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Alberto Sirlin

Researcher at New York University

Publications -  138
Citations -  7371

Alberto Sirlin is an academic researcher from New York University. The author has contributed to research in topics: Electroweak interaction & Renormalization. The author has an hindex of 46, co-authored 138 publications receiving 6738 citations. Previous affiliations of Alberto Sirlin include University of Hamburg & University of California, Los Angeles.

Papers
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Electroweak radiative corrections to tau decay.

TL;DR: In this article, an analysis of electroweak radiative corrections to ensuremath{tau} decays is presented, and the predicted leptonic and some hadronic decay rates are given.
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Comprehensive analysis of data pertaining to the weak neutral current and the intermediate-vector-boson masses.

TL;DR: A comprehensive analysis of existing data on the weak neutral current and the W and Z masses is presented, establishing the existence of radiative corrections at the 3\ensuremath{\sigma} level.
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Class of scalar-field soliton solutions in three space dimensions

TL;DR: A class of three-space-dimensional soliton solutions is given in this paper, which are made of scalar fields and are of a nontopological nature; the necessary conditions for having such soliton solution are (I) the conservation of an additive quantum number, say Q, and (II) the presence of a neutral (Q = 0) scalar field.
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Current algebra formulation of radiative corrections in gauge theories and the universality of the weak interactions

TL;DR: In this article, a current algebra formulation of radiative corrections in gauge theories, with special applications to the analysis of the universality of the weak interactions, is developed in the framework of quantum chromodynamics.
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Improved Calculation of Electroweak Radiative Corrections and the Value of V u d

TL;DR: Applying high order perturbative QCD results originally derived for the Bjorken sum rule to the extraction of the Cabibbo-Kobayashi-Maskawa (CKM) matrix element Vud from superallowed nuclear beta decays reduces the theoretical loop uncertainty by about a factor of 2 and gives Vud=0.97377.