Ray's New Primary Arithmetic

Ray's New Primary Arithmetic
Author: Joseph Ray
Publisher: Ravenio Books
Total Pages: 162
Release:
Genre: Juvenile Nonfiction
ISBN:

In 19th century America, Joseph Ray was the McGuffey of arithmetic. His textbooks, used throughout the United States, laid the mathematical foundations for the generations of inventors, engineers and businessmen who would make the nation a world power.

Parent-Teacher Guide for Ray's New Arithmetics

Parent-Teacher Guide for Ray's New Arithmetics
Author: Ruth Beechick
Publisher: Mott Media (MI)
Total Pages: 186
Release: 2012-10-01
Genre: Education
ISBN: 9780880620710

Guides your scheduling and planning through the Ray's Arithmetic books. Shows where you can adapt to the needs of slower or advanced students, making selective use of basic portions that are important for all students and higher-level portions that challenge the best students. Provides a test for each unit. Describes games and activities which add variety to your teaching.

Neutrino Hunters

Neutrino Hunters
Author: Ray Jayawardhana
Publisher: Harper Collins
Total Pages: 198
Release: 2013-12-10
Genre: Science
ISBN: 144341428X

The incredibly small bits of matter we call neutrinos may hold the secret to why antimatter is so rare, how mighty stars explode as supernovas and what the universe was like just seconds after the big bang. They even illuminate the inner workings of our own planet. For more than eighty years, adventurous minds from around the world have been chasing these ghostly particles, trillions of which pass through our bodies every second. Extremely elusive and difficult to pin down, neutrinos are not unlike the brilliant and eccentric scientists who doggedly pursue them. Ray Jayawardhana recounts in Neutrino Hunters a captivating saga of scientific discovery and celebrates a glorious human quest, revealing why the next decade of neutrino hunting could redefine how we think about physics, cosmology and our lives on Earth.

Introduction to the Mathematics of Medical Imaging

Introduction to the Mathematics of Medical Imaging
Author: Charles L. Epstein
Publisher: SIAM
Total Pages: 794
Release: 2008-01-01
Genre: Mathematics
ISBN: 9780898717792

At the heart of every medical imaging technology is a sophisticated mathematical model of the measurement process and an algorithm to reconstruct an image from the measured data. This book provides a firm foundation in the mathematical tools used to model the measurements and derive the reconstruction algorithms used in most of these modalities. The text uses X-ray computed tomography (X-ray CT) as a 'pedagogical machine' to illustrate important ideas and its extensive discussion of background material makes the more advanced mathematical topics accessible to people with a less formal mathematical education. This new edition contains a chapter on magnetic resonance imaging (MRI), a revised section on the relationship between the continuum and discrete Fourier transforms, an improved description of the gridding method, and new sections on both Grangreat's formula and noise analysis in MR-imaging. Mathematical concepts are illuminated with over 200 illustrations and numerous exercises.

The Mathematics of Medical Imaging

The Mathematics of Medical Imaging
Author: Timothy G. Feeman
Publisher: Springer Science & Business Media
Total Pages: 150
Release: 2010
Genre: Computers
ISBN: 0387927115

Medical imaging is a major part of twenty-first century health care. This introduction explores the mathematical aspects of imaging in medicine to explain approximation methods in addition to computer implementation of inversion algorithms.

Variational Analysis

Variational Analysis
Author: R. Tyrrell Rockafellar
Publisher: Springer Science & Business Media
Total Pages: 747
Release: 2009-06-26
Genre: Mathematics
ISBN: 3642024319

From its origins in the minimization of integral functionals, the notion of variations has evolved greatly in connection with applications in optimization, equilibrium, and control. This book develops a unified framework and provides a detailed exposition of variational geometry and subdifferential calculus in their current forms beyond classical and convex analysis. Also covered are set-convergence, set-valued mappings, epi-convergence, duality, and normal integrands.