Egorov Yurii Vladimirovich
Statistics Math-Net.Ru
Total publications:
50
Scientific articles:
45
Citations to the author:
317
Cited articles:
39
Citing authors:
99
Number of views:
This page: 687 Abstract pages: 7934 Full texts: 3067 References: 202
Professor
Doctor of physico-mathematical sciences (1970)
Birth date:
11.07.1938
Phone:
(33) 05 61 53 51 48
Fax:
(33) 05 61 55 83 85
E-mail:
egorov®cegetel¸net
Keywords:
differential equations, partial differential equations, spectral theory, optimal control,
pseudo-differential operators.
UDC:
517.9, 517.4, 517.43, 517.946.2, 517.956.45 , 517.944
MSC:
47.65 , 35.00 , 47G05 , 58G15 , 35S05
Subject
Differential equations, partial differential equations, spectral theory, optimal control,
pseudo-differential operators.
List of publications on Google Scholar
List of publications on ZentralBlatt
Personal webpage on MathSciNet
Publications in Math-Net.Ru
1.
On a Euler's problem Yu. V. EgorovMat. Sb. , 204 :4 (2013), 79–102
2.
On one variational Butkovskii problem Yu. V. EgorovAvtomat. i Telemekh. , 2012, no. 8, 30–34
3.
On ill-posedness of free-boundary problems for highly compressible two-dimensional elastic bodies Yu. V. Egorov, E. Sanchez-PalenciaAlgebra i Analiz , 22 :6 (2010), 91–108
4.
Asymptotic behaviour of solutions of
semilinear parabolic equations Yu. V. Egorov, V. A. KondratievMat. Sb. , 199 :4 (2008), 65–82
5.
On the Asymptotic Behavior of Solutions
of a Semilinear Elliptic Boundary Problem in Unbounded Domains Yu. V. Egorov, V. A. Kondrat'evTr. Mat. Inst. Steklova , 236 (2002), 447–461
6.
Conditions for the existence of solutions to a quasilinear inequality in half-space V. A. Galaktionov, Yu. V. Egorov, V. A. Kondrat'ev, S. I. PokhozhaevMat. Zametki , 67 :1 (2000), 150–152
7.
Some semilinear boundary-value problems for singular integro-differential equations Yu. V. Egorov, Nguyen Minh ChuongUspekhi Mat. Nauk , 53 :6(324) (1998), 249–250
8.
Asymptotic behaviour of the solutions of non-linear elliptic and parabolic systems in tube domains Yu. V. Egorov, V. A. Kondrat'ev, O. A. OleinikMat. Sb. , 189 :3 (1998), 45–68
9.
On a problem of O. A. Oleinik Yu. V. Egorov, V. A. Kondrat'evUspekhi Mat. Nauk , 52 :6(318) (1997), 159–160
10.
Estimates for the first eigenvalue in some Sturm–Liouville problems Yu. V. Egorov, V. A. Kondrat'evUspekhi Mat. Nauk , 51 :3(309) (1996), 73–144
11.
A contribution to the theory of generalized functions Yu. V. EgorovUspekhi Mat. Nauk , 45 :5(275) (1990), 3–40
12.
On the negative spectrum of an elliptic operator Yu. V. Egorov, V. A. Kondrat'evMat. Sb. , 181 :2 (1990), 147–166
13.
On the negative spectrum of an elliptic operator Yu. V. Egorov, V. A. Kondrat'evTrudy Mat. Inst. Steklov. , 192 (1990), 61–67
14.
Microlocal analysis Yu. V. EgorovItogi Nauki i Tekhniki. Ser. Sovrem. Probl. Mat. Fund. Napr. , 33 (1988), 5–156
15.
Linear partial differential equations. Elements of the contemporary theory Yu. V. Egorov, M. A. ShubinItogi Nauki i Tekhniki. Ser. Sovrem. Probl. Mat. Fund. Napr. , 31 (1988), 5–125
16.
Linear partial differential equations. Foundations of the classical theory Yu. V. Egorov, M. A. ShubinItogi Nauki i Tekhniki. Ser. Sovrem. Probl. Mat. Fund. Napr. , 30 (1988), 5–255
17.
On estimates of the negative spectrum for the Schrödinger operator Yu. V. Egorov, V. A. Kondrat'evUspekhi Mat. Nauk , 43 :1(259) (1988), 195–196
18.
On an estimate of the number of points of the negative spectrum of the Schrödinger operator Yu. V. Egorov, V. A. Kondrat'evMat. Sb. (N.S.) , 134(176) :4(12) (1987), 556–570
19.
On estimates of the first eigenvalue of the Sturm–Liouville problem Yu. V. Egorov, V. A. Kondrat'evUspekhi Mat. Nauk , 39 :2(236) (1984), 151–152
20.
Propagation of singularities for solutions of an equation of principal type Yu. V. EgorovMat. Sb. (N.S.) , 118(160) :4(8) (1982), 523–534
21.
Equations of principal type. Sufficient conditions for local solvability Yu. V. EgorovMat. Sb. (N.S.) , 116(158) :4(12) (1981), 575–584
22.
An inequality for differential operators of the first order Yu. V. EgorovUspekhi Mat. Nauk , 33 :6(204) (1978), 203–204
23.
The smoothness of the solutions of equations of principal type Yu. V. EgorovUspekhi Mat. Nauk , 32 :5(197) (1977), 183–184
24.
A new proof of the theorem on the local solvability of equations with simple real characteristics Yu. V. EgorovUspekhi Mat. Nauk , 32 :2(194) (1977), 211–212
25.
A class of pseudodifferential equations, with double characteristics, that have no solution Yu. V. Egorov, Ts. V. RangelovUspekhi Mat. Nauk , 32 :1(193) (1977), 185–186
26.
Subelliptic operators Yu. V. EgorovUspekhi Mat. Nauk , 30 :3(183) (1975), 57–104
27.
Sufficient conditions for the local solvability of pseudodifferential equations of principal type Yu. V. EgorovTr. Mosk. Mat. Obs. , 31 (1974), 59–83
28.
Equations of principal type witgout solution Yu. V. Egorov, P. R. PopivanovUspekhi Mat. Nauk , 29 :2(176) (1974), 172–189
29.
Necessary conditions for the solvability of pseudodifferential equations of principal type Yu. V. EgorovTr. Mosk. Mat. Obs. , 24 (1971), 29–41
30.
Canonical transformations and pseudodifferential operators Yu. V. EgorovTr. Mosk. Mat. Obs. , 24 (1971), 3–28
31.
Conditions for the local solvability of equations of principal type Yu. V. EgorovUspekhi Mat. Nauk , 26 :3(159) (1971), 197–198
32.
On the solubility of differential equations with simple characteristics Yu. V. EgorovUspekhi Mat. Nauk , 26 :2(158) (1971), 183–198
33.
Sufficient conditions for the local solvability of pseudodifferential equations Yu. V. EgorovUspekhi Mat. Nauk , 25 :3(153) (1970), 269–270
34.
Nondegenerate subelliptic pseudodifferential operators Yu. V. EgorovMat. Sb. (N.S.) , 82(124) :3(7) (1970), 323–342
35.
Bounds for differential operators of the first order Yu. V. EgorovFunkts. Anal. Prilozh. , 3 :3 (1969), 53–60
36.
The canonical transformations of pseudodifferential operators Yu. V. EgorovUspekhi Mat. Nauk , 24 :5(149) (1969), 235–236
37.
The problem with an oblique derivative for a second order parabolic equation Yu. V. Egorov, Nguyen Minh ChuongUspekhi Mat. Nauk , 24 :4(148) (1969), 197–198
38.
On a class of pseudodifferential operators Yu. V. EgorovMat. Sb. (N.S.) , 79(121) :1(5) (1969), 59–77
39.
The oblique derivative problem Yu. V. Egorov, V. A. Kondrat'evMat. Sb. (N.S.) , 78(120) :1 (1969), 148–176
40.
Hypoelliptic pseudodifferential operators Yu. V. EgorovTr. Mosk. Mat. Obs. , 16 (1967), 99–108
41.
Existence of a solution to a problem with oblique derivative Yu. V. Egorov, V. A. Kondrat'evUspekhi Mat. Nauk , 22 :1(133) (1967), 165–167
42.
Pseudodifferential operators of principal type Yu. V. EgorovMat. Sb. (N.S.) , 73(115) :3 (1967), 356–374
43.
Necessary conditions for optimal control in Banach spaces Yu. V. EgorovMat. Sb. (N.S.) , 64(106) :1 (1964), 79–101
44.
The optimal control in Banach space Yu. V. EgorovUspekhi Mat. Nauk , 18 :4(112) (1963), 211–213
45.
Some problems in the theory of optimal control Yu. V. EgorovZh. Vychisl. Mat. Mat. Fiz. , 3 :5 (1963), 887–904
46.
Fiftieth anniversary of the Department of Differential Equations at Moscow University Yu. V. Egorov, N. Kh. RozovUspekhi Mat. Nauk , 41 :3(249) (1986), 219–223
47.
Ol'ga Arsen'evna Oleinik (on her sixtieth birthday) V. I. Arnol'd, M. I. Vishik, I. M. Gel'fand, Yu. V. Egorov, A. S. Kalashnikov, A. N. Kolmogorov, S. P. Novikov, S. L. SobolevUspekhi Mat. Nauk , 40 :5(245) (1985), 279–293
48.
Sergei Vasil'evich Fomin (obituary) N. N. Bogolyubov, R. V. Khokhlov, P. S. Aleksandrov, A. N. Kolmogorov, A. N. Tikhonov, V. A. Trapeznikov, G. M. Frank, I. M. Gel'fand, S. V. Emel'yanov, L. A. Lyusternik, D. E. Men'shov, P. S. Novikov, V. I. Siforov, V. M. Alekseev, V. I. Arnol'd, Yu. V. Egorov, N. V. Efimov, D. P. Zhelobenko, O. V. Lokutsievskii, Yu. I. Manin, V. P. Maslov, A. I. Markushevich, I. A. Ovseevich, O. A. Oleinik, Ya. G. Sinai, Yu. M. Smirnov, V. M. Tikhomirov, V. G. Karmanov, E. V. Maikov, E. A. Morozova, Z. Ya. Shapiro, A. F. Lapko, É. S. RakovaUspekhi Mat. Nauk , 30 :5(185) (1975), 2
49.
International Congress of Mathematicians (Nice, 1970) Yu. V. EgorovUspekhi Mat. Nauk , 26 :1(157) (1971), 243–255
50.
J. L. Lions. Controle optimal de systhmes gouvernes par des equations derivees partielles. Paris, Dunod, Gauthier-Villars, 1968, 426 pp. (Book review) Yu. V. EgorovZh. Vychisl. Mat. Mat. Fiz. , 11 :6 (1971), 1615–1617
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