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N. V. Savischenko
Observed names:
N.V. Savischenko,
Nikolay V Savischenko,
Savischenko, Nikolay
Institution:
Military Academy of Communications named after Marshal of the Soviet Union SM Budennogo
Observed institutions:
Saint-Petersburg State University of Telecommunications,
Military Academy of Communications named after Marshal of the Soviet Union SM Budennogo
ORCID:
0000-0001-5282-2506
Observed ORCID:
0000-0001-5282-2506
OpenAlex ID:
A5068982839
Handbook of Mellin Transforms
2018
·
Yu. A. Brychkov
, O. I. Marichev
, et al.
·
Chapman & Hall/CRC eBooks
·
105
Special Integral Functions Used in Wireless Communications Theory
2014
·
Nikolay V Savischenko
·
WORLD SCIENTIFIC eBooks
·
27
A special function of communication theory
2015
·
Yu.A. Brychkov
, N.V. Savischenko
·
Integral Transforms and Special Functions
·
25
Application of Hypergeometric Functions of Two Variables in Wireless Communication Theory
2019
·
Yu. A. Brychkov
, N. V. Savischenko
·
Lobachevskii Journal of Mathematics
·
19
Some properties of the OwenT-function
2015
·
Yu. A. Brychkov
, N. V. Savischenko
·
Integral Transforms and Special Functions
·
15
On some formulas for the Horn functions H6(a, b, b′w, z) and H8(c)(a, b;w, z)
2021
·
Yu. A. Brychkov
, N. V. Savischenko
·
Integral Transforms and Special Functions
·
13
Calculation of Optimal and Reasonable Number of Diversity Branches in Communication Channels with Additive White Gaussian Noise and Common Rice – Nakagami Fading
2015
·
N. V. Savischenko
, O. A. Ostroumov
·
Информационно-управляющие системы
·
11
On some formulas for the Horn functions H3 (a, b; c; w, z), (a; c; w, z) and Humbert function Φ3(b; c; w, z)
2020
·
Yu. A. Brychkov
, N. V. Savischenko
·
Integral Transforms and Special Functions
·
10
On some formulas for the Horn functions H1(a,b,c;d;w,z) and H1(c)(a,b;d;w,z)
2020
·
Yu. A. Brychkov
, N. V. Savischenko
·
Integral Transforms and Special Functions
·
10
On some formulas for the Horn functions G1 (a, b, b′;w, z) and Γ2 (b, b′;w, z)
2020
·
Yu. A. Brychkov
, N. V. Savischenko
·
Integral Transforms and Special Functions
·
10
On some formulas for the Horn functions H5 (a, b; c;w, z) and (a; c;w, z)
2021
·
Yu. A. Brychkov
, N. V. Savischenko
·
Integral Transforms and Special Functions
·
9
On some formulas for the Horn functions H 4 ( a, b; c, c′;w, z ) and H 7 ( c ) ( a; c, c′;w, z )
2021
·
Yu. A. Brychkov
, N. V. Savischenko
·
Integral Transforms and Special Functions
·
9
On some formulas for the Horn function H2 (a, ,b, ,c, ,c′; d; w, z) and confluent Horn function (a, b, c; d; w, z)
2020
·
Yu. A. Brychkov
, N. V. Savischenko
·
Integral Transforms and Special Functions
·
8
On some formulas for the Horn function H 7 (a, b, b′; c; w, z)
2022
·
Yu. A. Brychkov
, N. V. Savischenko
·
Integral Transforms and Special Functions
·
4
Application of Hypergeometric Functions of Several Variables in the Mathematical Theory of Communication: Evaluation of Error Probability in Fading Singlechannel System
2020
·
Yu. A. Brychkov
, N. V. Savischenko
·
Lobachevskii Journal of Mathematics
·
4
On some formulas for the Horn functions G2 (a, a′, b, b′; w, z), G3 (a, a′; w, z) and Γ1 (a, b, b′; w, z)
2020
·
Yu. A. Brychkov
, N. V. Savischenko
·
Integral Transforms and Special Functions
·
4
Multi-position signal coherent reception error probability in a channel with generalized gamma or K fading and white noise
2019
·
N. V. Savischenko
, E. V. Lebeda
·
Информационно-управляющие системы
·
4
On some formulas for the confluent Horn functions H 10 ( c ) ( a; c; w, z ) and H 11 ( c ) ( a, c, c′; d; w, z )
2023
·
Yu A. Brychkov
, N. V. Savischenko
·
Integral Transforms and Special Functions
·
3
On some formulas for the confluent Horn functions H3(c) (a, b, c; d; w, z), H4(c) (a, c; d; w, z) and H9(c) (a, b; c; w, z)
2022
·
Yu. A. Brychkov
, N. V. Savischenko
·
Integral Transforms and Special Functions
·
3
Hypergeometric Functions of Several Variables and Evaluation of Error Probability in Fading Multichannel System
2021
·
Yu. A. Brychkov
, N. V. Savischenko
·
Lobachevskii Journal of Mathematics
·
3
Multiple Hypergeometric Functions in Communication Theory: Evaluations of Error Probabilities for Four-Parameter, $$\boldsymbol{\kappa{-}\mu}$$ and $$\boldsymbol{\eta{-}\mu}$$ Signals Distributions in General Fading Channels
2022
·
N. V. Savischenko
, Yu. A. Brychkov
·
Lobachevskii Journal of Mathematics
·
2
Some Properties of Multiple Hypergeometric Functions and Applications in the Probability Theory
2022
·
Yu. A. Brychkov
, N. V. Savischenko
·
Lobachevskii Journal of Mathematics
·
2
Accurate formulas and new close bounds to error probability for classical two-dimensional PSK and QASK signal constellations
2003
·
D.L. Burachenko
, N.V. Savischenko
·
2
Identification of spacecraft at close range using depth maps
2026
·
Pavlov, Vitalii
, Tsytsulin, Aleksandr
, et al.
·
CyberLeninK (CyberLeninka)
PDF
Application of optimal amplitude-phase modulation signals in channels with Doppler frequency shift
2026
·
Zavjalov, Sergey
, Makarov, Sergey
, et al.
·
CyberLeninK (CyberLeninka)
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Works count:
36
Citation count:
302
H-index:
10
I10-index:
10
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