نتایج جستجو برای: michele h jones

تعداد نتایج: 546715  

2017
ARUN DEBRAY

Part 1. Quantum topology: Chern-Simons theory and the Jones polynomial 1 1. The Jones Polynomial: 1/24/17 1 2. Introduction to quantum field theory: 1/31/17 4 3. Canonical quantization and Chern-Simons theory: 2/7/17 7 4. Chern-Simons theory and the Wess-Zumino-Witten model: 2/14/17 9 5. The Jones polynomial from Chern-Simons theory: 2/21/17 13 6. TQFTs and the Kauffman bracket: 2/28/17 15 7. T...

Journal: :Epidemiology and Psychiatric Sciences 2015

Journal: :Statistical Journal of the IAOS 2019

Journal: :Haematologica 2002
Valeria Ascoli Francesco Lo Coco Giuseppe Torelli Daniele Vallisa Luigi Cavanna Cesare Bergonzi Mario Luppi

Salvage therapy with thalidomide in patients with advanced relapsed/refractory multiple myeloma Patrizia Tosi, Elena Zamagni, Claudia Cellini, Sonia Ronconi, Francesca Patriarca, Filippo Ballerini, Pellegrino Musto, Francesco Di Raimondo, Antonio Ledda, Francesco Lauria, Luciano Masini, Marco Gobbi, Angelo Vacca, Roberto Ria, Delia Cangini, Sante Tura, Michele Baccarani, Michele Cavo .............

Journal: :ISPRS Int. J. Geo-Information 2018
Duccio Rocchini

Duccio Rocchini 1,2,3 1 University of Trento, Center Agriculture Food Environment, Via E. Mach 1, 38010 S. Michele all’Adige (TN), Italy; [email protected] 2 University of Trento, Centre for Integrative Biology, Via Sommarive, 14, 38123 Povo (TN), Italy 3 Fondazione Edmund Mach, Department of Biodiversity and Molecular Ecology, Research and Innovation Centre, Via E. Mach 1, 38010 S. Mich...

2001
Michele Cooke Susan Owen

s related to this work Cooke, Michele, Susan Murphy and Susan Owen, Comparing Mechanical and Geodetic Models of Los Angeles Basin Faults, SCEC Annual Meeting, Oxnard, 2000. Murphy, Susan and Michele Cooke, 3-D Mechanical Modeling of Faults Within The Los Angeles Basin, California, American Geophysical Union Annual Fall Meeting, San Francisco 2000.

Journal: :J. Complexity 2004
Marek Kwas Henryk Wozniakowski

We study the quantum summation (QS) algorithm of Brassard, Høyer, Mosca and Tapp, see [1], that approximates the arithmetic mean of a Boolean function defined on N elements. We improve error bounds presented in [1] in the worst-probabilistic setting, and present new error bounds in the average-probabilistic setting. In particular, in the worst-probabilistic setting, we prove that the error of t...

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