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Publications in Math-Net.Ru |
Citations |
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2012 |
1. |
G. A. Aigunov, H. F. Jwamer Karwan, G. A. Djalaeva, “Estimates for the Eigenfunctions of the Regge Problem”, Mat. Zametki, 92:1 (2012), 141–144 ; Math. Notes, 92:1 (2012), 132–135 |
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2009 |
2. |
G. A. Aigunov, K. H. Jwamer, “Asymptotic behaviour of orthonormal eigenfunctions for a problem of Regge type with integrable positive weight function”, Uspekhi Mat. Nauk, 64:6(390) (2009), 169–170 ; Russian Math. Surveys, 64:6 (2009), 1131–1132 |
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3. |
G. A. Aigunov, A. K. Il'yasova, “On a Liouville-type equation with one interior singular point”, Uspekhi Mat. Nauk, 64:1(385) (2009), 135–136 ; Russian Math. Surveys, 64:1 (2009), 129–130 |
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2008 |
4. |
G. A. Aigunov, T. Yu. Gadzhieva, “Asymptotics of eigenvalues and estimate for the kernel of the resolvent in an irregular boundary value problem generated by a $2n$-th order differential equation on the interval $[0,a]$”, Uspekhi Mat. Nauk, 63:1(379) (2008), 157–158 ; Russian Math. Surveys, 63:1 (2008), 155–157 |
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2004 |
5. |
M. V. Abilov, G. A. Aigunov, “Some questions on approximation of functions of several variables by Fourier sums in the space $L_2((a,b)^n;p(x))$”, Uspekhi Mat. Nauk, 59:6(360) (2004), 201–202 ; Russian Math. Surveys, 59:6 (2004), 1205–1206 |
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2002 |
6. |
G. A. Aigunov, “The boundedness of orthonormalised eigenfunctions of a non-linear Sturm–Liouville type boundary-value problem with weight function unbounded from above on a finite interval”, Uspekhi Mat. Nauk, 57:1(343) (2002), 145–146 ; Russian Math. Surveys, 57:1 (2002), 143–145 |
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2000 |
7. |
G. A. Aigunov, “The boundedness of the orthonormal eigenfunctions of a certain class of non-linear Sturm–Liouville type operators with a weight function of unbounded variation on a finite interval”, Uspekhi Mat. Nauk, 55:4(334) (2000), 213–214 ; Russian Math. Surveys, 55:4 (2000), 815–816 |
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8. |
G. A. Aigunov, “On the maximal possible rates of growth of solutions of the Cauchy problem and normalized eigenfunctions of a class of non-linear operators of Sturm–Liouville type with a continuous positive weight function”, Uspekhi Mat. Nauk, 55:2(332) (2000), 129–130 ; Russian Math. Surveys, 55:2 (2000), 329–331 |
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1999 |
9. |
G. A. Aigunov, “Asymptotic behavior of the normalized eigenfunctions of an operator of Sturm–Liouville type for partial differential equations in an $N$-dimensional ball”, Mat. Zametki, 65:4 (1999), 622–625 ; Math. Notes, 65:4 (1999), 519–521 |
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1997 |
10. |
G. A. Aigunov, “On the spectrum of a class of one-dimensional Schrödinger type operators with generalized potential”, Mat. Zametki, 62:4 (1997), 617–619 ; Math. Notes, 62:4 (1997), 513–515 |
11. |
G. A. Aigunov, “A problem on the asymptotics of normalized eigenfunctions of the Sturm–Liouville operator on a finite interval”, Uspekhi Mat. Nauk, 52:6(318) (1997), 147–148 ; Russian Math. Surveys, 52:6 (1997), 1283–1284 |
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12. |
G. A. Aigunov, M. M. Gekhtman, “On the question of maximal rate of growth of the system of eigenfunctions of the Sturm–Liouville operator with a continuous weight function on a finite interval”, Uspekhi Mat. Nauk, 52:3(315) (1997), 161–162 ; Russian Math. Surveys, 52:3 (1997), 605–606 |
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13. |
G. A. Aigunov, “On a criterion for uniform boundedness of normalized eigenfunctions of the Sturm–Liouville operator with a positive weight function on a finite interval”, Uspekhi Mat. Nauk, 52:2(314) (1997), 149–150 ; Russian Math. Surveys, 52:2 (1997), 387–389 |
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1996 |
14. |
G. A. Aigunov, “On the boundedness problem for the set of orthonormal eigenfunctions for a class of Sturm–Liouville operators with a weight function of unbounded variation on a finite interval”, Mat. Zametki, 60:3 (1996), 434–437 ; Math. Notes, 60:3 (1996), 321–323 |
1
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15. |
G. A. Aigunov, “On the boundedness of orthonormal eigenfunctions of a class of Sturm–Liouville operators with a weight function of unbounded variation on a finite interval”, Uspekhi Mat. Nauk, 51:2(308) (1996), 143–144 ; Russian Math. Surveys, 51:2 (1996), 317–318 |
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1995 |
16. |
M. M. Gekhtman, G. A. Aigunov, “On the problem of the estimation of the normalized eigenfunctions of the Sturm–Liouville operator with a positive weight function on a finite segment”, Uspekhi Mat. Nauk, 50:4(304) (1995), 157–158 ; Russian Math. Surveys, 50:4 (1995), 814–815 |
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1973 |
17. |
G. A. Aigunov, “On a boundary value problem induced by a nonselfadjoint differential operator of $2n$th order on a semiaxis”, Dokl. Akad. Nauk SSSR, 213:5 (1973), 1001–1004 |
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