Solovyev Konstantin V.
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AffiliationPeter the Great St. Petersburg Polytechnic University
- Russia, 195251, St.Petersburg, Polytechnicheskaya, 29
Publication schedule
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№4 December 2021Submission deadline: 1 October 2021
Latest issues
- 2021, Volume 14 Issue 3 Full text
- 2021, Volume 14 Issue 2 Full text
- 2021, Volume 14 Issue 1 Full text
- 2020, Volume 13 Issue 4 Full text
Quasi-polynomial 3D electric and magnetic potentials homogeneous in Euler’s sense
- Year: 2017
- Volume: 10
- Issue: 1
- 110
- 2639
- Pages: 71-80
On the quasi-polynomial 3D potentials of electric and magnetic fields
- Year: 2017
- Volume: 10
- Issue: 1
- 85
- 2727
- Pages: 81-92
Analytical connection of ideal space-time focusing ion system elements
- Year: 2013
- Issue: 4
- 333
- 3378
- Pages: 88-92
On a class of ideal focusing systems for energy analysis
- Year: 2015
- Issue: 1
- 249
- 3302
- Pages: 121-127
The trajectory analysis algorithm for electrostatic fields providing an angle focusing of given order in the plane of symmetry
- Year: 2015
- Issue: 4
- 188
- 2807
- Pages: 84-90
Generalization of the pseudopotential concept for radio-frequency quadrupole fields
- Year: 2018
- Volume: 11
- Issue: 3
- 15
- 3243
- Pages: 52-64
Two-electrode design for electrostatic ion trap integrable in polar coordinates
- Year: 2019
- Volume: 12
- Issue: 1
- 24
- 2708
- Pages: 96-104
Generalization of the Thomson formula for general harmonic functions
- Year: 2019
- Volume: 12
- Issue: 2
- 13
- 2504
- Pages: 32-48
Generalization of the Thomson formula for homogeneous harmonic functions
- Year: 2019
- Volume: 12
- Issue: 2
- 14
- 2476
- Pages: 49-62
Basic Donkin's differential operators for homogeneous harmonic functions
- Year: 2019
- Volume: 12
- Issue: 3
- 15
- 2312
- Pages: 26-44
Donkin's differential operators for homogeneous harmonic functions
- Year: 2019
- Volume: 12
- Issue: 3
- 9
- 2311
- Pages: 45-62
Mutually homogeneous functions with finite-sized matrices
- Year: 2020
- Volume: 13
- Issue: 1
- 23
- 1700
- Pages: 42-53
Chains of fundamental mutually homogeneous functions with a common real eigenvalue
- Year: 2020
- Volume: 13
- Issue: 2
- 24
- 1589
- Pages: 53-71
General formulas for chains of fundamental mutually homogeneous functions with a common pair of complex conjugate eigenvalues
- Year: 2020
- Volume: 13
- Issue: 2
- 18
- 1552
- Pages: 72-88
Ideal focusing systems with homogenous magnetic fields
- Year: 2020
- Volume: 13
- Issue: 4
- 21
- 1039
- Pages: 102-109