In 1955, several computer-related companies were disestablished, including: 1. **The UNIVAC Division of Remington Rand** - While Remington Rand itself continued as a company, the UNIVAC Division was significant in the early history of computing. The disestablishment often refers to the transition of the division to a different structure or ownership.
In 1975, several computer companies were either disestablished or ceased operations. One notable example is **Digital Equipment Corporation (DEC)**, which, while not fully disestablished until later, began a decline in 1975 following the introduction of personal computers that shifted the industry landscape. Another example includes **Computer Applications Corporation**, which was involved in creating various computing and software solutions.
Alexander Barvinok is a mathematician known for his work in the fields of combinatorics, number theory, and optimization, particularly in the area of polynomial time algorithms for problems related to integer points in polyhedra. He has made significant contributions to the theory of convex polytopes and the study of generating functions, as well as in the development of efficient algorithms in computational mathematics.
Andrei Zelevinsky is a mathematician known for his significant contributions to several areas of mathematics, particularly in the fields of representation theory, combinatorics, and algebra. He has worked on topics related to the theory of automorphic forms, as well as the combinatorial aspects of algebraic structures such as gluing theories of representations. Zelevinsky is also known for his work on the Zelevinsky involution in representation theory, among other topics.
It seems you might be referring to Solomon Asch's famous experiments on conformity or perhaps the "Milgram experiment" conducted by Stanley Milgram. The Milgram experiment, conducted in the early 1960s, explored the conflict between obedience to authority and personal conscience.
Frank Ruskey is a mathematician known for his work in combinatorial and discrete mathematics. He is particularly recognized for his contributions to the fields of graph theory and topology, especially in relation to the study of knots and the enumeration of certain combinatorial structures. Ruskey has published numerous papers and has also been involved in developing mathematical software and algorithms.
Differential graded algebra (DGA) is a mathematical structure that combines concepts from algebra and topology, particularly in the context of homological algebra and algebraic topology. A DGA consists of a graded algebra equipped with a differential that satisfies certain properties. Here’s a more detailed breakdown of the components and properties: ### Components of a Differential Graded Algebra 1.
The term "divided domain" can refer to several concepts depending on the context in which it is used. Here are a few interpretations: 1. **Mathematics and Set Theory**: In mathematics, particularly in set theory and analysis, a divided domain may refer to a partitioned set where a domain is split into distinct subdomains or subsets. Each subset can be analyzed independently, often to simplify complex problems or to study properties that hold for each subset.
The Eakin–Nagata theorem is a result in the field of functional analysis and specifically concerns the relationship between certain ideals in the context of Banach spaces and their duals. This theorem is particularly relevant in the study of dual spaces and the structure of various function spaces.
Finite algebra refers to algebraic structures that are defined on a finite set. These structures can include groups, rings, fields, and other algebraic systems, all of which have a finite number of elements. Here are a few key points regarding finite algebra: 1. **Finite Groups**: A group is a set equipped with a binary operation that satisfies four properties: closure, associativity, the presence of an identity element, and the existence of inverses.
APBS stands for Adaptive Poisson-Boltzmann Solver. It is a software package used primarily in computational biology and chemistry for solving the Poisson-Boltzmann equation, which is a mathematical representation of electrostatic interactions in systems like proteins, nucleic acids, and membranes in a solvent. APBS is particularly useful for calculating electrostatic potentials, which can help researchers understand how molecular structures interact with each other and their environment, especially in biological contexts.
CYANA (Chemistry for Analyzing NMR Assignments) is a software package designed for the analysis of NMR (nuclear magnetic resonance) data, particularly in the context of structural biology and chemistry. It is primarily used for the determination of molecular structures from NMR data and is particularly effective for analyzing and interpreting data from proteins and nucleic acids.
The Brauer–Suzuki theorem is a result in group theory, specifically in the area of representation theory and the theory of finite groups. Named after mathematicians Richard Brauer and Michio Suzuki, the theorem provides important conditions for the existence of certain types of groups and their representations. One of the most prominent statements of the Brauer–Suzuki theorem pertains to the structure of finite groups, characterizing when a certain kind of simple group can be singly generated by an element of specific order.
Bruce Lee Rothschild is likely a reference to an American attorney and author known for his work on various legal topics and his passion for the martial arts, particularly Bruce Lee's philosophy and techniques. However, information about him is relatively limited, and he may not be widely recognized.
As of my last knowledge update in October 2021, Eric M. Rains could refer to various individuals, but there is not a widely recognized figure by that name in public discourse, literature, science, or other notable fields. If you could provide more context or specify who you are referring to, I may be able to assist you better. There might also be developments or new individuals named Eric M. Rains after my last update. Please check the latest sources for the most current information.
In the context of abstract algebra, particularly in ring theory, an **irrelevant ideal** is typically discussed in relation to the properties of ideals in polynomial rings or local rings. While the term "irrelevant ideal" may not be universally defined across all mathematics literature, it's most commonly associated with certain ideals in the study of algebraic geometry and commutative algebra.
J-multiplicity is a concept that appears in the context of mathematical logic and model theory, particularly in the study of structures and their properties. It is often associated with the analysis of certain functions or relations over structures, and can be used to investigate how complex a particular model or theory is.
In the context of mathematics, particularly in the fields of algebra and number theory, a **multiplicatively closed set** is a subset of a given set that is closed under the operation of multiplication. This means that if you take any two elements from this set and multiply them together, the result will also be an element of the set. Formally, let \( S \) be a set.
A Nagata ring is a special type of ring in commutative algebra. More specifically, it is a class of rings that are defined in the context of properties related to integral closure and integral extensions.