Search Results - "Semenov, Yu.A."
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Dirichlet operators: A priori estimates and uniqueness problems II
Published in Journal of functional analysis (15-12-2014)“…We study some basic properties of the Dirichlet operator in weighted Lp spaces. We work under rather general assumptions on weights that destroy minimal local…”
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Global heat kernel bounds via desingularizing weights
Published in Journal of functional analysis (15-07-2004)“…We obtain global heat kernel bounds for semigroups which need not be ultracontractive by transferring them to appropriately chosen weighted spaces where they…”
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Comparative EPR study CO2− radicals in modern and fossil tooth enamel
Published in Radiation measurements (01-07-2015)“…Comparative EPR investigation of CO2− radicals in modern (γ-irradiated) and fossil samples of tooth enamel was performed. The samples studied were the enamel…”
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4
Regularity theorems for parabolic equations
Published in Journal of functional analysis (15-02-2006)“…We study regularity properties of solutions of a parabolic equation ( ∂ t - ▿ · a · ▿ + b · ▿ + ▿ · b ^ ) u = 0 in R + × R d , d ⩾ 3 under fairly general…”
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Regularity for parabolic equations with singular non-zero divergence vector fields
Published in Journal of Differential Equations (05-02-2024)Get full text
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ORGANIZATION AND ANALYSIS OF THE COMMISSION'S WORK ON THE SELECTION AND REFERRAL OF PATIENTS IN A MEDICAL INSTITUTION FOR TREATMENT USING ASSISTED REPRODUCTIVE TECHNOLOGIES ON THE TERRITORY OF THE CHELYABINSK REGION
Published in Farmakoèkonomika (Moskva. Online) (01-12-2015)“…For the purpose of improvement of quality of delivery of health care to women with infertility at Ministry of Health of Chelyabinsk region the Commission on…”
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Erratum to “Global heat kernel bounds via desingularizing weights”: [J. Funct. Anal. 212 (2004) 373–398]
Published in Journal of functional analysis (01-03-2005)Get full text
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Heat kernel bounds and desingularizing weights
Published in Journal of functional analysis (01-08-2003)“…We study the parabolic operator ∂ t − Δ x + V( t, x), in R + 1× R d, d⩾1, with a potential V=V +−V −, V ±⩾0 assumed to be from a parabolic Kato class, and…”
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