masson,et al. Numerical Analysis of the Impact of Elliptical Fields on Magnetization Losses , 2013, IEEE Transactions on Applied Superconductivity.
[61] M. Ainslie,et al. DC characterization and 3D modelling of a triangular, epoxy-impregnated high temperature superconducting coil , 2015 .
[62] Wilfried Goldacker,et al. Roebel cables from REBCO coated conductors: a one-century-old concept for the superconductivity of the future , 2014 .
[63] Luciano Martini,et al. Integral equations for the current density in thin conductors and their solution by the finite-element method , 2008 .
[64] A. Stenvall,et al. Ripple field losses in direct current biased superconductors: Simulations and comparison with measurements , 2013, 1308.6757.
[65] W. Chan,et al. A Hierarchical Three-Dimensional Multiscale Electro–Magneto–Thermal Model of Quenching in $\hbox{REBa}_{2}\hbox{Cu}_{3}\hbox{O}_{7 - \delta}$ Coated-Conductor-Based Coils , 2012, IEEE Transactions on Applied Superconductivity.
[66] Naoyuki Amemiya,et al. Numerical modelings of superconducting wires for AC loss calculations , 1998 .