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ResearcherID: O-6329-2014
Scopus Author ID: 6507619100

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Works (19)

Equilibrium points of a singular cooperative system with free boundary

Advances in Mathematics
2015 | Journal article
DOI: 10.1016/j.aim.2015.04.014
EID:

2-s2.0-84929376546
Contributors: Andersson, J.; Shahgholian, H.; Uraltseva, N.N.; Weiss, G.S.
Source: Self-asserted source
Nina Uraltseva via Scopus - Elsevier

Free boundaries in problems with hysteresis

Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences
2015 | Journal article
DOI: 10.1098/rsta.2014.0271
EID:

2-s2.0-84939196877
Contributors: Apushkinskaya, D.E.; Uraltseva, N.N.
Source: Self-asserted source
Nina Uraltseva via Scopus - Elsevier

On regularity properties of solutions to the hysteresis-type problem

Interfaces and Free Boundaries
2015 | Journal article
DOI: 10.4171/IFB/335
EID:

2-s2.0-84931078359
Contributors: Apushkinskaya, D.E.; Uraltseva, N.N.
Source: Self-asserted source
Nina Uraltseva via Scopus - Elsevier

Uniform estimates near the initial state for solutions of the two-phase parabolic problem

St. Petersburg Mathematical Journal
2014 | Journal article
EID:

2-s2.0-84924352195
Contributors: Apushkinskaya, D.E.; Uraltseva, N.N.
Source: Self-asserted source
Nina Uraltseva via Scopus - Elsevier

The harnack inequality and related properties for solutions of elliptic and parabolic equations with divergence-free lower-order coefficients

St. Petersburg Mathematical Journal
2012 | Journal article
EID:

2-s2.0-84871423822
Contributors: Nazarov, A.I.; Uraltseva, N.N.
Source: Self-asserted source
Nina Uraltseva via Scopus - Elsevier

A parabolic two-phase obstacle-like equation

Advances in Mathematics
2009 | Journal article
DOI: 10.1016/j.aim.2009.01.011
EID:

2-s2.0-64249143572
Contributors: Shahgholian, H.; Uraltseva, N.; Weiss, G.S.
Source: Self-asserted source
Nina Uraltseva via Scopus - Elsevier

Boundary estimates for solutions to the two-phase parabolic obstacle problem

Journal of Mathematical Sciences
2009 | Journal article
DOI: 10.1007/s10958-009-9284-7
EID:

2-s2.0-59849114421
Contributors: Apushkinskaya, D.E.; Uraltseva, N.N.
Source: Self-asserted source
Nina Uraltseva via Scopus - Elsevier

The behavior of the free boundary close to a fixed boundary in a parabolic problem

Indiana University Mathematics Journal
2009 | Journal article
DOI: 10.1512/iumj.2009.58.3457
EID:

2-s2.0-67249096513
Contributors: Apushkinskaya, D.E.; Matevosyan, N.; Uraltseva, N.
Source: Self-asserted source
Nina Uraltseva via Scopus - Elsevier

To the 75th birthday of vsevolod alekseevich solonnikov

Journal of Mathematical Sciences
2009 | Journal article
DOI: 10.1007/s10958-009-9451-x
EID:

2-s2.0-67349087914
Contributors: Denisova, I.V.; Pileckas, K.I.; Repin, S.I.; Seregin, G.A.; Uraltseva, N.N.; Frolova, E.V.
Source: Self-asserted source
Nina Uraltseva via Scopus - Elsevier

Boundary estimates for solutions of two-phase obstacle problems

Journal of Mathematical Sciences
2007 | Journal article
DOI: 10.1007/s10958-007-0083-8
EID:

2-s2.0-33846961823
Contributors: Apushkinskaya, D.E.; Uraltseva, N.N.
Source: Self-asserted source
Nina Uraltseva via Scopus - Elsevier

The two-phase membrane problem-regularity of the free boundaries in higher dimensions

International Mathematics Research Notices
2007 | Journal article
DOI: 10.1093/imrn/rnm026
EID:

2-s2.0-77949653659
Contributors: Shahgholian, H.; Uraltseva, N.; Weiss, G.S.
Source: Self-asserted source
Nina Uraltseva via Scopus - Elsevier

To the jubilee of vsevolod alekseevich solonnikov

Journal of Mathematical Sciences
2005 | Journal article
DOI: 10.1007/s10958-005-0375-9
EID:

2-s2.0-24944462843
Contributors: Denisova, I.V.; Ladyzhenskaya, O.A.; Seregin, G.A.; Uraltseva, N.N.; Frolova, E.V.
Source: Self-asserted source
Nina Uraltseva via Scopus - Elsevier

Global solutions of an obstacle-problem-like equation with two phases

Monatshefte fur Mathematik
2004 | Journal article
EID:

2-s2.0-3042573555
Contributors: Shahgholian, H.; Uraltseva, N.; Weiss, G.S.
Source: Self-asserted source
Nina Uraltseva via Scopus - Elsevier

Regularity properties of a free boundary near contact points with the fixed boundary

Duke Mathematical Journal
2003 | Journal article
DOI: 10.1215/S0012-7094-03-11611-7
EID:

2-s2.0-0037440335
Contributors: Shahgholian, H.; Uraltseva, N.
Source: Self-asserted source
Nina Uraltseva via Scopus - Elsevier

Two-phase obstacle problem

Journal of Mathematical Sciences
2001 | Journal article
EID:

2-s2.0-2442478735
Contributors: Uraltseva, N.N.
Source: Self-asserted source
Nina Uraltseva via Scopus - Elsevier

Local gradient estimates for solutions of a simplest regularization of a class of nonuniformly elliptic equations

Journal of Mathematical Sciences
1997 | Journal article
EID:

2-s2.0-53249135064
Contributors: Ladyzhenskaya, O.A.; Uraltseva, N.N.
Source: Self-asserted source
Nina Uraltseva via Scopus - Elsevier

On the behavior of free boundaries near the boundary of the domain

Journal of Mathematical Sciences
1997 | Journal article
EID:

2-s2.0-53249115560
Contributors: Apushkinskaya, D.E.; Uraltseva, N.N.
Source: Self-asserted source
Nina Uraltseva via Scopus - Elsevier

Sharp estimates for solutions of a parabolic Signorini problem

Mathematische Nachrichten
1996 | Journal article
EID:

2-s2.0-0039335893
Contributors: Arkhipova, A.; Uraltseva, N.
Source: Self-asserted source
Nina Uraltseva via Scopus - Elsevier

The oblique boundary-value problem for a quasilinear parabolic equation

Journal of Mathematical Sciences
1995 | Journal article
DOI: 10.1007/BF02364713
EID:

2-s2.0-0001421497
Contributors: Nazarov, A.I.; Uraltseva, N.N.
Source: Self-asserted source
Nina Uraltseva via Scopus - Elsevier
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