This is the second volume of the new subseries "Invariant Theory and Algebraic Transformation Groups". The aim of the survey by A. Bialynicki-Birula is to present the main trends and achievements of research in the theory of quotients by actions of algebraic groups. This theory contains geometric invariant theory with various applications to problems of moduli theory. The contribution by J. Carrell treats the subject of torus actions on algebraic varieties, giving a detailed exposition of many of the cohomological results one obtains from having a torus action with fixed points. Many examples, such as toric varieties and flag varieties, are discussed in detail. W.M. McGovern studies the actions of a semisimple Lie or algebraic group on its Lie algebra via the adjoint action and on itself via conjugation. His contribution focuses primarily on nilpotent orbits that have found the widest application to representation theory in the last thirty-five years.
I Could Have Been One By: Donald Wm. Jeffries I Could Have Been One provides a look into the world Donald Wm. Jeffries was born into, raised, and grew up in through historical and political events of his life. We examine the world starting in the 1940s through our modern day and see how life was and what has changed. The history in which Jeffries has lived through has had a remarkable impact on his life and worldview, and we see this develop and change throughout the course of his journey. As the future comes speeding into view, with his lessons from the past we can start asking ourselves how we got here, what will become of our children’s generation and their children’s, and where are we headed? By beginning this discussion, we can have a better understanding of our current situation and face our realities, hopefully making better, brighter decisions for the future.
When I interviewed for the job, Keith Beal, the Research and Development Director, and my immediate supervisor, gave me a tour of the manufacturing area and made it a point to stop at a small table. There were about three or four assemblers at the table manually placing Sharpie “reservoirs” into Sharpie “barrels”, fitting the “ferrule” (top half of the pen) into place, spin welding the assembly, adding the ink with a foot-operated syringe, setting the tip and cap in place, and then placing the finished marker in a box that was partitioned to hold twelve rows of twelve—one gross of product. “This,” Keith told me, “Is the Sharpie Marker.” All Bill wanted as he interviewed for the job of chemist at Sanford Ink Company in Bellwood, Illinois was a way to support his young family. He could worry about making his mark in the world after his family had a place to sleep, a used car to drive, and food in the refrigerator. Furniture for the apartment could come later. What happened next is today a piece of Americana.
(Guitar). Certainly no name resonates across the spruce and maple boundaries of the classic American guitar like that of John D'Angelico, master guitar builder. Here in personal and cooperative histories, anecdotes, and first-hand accounts, Frank Green has infused the name of the master with life and vitality. Includes a 24-page color section and hundreds of rare photographs.
Looks at job opportunities, training requirements, and salary figures for careers such as coaches, trainers, physical education teachers, game officials, fitness center operators, and sports medicine professionals.
More than 100 "opportunities" for students and job seekers! The most comprehensive career book series available, Opportunities in . . . covers a range of professions, from acting to writing, and encompasses traditional as well as cutting-edge careers. Each book offers job seekers essential information about a variety of careers within each field and includes training and education requirements, salary statistics, and professional and Internet resources.
This is the second volume of the new subseries "Invariant Theory and Algebraic Transformation Groups". The aim of the survey by A. Bialynicki-Birula is to present the main trends and achievements of research in the theory of quotients by actions of algebraic groups. This theory contains geometric invariant theory with various applications to problems of moduli theory. The contribution by J. Carrell treats the subject of torus actions on algebraic varieties, giving a detailed exposition of many of the cohomological results one obtains from having a torus action with fixed points. Many examples, such as toric varieties and flag varieties, are discussed in detail. W.M. McGovern studies the actions of a semisimple Lie or algebraic group on its Lie algebra via the adjoint action and on itself via conjugation. His contribution focuses primarily on nilpotent orbits that have found the widest application to representation theory in the last thirty-five years.
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