The electrostatic octupole lens mathematical modeling

Starikova, A.; Vinogradova, Ekaterina

doi:10.1109/vmneyr.2016.7880416

2016 Young Researchers in Vacuum Micro/Nano Electronics (VMNE-YR) 2016

DOI: 10.1109/vmneyr.2016.7880416

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The electrostatic octupole lens mathematical modeling

A. Starikova

Ekaterina Vinogradova

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2017

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“…The solution of the boundary -value problem. The variable separation method in polar coordinates is used to solve the boundary-value problem (1)-(4) [7][8][9][10][11].…”

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confidence: 99%

Multipole electrostatic system mathematical modeling

Vinogradova¹,

Starikova²,

Varayun³

2017

Vestnik SPbSU. Applied Mathematics. Computer Science. Control P

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This paper presents an electrostatic multipole system's mathematical modeling. The multipole system consists of an even number of equiform electrodes of an infinite length. The shape of each electrode can be arbitrary. The constant potential is equal in absolute value and sign-changing at neighboring electrodes. To calculate the potential distribution, each real electrode is changed by a virtual electrode whose surface coincides with an equipotential surface. The variable separation method is used to solve the boundary-value problem in plane polar coordinates. The electrostatic potential distribution is calculated in an analytic form over the entire region of the system. Refs 11. Figs 5.

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“…The solution of the boundary -value problem. The variable separation method in polar coordinates is used to solve the boundary-value problem (1)-(4) [7][8][9][10][11].…”

mentioning

confidence: 99%

Multipole electrostatic system mathematical modeling

Vinogradova¹,

Starikova²,

Varayun³

2017

Vestnik SPbSU. Applied Mathematics. Computer Science. Control P

Self Cite

View full text Add to dashboard Cite

show abstract

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The electrostatic octupole lens mathematical modeling

Cited by 1 publication

References 6 publications

Multipole electrostatic system mathematical modeling

Multipole electrostatic system mathematical modeling

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