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Premises of solution errors in Poisson’s equation describing field electron emission system. / Egorov, N.; Ivanova, K.

2016 14th International Baltic Conference on Atomic Layer Deposition (BALD). Institute of Electrical and Electronics Engineers Inc., 2016. p. 44-46.

Research output: Chapter in Book/Report/Conference proceeding › Conference contribution › Research

Harvard

Egorov, N & Ivanova, K 2016, Premises of solution errors in Poisson’s equation describing field electron emission system. in 2016 14th International Baltic Conference on Atomic Layer Deposition (BALD). Institute of Electrical and Electronics Engineers Inc., pp. 44-46, 14th International Baltic Conference on Atomic Layer Deposition, BALD 2016, St. Petersburg, Russian Federation, 1/10/16.

APA

Egorov, N., & Ivanova, K. (2016). Premises of solution errors in Poisson’s equation describing field electron emission system. In 2016 14th International Baltic Conference on Atomic Layer Deposition (BALD) (pp. 44-46). Institute of Electrical and Electronics Engineers Inc..

Vancouver

Egorov N, Ivanova K. Premises of solution errors in Poisson’s equation describing field electron emission system. In 2016 14th International Baltic Conference on Atomic Layer Deposition (BALD). Institute of Electrical and Electronics Engineers Inc. 2016. p. 44-46

Author

Egorov, N. ; Ivanova, K. / Premises of solution errors in Poisson’s equation describing field electron emission system. 2016 14th International Baltic Conference on Atomic Layer Deposition (BALD). Institute of Electrical and Electronics Engineers Inc., 2016. pp. 44-46

BibTeX

@inproceedings{9d6b23da0e7748d48d51a8faf96bdb34,
title = "Premises of solution errors in Poisson{\textquoteright}s equation describing field electron emission system",
abstract = "Field electron emission systems are described by the Poissons equation for electrostatic potential. For the simple vacuum microdiode, consisting of the cathode and the anode, it is supposed that input data of equation have inherent errors of measurements. Numerical solution of a two-dimensional Poisson equation together with Dirichlet boundary conditions is reduced to the solution of an interval system of linear algebraic equations. The algorithm of two-sided estimation of an error of solution is formalized on two point-wise matrices of the system by the analysis of scalar component-wise product of elements of a matrix and their cofactors.",
author = "N. Egorov and K. Ivanova",
note = "N. Egorov and K. Ivanova, {"}Premises of solution errors in Poisson's equation describing field electron emission system,{"} 2016 14th International Baltic Conference on Atomic Layer Deposition (BALD), 2016, pp. 44-46, doi: 10.1109/BALD.2016.7886534.; 14th International Baltic Conference on Atomic Layer Deposition, BALD 2016 ; Conference date: 01-10-2016 Through 03-10-2016",
year = "2016",
language = "English",
isbn = "978-1-5090-3416-1",
pages = "44--46",
booktitle = "2016 14th International Baltic Conference on Atomic Layer Deposition (BALD)",
publisher = "Institute of Electrical and Electronics Engineers Inc.",
address = "United States",

}

RIS

TY - GEN

T1 - Premises of solution errors in Poisson’s equation describing field electron emission system

AU - Egorov, N.

AU - Ivanova, K.

N1 - N. Egorov and K. Ivanova, "Premises of solution errors in Poisson's equation describing field electron emission system," 2016 14th International Baltic Conference on Atomic Layer Deposition (BALD), 2016, pp. 44-46, doi: 10.1109/BALD.2016.7886534.

PY - 2016

Y1 - 2016

N2 - Field electron emission systems are described by the Poissons equation for electrostatic potential. For the simple vacuum microdiode, consisting of the cathode and the anode, it is supposed that input data of equation have inherent errors of measurements. Numerical solution of a two-dimensional Poisson equation together with Dirichlet boundary conditions is reduced to the solution of an interval system of linear algebraic equations. The algorithm of two-sided estimation of an error of solution is formalized on two point-wise matrices of the system by the analysis of scalar component-wise product of elements of a matrix and their cofactors.

AB - Field electron emission systems are described by the Poissons equation for electrostatic potential. For the simple vacuum microdiode, consisting of the cathode and the anode, it is supposed that input data of equation have inherent errors of measurements. Numerical solution of a two-dimensional Poisson equation together with Dirichlet boundary conditions is reduced to the solution of an interval system of linear algebraic equations. The algorithm of two-sided estimation of an error of solution is formalized on two point-wise matrices of the system by the analysis of scalar component-wise product of elements of a matrix and their cofactors.

UR - https://ieeexplore.ieee.org/document/7886534

M3 - Conference contribution

SN - 978-1-5090-3416-1

SP - 44

EP - 46

BT - 2016 14th International Baltic Conference on Atomic Layer Deposition (BALD)

PB - Institute of Electrical and Electronics Engineers Inc.

T2 - 14th International Baltic Conference on Atomic Layer Deposition, BALD 2016

Y2 - 1 October 2016 through 3 October 2016

ER -

ID: 7656725