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Publications in Math-Net.Ru |
Citations |
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2010 |
| 1. |
L. N. Nikol'skaya, Yu. B. Farforovskaya, “Hölder functions are operator-Hölder”, Algebra i Analiz, 22:4 (2010), 198–213    ; St. Petersburg Math. J., 22:4 (2011), 657–668   |
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2003 |
| 2. |
L. N. Nikol'skaya, J. B. Farforovskaja, “Toeplitz and Hankel matrices as Hadamard–Schur multipliers”, Algebra i Analiz, 15:6 (2003), 141–160 ; St. Petersburg Math. J., 15:6 (2004), 915–928 |
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1999 |
| 3. |
J. B. Farforovskaja, “Estimates for the commutators of normal operators”, Algebra i Analiz, 11:4 (1999), 204–221 ; St. Petersburg Math. J., 11:4 (2000), 687–699 |
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1996 |
| 4. |
Yu. B. Farforovskaya, “Double operator integrals and their estimates in the uniform norm”, Zap. Nauchn. Sem. POMI, 232 (1996), 148–173 ; J. Math. Sci. (New York), 92:1 (1998), 3640–3656 |
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1985 |
| 5. |
J. B. Farforovskaja, “Lipschitz functions of self-adjoint operators in perturbation theory”, Zap. Nauchn. Sem. LOMI, 141 (1985), 176–182 ; J. Soviet Math., 37:5 (1987), 1365–1368 |
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1984 |
| 6. |
J. B. Farforovskaja, “Estimate of $\|f(A_1, A_2)-f(B_1, B_2)\|$ for a couple of selfadjoint commuting operators.”, Zap. Nauchn. Sem. LOMI, 135 (1984), 175–177 |
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1982 |
| 7. |
J. B. Farforovskaja, “On the difference $f(B)-f(A)$ for unbounded self-adjoint operators in the perturbation theory”, Zap. Nauchn. Sem. LOMI, 107 (1982), 213–221 ; J. Soviet Math., 36:3 (1987), 429–434 |
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1976 |
| 8. |
J. B. Farforovskaja, “An estimate of the norm $|f(B)-f(A)|$ for selfadjoint operators $A$ and $B$”, Zap. Nauchn. Sem. LOMI, 56 (1976), 143–162 ; J. Soviet Math., 14:2 (1980), 1133–1149 |
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1974 |
| 9. |
J. B. Farforovskaja, “On the estimate of the difference $f(B)-f(A)$ in classes $\gamma_p$”, Zap. Nauchn. Sem. LOMI, 39 (1974), 194–195 |
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1972 |
| 10. |
J. B. Farforovskaja, “An example of a Lipschitzian function of selfadjoint operators that yields a nonnuclear increase under a nuclear perturbation”, Zap. Nauchn. Sem. LOMI, 30 (1972), 146–153 |
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1966 |
| 11. |
M. K. Gavurin, J. B. Farforovskaja, “An iterational method for finding the minimum of a sum of squares”, Zh. Vychisl. Mat. Mat. Fiz., 6:6 (1966), 1094–1097 ; U.S.S.R. Comput. Math. Math. Phys., 6:6 (1966), 206–211 |
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