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25篇 您的检索式:作者名="Adrover A"
    题名 作者 年代 出处 被引量
1查看详情显示文摘Zakirov M I Kleiner V I Adrov O I Nifantev I E Shklyaruk B F Stroganov V S Nedorezova P M Klyamkina A N 0,,9:1
2Modified model for the regulation of the tryptophan operon in Escherichia eoli显示文摘Giona M Adrover A 2002Biotechnol Bioeng2002,80,3:1
3Stress-induced diffusion of hydrogen in metallic membranes:cylindrical vs planar formulation显示文摘Adrover A Giona M Capobianco L 2003J Alloys and Compounds2003,358,:1
4Tumor-infiltrating lymphocytes in breast cancer: ready for prime time? 显示文摘Ocana A Diez-Gonzalez L Adrover E 2015J Clin Oncol2015,33,11:1
5Feasibility, efficiency and transportability of short, horizon optimal mixing proto- cols显示文摘Cortelezzi L Adrover A Giona M 2008J Fluid Mech2008,597,:1
6The geometry of mixing in 2-D time-periodic chaotic flows 显示文摘Giona M Adrover A Muzzio F J 2000Chem Eng Sci2000,55,:1
7Self-similar spatio-temporal structure of intermaterial boundaries in chaotic flows显示文摘Alverez M M Muzzio F J Cerbili S Adrover A Giona M 1998Physics Review Letters1998,81,:1
8Invariant properties of a class of exactly solvable mixing transformations--a measure-theoretical approach to model the evolution of material lines adveeted by chaotic flows显示文摘Cerbelli S Giona M Adrover A 2000Chaos SolitonsandFractals2000,11,:1
9Mass transfer through laminar boundary layer in microchannels with nonuniform cross section:The effect of wall shape and curvature显示文摘Adrover A Pedacchia A 2013International Journal of Heat&Mass Transfer2013,60,5:1
10Foundations of laminar chaotic mixing and spectral theory of linear operators 显示文摘CERBELLIO S ADROVER A CRETA F 2006Chemical Engineering Science2006,61,:1
11The geometry of mixing in time-periodic chaotic flows ( I ): Asymptotic directionality in physically realizable flows and global invariant properties显示文摘Giona M Adrover A Muzzio F J 1999PhysicaD1999,132,:1
12Geometric and statistical properties in the evolution of material surfaces in three dimensional chaotic flows 显示文摘Giona M Adrover A 2001Physics Fluids2001,50,:1
13The geometry of mixing in time-periodic chaotic flows:ⅠAsymptotic directionality in physically realizable flows and global invariant properties显示文摘Giona M Adrover A Muzzio F M 1999physica D1999,132,:1
14Wavelet-like collocation method for finite-dimensional reduction of distributed systems显示文摘ADROVER A CONTINILLO G CRESCITELLI S 2000Computers & Chemical Engineering2000,24,12:1
15Robust regression quantiles显示文摘ADROVER J MARONNA R A YOUHAI V J 2004Journal of Statistical Planning and Inference2004,122,12:1
16Robust regression quantiles 显示文摘Adrover J Yohai V J and Marnna R A 2004Journal of Statistical Planning and Inference2004,120,:1
17Phosphorylation of Hsll by Hogl leads to a G2 arrest essential for cell survival at high osmolarity显示文摘Clotet J Escote X Adrover M A 2006EMBO J2006,25,11:1
18The geometry of mixing in 2-D time-periodic chaotic flows 显示文摘Giona M Adrover A Muzzio F J 2000Chem Eng Sci2000,55,:1
19Effects of self-stress on hydrogen diffusion in Pd membranes in the coexistence of a and 13 phases 显示文摘Adrover A Giona M Capobianco L 2004J Alloys Compound2004,368,12:1
20The geometry of mixing in 2-D time-periodic chaotic flows 显示文摘Giona M Adrover A Muzzio F J 2000Chemcial Engineering Science2000,55,2:1
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