magnetic viscosity
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2021 ◽  
Vol 12 (3S) ◽  
pp. 703-714
Author(s):  
M. V. Sharlov ◽  
N. O. Kozhevnikov ◽  
E. Yu. Antonov

2020 ◽  
Vol 128 (7) ◽  
pp. 073903
Author(s):  
Navid Mottaghi ◽  
Mohindar S. Seehra ◽  
Jianhang Shi ◽  
Menka Jain ◽  
Mikel B. Holcomb

2020 ◽  
Vol 17 (3) ◽  
pp. 364-373
Author(s):  
I. A. Sharifullin ◽  
A. L. Nosko ◽  
E. V. Safronov

Introduction. One of the main elements of the safe operation of gravity roller conveyors used in pallet racks is a brake roller. The most promising design is the brake roller magnetic (eddy current) type. The operation principle of such rollers is based on the laws of electromagnetic induction and involves the braking of a conductor moving in a magnetic field, due to the interaction of eddy currents (or Foucault currents) arising in the volume of the conductor with an external magnetic field. However, in the market of warehouse shelving equipment, brake magnetic rollers are not widely used due to their high cost, which is primarily due to the lack of domestic designs and methods for their calculation. The aim of the work is to develop a mathematical model of the moving pallets process on a magnetic type brake roller.Materials and methods. The paper presented the theoretical study results on the development of a mathematical model of the moving pallets process on a magnetic type brake roller, described in works on centrifugal friction rollers and eddy current brake devices.Results. The main parameter determining the functions of the brake magnetic roller and hence the speed of the pallet along the gravity roller conveyor is a magnetic viscosity coefficient. The speed dependence of the pallets on the brake magnetic roller for various values of a magnetic viscosity coefficient is determined, its analysis is carried out.Conclusions. A mathematical model of the moving pallets process on a brake magnetic roller is developed. The movement speed equation of the pallets on the brake magnetic roller is obtained. For a reasonable choice of the design parameters of the magnetic brake roller, experimental studies are required to determine a magnetic viscosity coefficient.


Author(s):  
Nikolay O. Kozhevnikov ◽  
◽  
Evgeniy Yu. Antonov ◽  

We discuss the effect of induced electric polarization and magnetic viscosity on induction transient response. Since eddy currents evolution depends on induced polarization properties, one can, by measuring the induction transient response, find the distribution these properties in the ground. However, the magnetic viscosity effect is decoupled from that produced by eddy currents. Therefore, induction transient response does not contain information about the spatial distribution of magnetic viscosity.


IEEE Access ◽  
2020 ◽  
Vol 8 ◽  
pp. 6140-6152
Author(s):  
Linbo Zhang ◽  
Hai Li ◽  
Guoqiang Xue ◽  
Wen Chen ◽  
Yiming He

Author(s):  
I.A. SHARIFULLIN ◽  
A.L. NOSKO ◽  
E.V. SAFRONOV ◽  
D.V. KIRILLOV

One of the main elements of safe operation of gravity conveyors used in gravity racks for pallets is the brake roller. The most promising design is a brake roller of magnetic (eddy current) type. A mathematical model of the process of moving pallets on a magnetic brake roller is developed. The equation of the speed of movement of the pallets on the brake magnetic roller obtained. The main parameter that determines the braking functions of the brake magnetic roller, and therefore the speed of movement of the pallet on the gravity roller conveyor is the coefficient of roller, experimental studies have been carried out to determine the magnetic viscosity coefficient. It was found that the coefficient of magnetic viscosity decreases with increasing air gap between the conductive body and the permanent magnets, and this dependence has a power-law character; decreases by 10... 25% with increasing speed of the conductive body; independent of changes in the distance between the centers of the conductive body and the permanent magnet; decreases when an edge effect appears in accordance with the air gap.


2019 ◽  
Vol 1389 ◽  
pp. 012121
Author(s):  
E A Volegova ◽  
S V Andreev ◽  
N V Selezneva ◽  
A N Urzhumtsev ◽  
A S Volegov

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