Efficient Analytical Evaluation of Inductive Coupling Strength in Wireless Power Transfer Systems

被引:5
作者
Parise, Mauro [1 ]
Quercio, Michele [2 ]
Laudani, Antonino [3 ]
机构
[1] Univ Campus Biomed Rome, Dept Engn, I-00128 Rome, Italy
[2] Univ Roma Tre, Dept Ind Elect & Mech Engn, I-00146 Rome, Italy
[3] Univ Catania, Dept Elect Elect & Comp Engn DIEEI, I-95123 Catania, Italy
关键词
Coils; Inductance; Couplings; Finite element analysis; Wireless power transfer; Standards; Accuracy; Electromagnetics; System analysis and design; Magnetic resonance imaging; Pancake coils; flux linkage; inductive coupling; wireless power transfer; RECTANGULAR CROSS-SECTION; MUTUAL INDUCTANCE; CIRCULAR COILS; BESSEL; AXES;
D O I
10.1109/ACCESS.2024.3471902
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
The evaluation of inductive coupling between coils of wire is a classic problem of electrical engineering. The accurate modeling of coupled coils has received renewed interest with the spread of wireless power transfer (WPT) systems. This problem has been quite well addressed for coplanar or perfectly coaxial coils but it is known the misalignment conditions easily lead to a sharp decrease of the efficiency. Hence, it is crucial to take misalignment into account in order to properly design the overall WPT system. The aim of this work is to develop an analytical procedure for the efficient calculation of the magnetic flux linkage between parallel flat pancake coils with lateral misalignment. The procedure consists of converting the original integral expression describing the flux into a sum of simpler finite integrals, which may be easily expressed in explicit form. Next, the flux linkage is given as a sum of elementary functions, that is as a combination of powers of geometrical parameters of the problem. The analytical method proves advantageous over numerical techniques in terms of computational speed, often reducing computation time significantly. For instance, analytical methods can achieve results in just a few milliseconds, as opposed to several seconds required by numerical methods like finite element analysis (FEA).
引用
收藏
页码:143263 / 143271
页数:9
相关论文
共 43 条
[1]  
Abramowitz M., 1964, Handbook of mathematical functions with formulas, graphs, and mathematical tables, V55
[2]   Mutual Inductance Calculation between Misalignment Coils for Wireless Power Transfer of Energy [J].
Babic, Slobodan ;
Martinez, Jose ;
Akyel, Cevdet ;
Babic, Bojan .
PROGRESS IN ELECTROMAGNETICS RESEARCH M, 2014, 38 :91-102
[3]   New Formulas for Mutual Inductance and Axial Magnetic Force Between Magnetically Coupled Coils: Thick Circular Coil of the Rectangular Cross-Section-Thin Disk Coil (Pancake) [J].
Babic, Slobodan ;
Akyel, Cevdet .
IEEE TRANSACTIONS ON MAGNETICS, 2013, 49 (02) :860-868
[4]   Calculating mutual inductance between circular coils with inclined axes in air [J].
Babic, Slobodan I. ;
Akyel, Cevdet .
IEEE TRANSACTIONS ON MAGNETICS, 2008, 44 (07) :1743-1750
[5]   New analytic-numerical solutions for the mutual inductance of two coaxial circular coils with rectangular cross section in air [J].
Babic, Slobodan I. ;
Akyel, Cevdet .
IEEE TRANSACTIONS ON MAGNETICS, 2006, 42 (06) :1661-1669
[6]   Electromagnetic modelling of resistance spot welding system [J].
Canova, Aldo ;
Grbic, Maja ;
Quercio, Michele .
2024 IEEE 22ND MEDITERRANEAN ELECTROTECHNICAL CONFERENCE, MELECON 2024, 2024, :1008-1012
[7]   Innovative shielding technique for wireless power transfer systems [J].
Canova, Aldo ;
Corti, Fabio ;
Laudani, Antonino ;
Lozito, Gabriele Maria ;
Quercio, Michele .
IET POWER ELECTRONICS, 2024, 17 (08) :962-969
[8]   Noncoaxial inductance calculations without the vector potential for axisymmetric coils and planar coils [J].
Conway, John T. .
IEEE TRANSACTIONS ON MAGNETICS, 2008, 44 (04) :453-462
[9]   Inductance calculations for noncoaxial coils using Bessel functions [J].
Conway, John T. .
IEEE TRANSACTIONS ON MAGNETICS, 2007, 43 (03) :1023-1034
[10]   Inductance Calculations for Circular Coils of Rectangular Cross Section and Parallel Axes Using Bessel and Struve Functions [J].
Conway, John T. .
IEEE TRANSACTIONS ON MAGNETICS, 2010, 46 (01) :75-81