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7 Jun 2010: It differs morphologically from bainite. 48. a) ,c. g;.;:.Jf 'f';r;-tJ;L-:. ",. •.•r. p'J'O-' '" '" ". ,. • , "'';.a; ";1"'-' Jli ;. -'I f{ /":(I,. •••. 't f. ,"" '1> ". f-. • It i!o

7 Jun 2010: Then, instead of solving theequations for c(x,t) with x and t continuous, they are solved for ci,j=c(xi,tj) where xi=i x and t=jj t ... Then using (3.9) and (3.10) in (3.3), the equation (3.11) is gotten and gives an expression of c at tj1 as afunction

8 Jun 2010: Intrinsic and Synaptic Mechanisms Determining the Timing of NeuronPopulation Activity During Hippocampal Theta Oscillation. Gergő Orbán,1,2 Tamás Kiss,1,3 and Péter Érdi1,31Department of Biophysics, KFKI Research Institute for Particle and

21 Oct 2010: 15. Chappie JS, Acharya S, Liu YW, Leonard M, Pucadyil TJ, Schmid SL:An intramolecular signaling element that modulates dynaminfunction in vitro and in vivo. ... 29. Pucadyil TJ, Schmid SL: Real-time visualization of dynamin-catalyzed membrane fission

7 Jun 2010: DESIGN OF WELDING ALLOYSCREEP AND TOUGHNESS. ByMurugananth Marimuthu. Queens College, Cambridge. University of CambridgeDepartment of Materials Science and Metallurgy. Pembroke Street, Cambridge CB2 3QZ. A dissertation submitted for the degree

7 Jun 2010: The overall error in the neural network model, ED, is calculated by comparing the predicted values yj of the output against those measured tj!

13 Nov 2010: Annu. Rev. Biophys. Biomol. Struct. 1996. 25:395-429 Copyright 0 I996 by Annual Reviews Inc. All rights reserved. VISUALIZING. INTERACTIONS ON A LARGE SCALE WITH THE SCANNING FORCE MICROSCOPE. PROTEIN-NUCLEIC ACID. Carlos Bustamante" and Claudio

24 Mar 2010: Maximum likelihood estimation of a multidimensional log-concave density. Madeleine Cule and Richard Samworth†University of Cambridge, UK. and Michael StewartUniversity of Sydney, Australia. Summary. Let X1,. , Xn be independent and identically

7 Jun 2010: y<P=;:K67:K/21K+?3515+@-0/P1O?2DPx8;:O8HNPxQR:K=>a3t8H-0:5/w:5Q$:tj=;-7AsNÚÆ3nIK+.To<2NF3GT;Ä ÅÔl

21 Apr 2010: tn, tj tn], where D4 = 12 μ2(K)f ′′(xj ) D1;. • ... tn = o(n1/6).Then. P(f̂h(x. tj ) < f̂h,τ. ) ( tf ′(xj ) D4n1/2h5/2{R(K)fτ 2D3,j D2}1/2).