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Rychkov, Gennadii Sergeevich

Statistics Math-Net.Ru
Total publications: 14
Scientific articles: 14

Number of views:
This page:2855
Abstract pages:1622
Full texts:798

https://www.mathnet.ru/eng/person116767
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Publications in Math-Net.Ru Citations
2021
1. V. A. Bespalov, E. A. Il'ichev, I. P. Kazakov, G. A. Kirpilenko, A. I. Kozlitin, P. V. Minakov, V. V. Saraikin, A. V. Klekovkin, S. V. Kuklev, G. N. Petrukhin, G. S. Rychkov, D. S. Sokolov, E. G. Teverovskaya, “Characteristics of solar-blind electron-optical converters with diamond photocathodes”, Pisma v Zhurnal Tekhnicheskoi Fiziki, 47:9 (2021),  3–6  mathnet  elib; Tech. Phys. Lett., 47:6 (2021), 432–435 1
2003
2. G. S. Rychkov, “A Criterion for the Existence of Several Limit Cycles of the Abel Equation of the Second Kind”, Differ. Uravn., 39:8 (2003),  1058–1061  mathnet  mathscinet; Differ. Equ., 39:8 (2003), 1113–1116 1
1994
3. G. S. Rychkov, “Bifurcation values of the parameters of the Fitz–Hugh equations”, Differ. Uravn., 30:3 (1994),  405–408  mathnet  mathscinet; Differ. Equ., 30:3 (1994), 373–376
1990
4. S. E. Reshetnikov, G. S. Rychkov, “Bifurcation values of the parameters of a system”, Differ. Uravn., 26:5 (1990),  808–814  mathnet  mathscinet; Differ. Equ., 26:5 (1990), 579–583
1985
5. G. S. Rychkov, “The maximum number of limit cycles of the equation $(y-P_3(x))dy=P_1(x,y)dx$ in the case of three singular points”, Differ. Uravn., 21:6 (1985),  991–997  mathnet  mathscinet
1984
6. G. S. Rychkov, “The absence in the equation $P_1(x,y)dx=(y-P_3(x))dy$ of limit cycles surrounding three singular points”, Differ. Uravn., 20:11 (1984),  1906–1910  mathnet  mathscinet
1983
7. G. S. Rychkov, “Uniqueness of the limit cycle of the equation $(y-P_3(x))dy=P_1(x,y)dx$ in the presence of three singular points”, Differ. Uravn., 19:5 (1983),  904–905  mathnet  mathscinet  zmath
1980
8. G. S. Rychkov, “Uniqueness of the limit cycle of the equation $(y-P_3(x))dy=P_1(x,y)dx$”, Differ. Uravn., 16:3 (1980),  433–437  mathnet  mathscinet  zmath
1975
9. G. S. Rychkov, “The maximal number of limit cycles of the system $\dot{y}=-x$, $\dot{x}=y-\sum_{i=0}^2a_i x^{2i+1}$ is equal to two”, Differ. Uravn., 11:2 (1975),  390–391  mathnet  mathscinet  zmath
1973
10. G. S. Rychkov, “A proof of the presence of an infinite number of limit cycles for the equation $\ddot y+\mu\ sin$ $(\dot y+\theta )+y=0$”, Differ. Uravn., 9:8 (1973),  1540–1542  mathnet  mathscinet
1972
11. G. S. Rychkov, “The limit cycles of the equation $u(x+1)du=(-x+ax^2+bxu+cu+du^2)dx$”, Differ. Uravn., 8:12 (1972),  2257–2259  mathnet  mathscinet  zmath 4
1970
12. G. S. Rychkov, “A complete investigation of the number of limit cycles of the equation $(b_{10}x+y)dy=\sum_{i+j\ge1}^2a_{ij}x^iy^jdx$”, Differ. Uravn., 6:12 (1970),  2193–2199  mathnet  mathscinet  zmath 2
1969
13. G. S. Rychkov, “The uniqueness of the limit cycle of the system $\dot y=-g(x)$, $\dot x=-f(x)$”, Differ. Uravn., 5:3 (1969),  563–564  mathnet  mathscinet  zmath
1966
14. G. S. Rychkov, “Certain criteria for the presence and absence of limit cycles in a dynamic system of second order”, Sibirsk. Mat. Zh., 7:6 (1966),  1425–1431  mathnet  mathscinet  zmath; Siberian Math. J., 7:6 (1966), 1114–1118 8

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