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Solitons from Geometry Maciej Dunajski Department of Applied…
www.damtp.cam.ac.uk/user/md327/solitons_france_2012.pdf5 Dec 2012: γ+ su(2) self–dual YM on (M,g) Skyrmion on M/SO(2). A = (1/2)εijkγij tk, where [ti,tj] = εijktk.AH, Taub–NUT, CP2 are SO(3) invariant. -
Low-Power Linear Active Thermistor ICs
https://www.cl.cam.ac.uk/teaching/1213/P31/docs/mcp9700.pdf22 Aug 2012: 40C to 125C. Junction Temperature (TJ):. 150C. ESD Protection On All Pins (HBM:MM):. ... Note: Operation in this range must not cause TJ to exceed Maximum Junction Temperature (150C). -
10-grg.dvi
https://www.statslab.cam.ac.uk/~grg/books/hammfest/10-grg.pdf15 Aug 2012: n,(c) if ti = tj , then (ti, zi) / (tj , zj ) in {ti} Zd, for 0 i < j n. -
Second-OrderAlgebra and Generalised Polynomial Functors Marcelo Fiore …
https://www.cl.cam.ac.uk/~mpf23/talks/Luminy2012.pdf26 Jun 2012: t!fsA b =. jJB(tj, b). iI. [J(j, fi) A(si). ]. Examples:. -
The Mechanics and Statistics of Active Matter
www.damtp.cam.ac.uk/user/gold/pdfs/teaching/FDSE/Ramaswamy10.pdf2 Sep 2012: The Mechanics and Statisticsof Active Matter. Sriram Ramaswamy. Centre for Condensed Matter Theory, Department of. Physics, Indian Institute of Science, Bangalore 560012,. India and CMTU, JNCASR, Bangalore 560064, India;. email: -
slides.dvi
https://www.cl.cam.ac.uk/teaching/1213/L100/clark_lectures/clark_lecture3.pdf27 Oct 2012: Viterbi Algorithm (for a bigram tagger) 17. δtj (n 1) = maxtiδti(n)P (ti|tj)P (wi|ti). ... where δtj (n1) is the probability of the most probable tag sequence endingin tag tj at position n 1. • -
Three theorems in discrete random geometry
https://www.statslab.cam.ac.uk/~grg/papers/PS_2011_185-rev.pdf27 Jan 2012: The outcome is a decomposition ofγ into an ordered set of bridges with vertical displacements written T0 > T1 > > Tj. ... Therefore,. Z(x) 2. Ti<<T1T0>>Tj. j. k=i. ζxTk = 2. T =1. -
lectures2012.dvi
www.damtp.cam.ac.uk/user/phh/mathbio/lectures2012.pdf6 Jun 2012: Cop. yrig. ht. 201. 2 U. nive. rsity. of C. ambr. idge. Not. to b. e qu. oted. or. repr. oduc. ed w. ithou. t per. mis. sion. Part II Mathematical Biology Lent Term 2012. lecturer: Professor Peter Haynes (phh@damtp.cam.ac.uk). May 31, 2012. These -
lect6.dvi
https://www.cl.cam.ac.uk/teaching/1112/L101/lect6.pdf16 Feb 2012: l1]Tj. Cambridge UniversityEngineering Department. MPhil in Advanced Computer Science 10. Module L101: Machine Learning for Language Processing. -
crit6.dvi
https://www.statslab.cam.ac.uk/~grg/papers/UScrit6.pdf15 Aug 2012: t0,x0,. ,xr1, tr) for some r 0 with xi Z2{O}, ti T, and tj 6= R for. ... iii) r = s 1, xi = yi for i r 1, tj = uj for j r, ys O and us = R.
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