8,827 research outputs found
K-theory for group C*-algebras
These notes are based on a lecture course given by the first author in the Sedano Winter School on K-theory held in Sedano, Spain, on January 22-27th of 2007. They aim at introducing K-theory of C*-algebras, equivariant K-homology and KK-theory in the context of the Baum-Connes conjectur
Local-global principle for the Baum-Connes conjecture with coefficients
We establish the Hasse principle (local-global principle) in the context of the Baum–Connes conjecture with coefficients. We illustrate this principle with the discrete group GL(2,F) where F is any global field
A proof of the Baum-Connes conjecture for reductive adelic groups
Let F be a global field, A its ring of adeles, G a reductive group over F. We prove the Baum–Connes conjecture for the adelic group View the MathML source
Interview with Christopher F. Baum on An introduction to Stata programming, by Christopher F. Baum
An Introduction to Stata Programming covers three types of programming that can be used in working with Stata: do-file programming, ado-file programming, and Mata functions that work in conjunction with do- and ado-files. Baum places emphasis on how you can usefully automate Stata more effectively. The introductory chapters discuss why you should invest time and effort in learning Stata programming, and the present elementary concepts of the command-line interface and some commonly used tools for working with programs and datasets.Title supplied by cataloger
Measurement of spin asymmetries in the electron impact ionisation of alkali atoms
Baum G, Moede M, Raith W, Schröder W. Measurement of spin asymmetries in the electron impact ionisation of alkali atoms. J.Phys. B. 1985;18(3):531-538
Paul F. Baum. — Anglo-Saxon Riddles of the Exeter Book
Blakeley L., Léaud F. J. Paul F. Baum. — Anglo-Saxon Riddles of the Exeter Book. In: Cahiers de civilisation médiévale, 12e année (n°45), Janvier-mars 1969. p. 95
Paul F. Baum. — Anglo-Saxon Riddles of the Exeter Book
Blakeley L., Léaud F. J. Paul F. Baum. — Anglo-Saxon Riddles of the Exeter Book. In: Cahiers de civilisation médiévale, 12e année (n°45), Janvier-mars 1969. p. 95
H. A. Baum Family Collection 1864-1939
Most of this collection consists of handwritten letters sent by H.A. Baum to his wife Auguste Besas, including several sent from the front in 1866. Other materials include a list of expenses pertaining to a civil suit, and correspondence exchanged by Hans Sachs and Ernst Horowitz, a descendent of Baum.Hans F. SachsProcessed for digitizationThe original German-language inventory is available in the folder.Sent for digitizationReturned from digitizationLinked to online manifestationdigitize
Determination of baum-bott residues of higher codimensional foliations
Let F be a singular holomorphic foliation, of codimension k, on a complex compact manifold such that its singular set has codimension ≥ k+1. In this work we determinate Baum-Bott residues for F with respect to homogeneous symmetric polynomials of degree k + 1. We drop the Baum-Bott's generic hypothesis and we show that the residues can be expressed in terms of the Grothendieck residue of an one-dimensional foliation on a (k + 1)-dimensional disc transversal to a (k +1)-codimensional component of the singular set of F. Also, we show that Cenkl's algorithm for non-expected dimensional singularities holds dropping the Cenkl's regularity assumption
EXTENDED BAUM TRANSFORMATIONS FOR GENERAL FUNCTIONS, II
The discrimination technique for estimating the parameters of Gaussian mixtures that is based on the Extended Baum transformations (EB) has had significant impact on the speech recognition community. The proof that definitively shows that these transformations increase the value of an objective function with iteration (i.e., so-called "growth transformations") was presented by the author two years ago for a diagonal Gaussian mixture densities. In this paper this proof is extended to a multidimensional multivariate Gaussian mixtures. The proof presented in the current paper is based on the linearization process and the explicit growth estimate for linear forms of Gaussian mixtures
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