|
|
|
Publications in Math-Net.Ru |
Citations |
|
2023 |
| 1. |
R. G. Zaynullin, Z. Yu. Fazullin, “Boundary value problem for the equation of unsteady thermal conductivity in a non-cylindrical region”, Chelyab. Fiz.-Mat. Zh., 8:3 (2023), 319–330  |
|
2020 |
| 2. |
N. F. Abuzyarova, A. F. Sagadieva, Z. Yu. Fazullin, “On zero sets of weakly localisable pricipal submodules in the Schwartz algebra”, Chelyab. Fiz.-Mat. Zh., 5:3 (2020), 261–270 |
| 3. |
R. G. Zaynullin, Z. Yu. Fazullin, “A boundary value problem for a parabolic-type equation in a non-cylindrical domain”, Mathematical notes of NEFU, 27:2 (2020), 3–20  |
1
|
| 4. |
Z. Yu. Fazullin, N. F. Abuzyarova, “On necessary and sufficient condition in theory of regularized traces”, Ufimsk. Mat. Zh., 12:4 (2020), 92–100 ; Ufa Math. J., 12:4 (2020), 90–98   |
|
2016 |
| 5. |
A. I. Atnagulov, V. A. Sadovnichy, Z. Yu. Fazullin, “Properties of the resolvent of the Laplace operator on a two-dimensional sphere and a trace formula”, Ufimsk. Mat. Zh., 8:3 (2016), 22–40  ; Ufa Math. J., 8:3 (2016), 22–40 |
5
|
|
2015 |
| 6. |
Kh. Kh. Murtazin, Z. Yu. Fazullin, “Formula of the regularized trace for perturbation in the Schatten–von Neumann of discrete operators”, Ufimsk. Mat. Zh., 7:4 (2015), 109–115 ; Ufa Math. J., 7:4 (2015), 104–110 |
2
|
|
2005 |
| 7. |
V. A. Sadovnichii, Z. Yu. Fazullin, “Asymptotics of the eigenvalues and the formula for the trace of perturbations of the Laplace operator on the sphere $\mathbb S^2$”, Mat. Zametki, 77:3 (2005), 434–448  ; Math. Notes, 77:3 (2005), 400–413 |
9
|
| 8. |
Kh. Kh. Murtazin, Z. Yu. Fazullin, “Non-nuclear perturbations of discrete operators and trace formulae”, Mat. Sb., 196:12 (2005), 123–156 ; Sb. Math., 196:12 (2005), 1841–1874 |
11
|
|
2001 |
| 9. |
V. A. Sadovnichii, Z. Yu. Fazullin, “A Formula for the First Regularized Trace of a Perturbed Laplace–Beltrami Operator”, Differ. Uravn., 37:3 (2001), 402–409 ; Differ. Equ., 37:3 (2001), 430–438 |
9
|
| 10. |
Z. Yu. Fazullin, Kh. Kh. Murtazin, “Regularized trace of a two-dimensional harmonic oscillator”, Mat. Sb., 192:5 (2001), 87–124 ; Sb. Math., 192:5 (2001), 725–761 |
17
|
|
1993 |
| 11. |
Z. Yu. Fazullin, “Abstract formulas for higher-order regularized traces for discrete
operators”, Dokl. Akad. Nauk, 331:4 (1993), 404–405 ; Dokl. Math., 48:1 (1994), 114–116 |
|
| Presentations in Math-Net.Ru |
| 1. |
Формула следа для ограниченных возмущений дифференциальных операторов
Z. Yu. Fazullin
International conference
“Theory of Functions, Operator Theory and Quantum Information Theory”
June 10, 2024 15:00
|
| 2. |
Формула следа для ограниченных возмущений дифференциальных операторов
V. A. Sadovnichii, Z. Yu. Fazullin
May 22, 2024 11:30
|
| 3. |
Формула следа Гельфанда-Левитана для возмущения оператора Лапласа на квадрате
Z. Yu. Fazullin
VI International Conference "Function Spaces. Differential Operators. Problems of Mathematical Education", dedicated to the centennial anniversary of the corresponding member of Russian Academy of Sciences, academician of European Academy of Sciences L.D. Kudryavtsev
November 16, 2023 12:55
|
| 4. |
Trace formulas for perturbations of differential operators
Z. Yu. Fazullin
International Conference "Functions Theory, Operators Theory and Quantum Information Theory"
October 20, 2022 15:00
|
| 5. |
Спектр и формула следа возмущения одного двумерного оператора в полосе
Z. Yu. Fazullin, I. G. Nugaeva
International conference on Function Spaces and Approximation Theory dedicated to the 110th anniversary of S. M. Nikol'skii
May 27, 2015 17:05
|
|
|
| Organisations |
|
| |
|
|
Contact us: