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世界核心医学期刊文摘（心脏病学分册） 2005年第1期1卷 60-60页

作者： Sedrakyan A. Hebert P. Vaccarino V. H.M. Krumholz 孟欣 Div. of Hlth. P lcy. and Admin. Dept. of Epidemiol. and Pub. Health Yale University School of Medicine New Haven CT United StatesDr.

Objectives We sought to determine whether changes in quality of life at 18 mon ths following aortic valve replacement differ depending on the use of tissue val ves or mechanical valves. Methods We prospectively studied 73 patients with tiss ue valve replacements and 53 patients with mechanical valve replacements perform ed from April 1998 through March 1999 at Yale-New Haven Hospital. Quality of li fe was measured at baseline and at 18 months using the Medical Outcomes Trust Sh ort Form 36-Item Health Survey. Results Baseline unadjusted mean quality-of-l ife scores were lower in tissue valve recipients than in mechanical valve recipi ents and, for both groups, were generally lower than US population norms. At 18 months postoperatively, quality-of-life scores were greatly improved in both g roups and were comparable to population norms (ie, within one-half a standard d eviation). After adjusting for baseline quality of life, age, and other prognost ic factors in an analysis of covariance, improvements in quality-of-life score s for tissue valve recipients versus mechanical valve recipients were similar. O f 10(8 domains and 2 summary) scales examined, the only significant difference b etween the 2 groups was for the improvement in role limitations due to physical problems (Role physical), which was more favorable in patients with mechanical v alve implants (P=.04). Conclusions The use of tissue valve implants versus mecha nical valve implants has little influence on improvement in quality of life at 1 8 months following aortic valve replacement. Thus, decisions about whether to ch oose a tissue valve or mechanical valve implant should depend upon other factors such as rates of complications and differences in the life span of the implants .

关键词：主动脉瓣置换术机械瓣膜生物瓣膜瓣膜置换生活质量医疗效果接受者美国人口身体原因协变量

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RADIOACTIVITY AND RADIATION PROTECTION

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Chinese Physics C 2014年第9期38卷 460-465页

作者： K.A.Olive K.Agashe C.Amsler M.Antonelli J.-F.Arguin D.M.Asner H.Baer H.R.Band R.M.Barnett T.Basaglia C.W.Bauer J.J.Beatty V.I.Belousov J.Beringer G.Bernardi S.Bethke H.Bichsel O.Biebe E.Blucher S.Blusk G.Brooijmans O.Buchmueller V.Burkert M.A.Bychkov R.N.Cahn M.Carena A.Ceccucci A.Cerr D.Chakraborty M.-C.Chen R.S.Chivukula K.Copic G.Cowan O.Dahl G.D'Ambrosio T.Damour D.de Florian A.de Gouvea T.DeGrand P.de Jong G.Dissertor B.A.Dobrescu M.Doser M.Drees H.K.Dreiner D.A.Edwards S.Eidelman J.Erler V.V.Ezhela W.Fetscher B.D.Fields B.Foster A.Freitas T.K.Gaisser H.Gallagher L.Garren H.-J.Gerber G.Gerbier T.Gershon T.Gherghetta S.Golwala M.Goodman C.Grab A.V.Gritsan C.Grojean D.E.Groom M.Grnewald A.Gurtu T.Gutsche H.E.Haber K.Hagiwara C.Hanhart S.Hashimoto Y.Hayato K.G.Hayes M.Heffner B.Heltsley J.J.Hernandez-Rey K.Hikasa A.Hocker J.Holder A.Holtkamp J.Huston J.D.Jackson K.F.Johnson T.Junk M.Kado D.Karlen U.F.Katz S.R.Klein E.Klempt R.V.Kowalewski F.Krauss M.Kreps B.Krusche Yu.V.Kuyanov Y.Kwon O.Lahav J.Laiho P.Langacker A.Liddle Z.Ligeti C.-J.Lin T.M.Liss L.Littenberg K.S.Lugovsky S.B.Lugovsky F.Maltoni T.Mannel A.V.Manohar W.J.Marciano A.D.Martin A.Masoni J.Matthews D.Milstead P.Molaro K.Monig F.Moortgat M.J.Mortonson H.Murayama K.Nakamura M.Narain P.Nason S.Navas M.Neubert P.Nevski Y.Nir L.Pape J.Parsons C.Patrignani J.A.Peacock M.Pennington S.T.Petcov Kavli IPMU A.Piepke A.Pomarol A.Quadt S.Raby J.Rademacker G.Raffel B.N.Ratcliff P.Richardson A.Ringwald S.Roesler S.Rolli A.Romaniouk L.J.Rosenberg J L.Rosner G.Rybka C.T.Sachrajda Y.Sakai G.P.Salam S.Sarkar F.Sauli O.Schneider K.Scholberg D.Scott V.Sharma S.R.Sharpe M.Silari T.Sjostrand P.Skands J.G.Smith G.F.Smoot S.Spanier H.Spieler C.Spiering A.Stahl T.Stanev S.L.Stone T.Sumiyoshi M.J.Syphers F.Takahashi M.Tanabashi J.Terning L.Tiator M.Titov N.P.Tkachenko N.A.Tornqvist D.Tovey G.Valencia G.Venanzoni M.G.Vincter P.Vogel A.Vogt S.P.Wakely W.Walkowiak C.W.Walter D.R.Ward G.Weiglein D.H.Weinberg E.J.Weinberg M.White L.R.Wiencke C.G.Wohl L.Wolfenstein J.Womersley C.L. University of Minnesota School of Physics and Astronomy116 Church St.S.E.MinneapolisMN 55455USA University of Maryland Department of PhysicsCollege ParkMD 20742-4111USA Albert Einstein Center for Fundamental Physics Universitat BernCH-3012 BernSwitzerland Lab.Nazionali di Frascati dell'INFN CP 13via E.Fermi40I-00044 Frascati(Roma)Italy Departement de physique Universite de MontrealC.P.6128succ.centre-villeMontreal(Quebec) H3C 3J7Canada Pacific Northwest National Laboratory 902 Battelle BoulevardRichlandWA 99352USA Department of Physics and Astronomy University of OklahomaNormanOK 73019USA Department of Physics University of WisconsinMadisonWI 53706USA Physics Division Lawrence Berkeley National Laboratory1 Cyclotron RoadBerkeleyCA 94720USA CERN European Organization for Nuclear ResearchCH-1211 Geneve 23Switzerland Department of Physics The Ohio State University191 W.Woodruff Ave.ColumbusOH 43210 COMPAS Group Institute for High Energy PhysicsRU- 142284ProtvinoRussia LPNHE IN2P3-CNRS et Universites de Paris 6 et 7F-75252 ParisFrance Max-Planck-Institute of Physics 80805 MunichGermany Department of Physics University of WashingtonSeattleWA 98195USA Ludwig-Maximilians-Universitat Fakultdt für PhysikSchellingstr.4D-80799 MünchenGermany Enrico Fermi Institute and Department of Physics University of ChicagoChicagoIL 60637-1433USA Department of Physics Syracuse UniversitySyracuseNY13244USA Department of Physics Columbia University538 W.120th StreetNew YorkNY10027 USA High Energy Physics Group Blackett LaboratoryImperial CollegePrince Consort RoadLondon SW7 2AZUK Jefferson Lab 12000 Jefferson Ave.Newport NewsVA 23606USA Department of Physics University of VirginiaPO Box 400714CharlottesvilleVA 22904USA Fermi National Accelerator Laboratory P.O.Box 500BataviaIL 60510USA Kavli Institute for Cosmological Physics University of ChicagoChicagoIL 60637-1433USA Department of Physics and Astronomy University of SussexFalmerBrighton BN1 9QHUK Department o

Revised August 2013 by S. Roesler and M. Silari （CERN）.35.1. Definitions [1,2] It would be desirable if legal protection limits could be expressed in directly measurable physical quantities. However, this does not ... 详细信息

关键词： RADIOACTIVITY AND RADIATION PROTECTION

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ASTROphysical CONSTANTS AND PARAMETERS

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Chinese Physics C 2014年第9期38卷 110-111页

Table 2.1. Revised November 2013 by D.E. Groom （LBNL）. The figures in parentheses after some values give the 1-σ uncertainties in the last digit（s）. physical constants are from Ref. 1. While every effort has been made to obtain the most accurate current values of the listed quantities, the table does not represent a critical review or adjustment of the constants, and is not intended as a primary reference.

关键词： Planck CMB ASTROphysical CONSTANTS AND PARAMETERS length

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physical CONSTANTS

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Chinese Physics C 2014年第9期38卷 109-109页

Table 1.1. Reviewed 2013 by P.J. Mohr （NIST）. Mainly from the “CODATA Recommended Values of the Fundamental physical Constants： 2010” by P.J. Mohr, B.N. Taylor, and D.B. Newell in Rev. Mod. Phys. 84, 1527 （2012）. The last group of constants （beginning with the Fermi coupling constant） comes from the Particle Data Group. The figures in parentheses after the values give the 1-standard-deviation uncertainties in the last digits;

关键词： Planck physical CONSTANTS

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