Gradient estimates in parabolic problems with unbounded coefficients

M Bertoldi; S Fornaro

Gradient estimates in parabolic problems with unbounded coefficients

M Bertoldi, S Fornaro

Analysis

Research output: Contribution to journal › Article › Scientific › peer-review

33 Citations (Scopus)

Abstract

Summary: Preliminary review: \par We study, with purely analytic tools, existence, uniqueness and gradient estimates of the solutions to the Neumann problems associated with a second order elliptic operator with unbounded coefficients in spaces of continuous functions in an unbounded open set ${\varOmega}$ in~${\Bbb R}^N$.

Original language	Undefined/Unknown
Pages (from-to)	221-254
Number of pages	34
Journal	Studia Mathematica
Volume	165
Issue number	3
Publication status	Published - 2004

Bibliographical note

niet eerder opgevoerd

Keywords

academic journal papers
ZX CWTS 1.00 <= JFIS < 3.00

Cite this

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title = "Gradient estimates in parabolic problems with unbounded coefficients",

abstract = "Summary: Preliminary review: \par We study, with purely analytic tools, existence, uniqueness and gradient estimates of the solutions to the Neumann problems associated with a second order elliptic operator with unbounded coefficients in spaces of continuous functions in an unbounded open set ${\varOmega}$ in~${\Bbb R}^N$.",

keywords = "academic journal papers, ZX CWTS 1.00 <= JFIS < 3.00",

author = "M Bertoldi and S Fornaro",

note = "niet eerder opgevoerd",

year = "2004",

language = "Undefined/Unknown",

volume = "165",

pages = "221--254",

journal = "Studia Mathematica",

issn = "0039-3223",

publisher = "Instytut Matematyczny",

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TY - JOUR

T1 - Gradient estimates in parabolic problems with unbounded coefficients

AU - Bertoldi, M

AU - Fornaro, S

N1 - niet eerder opgevoerd

PY - 2004

Y1 - 2004

N2 - Summary: Preliminary review: \par We study, with purely analytic tools, existence, uniqueness and gradient estimates of the solutions to the Neumann problems associated with a second order elliptic operator with unbounded coefficients in spaces of continuous functions in an unbounded open set ${\varOmega}$ in~${\Bbb R}^N$.

AB - Summary: Preliminary review: \par We study, with purely analytic tools, existence, uniqueness and gradient estimates of the solutions to the Neumann problems associated with a second order elliptic operator with unbounded coefficients in spaces of continuous functions in an unbounded open set ${\varOmega}$ in~${\Bbb R}^N$.

KW - academic journal papers

KW - ZX CWTS 1.00 <= JFIS < 3.00

M3 - Article

SN - 0039-3223

VL - 165

SP - 221

EP - 254

JO - Studia Mathematica

JF - Studia Mathematica

IS - 3

ER -