It is very often convenient to consider the angular momentum of a collection of particles about their center of mass, since this simplifies the mathematics considerably.

The mathematics center focuses mainly on tutoring students in the subjects of algebra and calculus.

The applied tools of the mathematics disciplines of Celestial mechanics or its subfield Orbital mechanics ( both predict orbital paths and positions ) about a center of gravity are used to generate an ephemeris ( plural: ephemerides ; from the Greek word ephemeros = daily ) which is a table of values that gives the positions of astronomical objects in the sky at a given time or times, or a formula to calculate such given the proper time offset from the epoch.

Mersenne was " the center of the world of science and mathematics during the first half of the 1600s.

In 1596, he became first professor of geometry in the recently founded Gresham College, London ; he would lecture there for nearly 23 years, and would make Gresham college a center of English mathematics, from which he would notably support the new ideas of Johannes Kepler.

If Göttingen had been the “ Mecca ” of mathematics in the 1920s and early ‘ 30s, Princeton, following the decimation of German mathematics under the Nazis, had become the center of the mathematical world in the 1940s.

< font size = 2 > Longview Hall is the center of business, mathematics, and continuing education .</ font size = 2 >

The new center opened in 2007 and combines mathematics, chemistry and biology research in one building.

In mathematics, a homothety ( or homothecy, or homogeneous dilation ) is a transformation of an affine space determined by a point S called its center and a nonzero number λ called its ratio, which sends

In ring theory and related areas of mathematics a central simple algebra ( CSA ) over a field K is a finite-dimensional associative algebra A, which is simple, and for which the center is exactly K. In other words, any simple algebra is a central simple algebra over its center.

During the reign of al-Ma ' mun, observatories were set up, and the House was an unrivalled center for the study of humanities and for science in medieval Islam, including mathematics, astronomy, medicine, alchemy and chemistry, zoology and geography and cartography.

But Seki developed his mathematics in serious competition with mathematicians in Osaka and Kyoto, at the cultural center of Japan.

Located in the hills above the University of California, Berkeley campus, LHS is also a resource center for preschool through high school science and mathematics education.

At that time, Göttingen was a world-class center of mathematics under the three “ Mandarins ” of Göttingen: Felix Klein, David Hilbert, and Hermann Minkowski.

In mathematics, a group G is said to be complete if every automorphism of G is inner, and the group is a centerless group ; that is, it has a trivial outer automorphism group and trivial center.

In mathematics, the Hawaiian earring H is the topological space defined by the union of circles in the Euclidean plane R < sup > 2 </ sup > with center ( 1 / n, 0 ) and radius 1 / n for n = 1, 2, 3, ....

While it is closely related to guiding center drifts in its physics and mathematics, it is nevertheless considered to be distinct from them.

The Courant Institute of Mathematical Sciences ( CIMS ) is an independent division of New York University ( NYU ) under the Faculty of Arts & Science that serves as a center for research and advanced training in computer science and mathematics.

Academically, the center is organized in four main areas: pure mathematics, applied mathematics, probability and statistics, and computer science.

The computer-equipped writing laboratory in Dinkins Hall, the mathematics laboratory in the Science addition ( completed in 1989 ), and the expanded library facility which houses a center for audiovisual instruction and computer-aided self-study ( completed in 1990 ) are among the more significant improvements to the campus.

The main protester — a former Stanford mathematics major — demands to be taken to the abortion center, since he claims to have forgotten all his algebra.

This is an unsolved problem which probably has never been seriously investigated, although one frequently hears the comment that we have insufficient specialists of the kind who can compete with the Germans or Swiss, for example, in precision machinery and mathematics, or the Finns in geochemistry.

So, too, is the mathematical competence of a college graduate who has majored in mathematics.

Connes has applied his work in areas of mathematics and theoretical physics, including number theory, differential geometry and particle physics.

The axiom of choice has also been thoroughly studied in the context of constructive mathematics, where non-classical logic is employed.

Although the axiom of countable choice in particular is commonly used in constructive mathematics, its use has also been questioned.

The technique has been applied in the study of mathematics and logic since before Aristotle ( 384 – 322 B. C.

In mathematics, the phrase " almost all " has a number of specialised uses.

It occupies a central place in modern mathematics and has multiple conceptual connections with such diverse fields as complex analysis, topology and number theory.

Grothendieck ’ s way of thinking has influenced generations of mathematicians long after his departure from mathematics.

Francesco Lana de Terzi, a 17th century Jesuit professor of physics and mathematics from Brescia, Lombardy, has been referred to as the Father of Aeronautics.

In mathematics, an associative algebra A is an associative ring that has a compatible structure of a vector space over a certain field K or, more generally, of a module over a commutative ring R. Thus A is endowed with binary operations of addition and multiplication satisfying a number of axioms, including associativity of multiplication and distributivity, as well as compatible multiplication by the elements of the field K or the ring R.

Analytic geometry, or analytical geometry has two different meanings in mathematics.

Abstraction in mathematics is the process of extracting the underlying essence of a mathematical concept, removing any dependence on real world objects with which it might originally have been connected, and generalizing it so that it has wider applications or matching among other abstract descriptions of equivalent phenomena.

This is philosophically unsatisfying to some and has motivated additional work in set theory and other methods of formalizing the foundations of mathematics such as New Foundations by Willard Van Orman Quine.

Stroustrup has a master's degree in mathematics and computer science ( 1975 ) from the University of Aarhus, Denmark, and a Ph. D. in computer science ( 1979 ) from the University of Cambridge, England, where he was a student at Churchill College.

Combinatorial problems arise in many areas of pure mathematics, notably in algebra, probability theory, topology, and geometry, and combinatorics also has many applications in optimization, computer science, ergodic theory and statistical physics.

It has also given rise to a new theory of the philosophy of mathematics, and many theories of artificial intelligence, persuasion and coercion.

Category theory is an area of study in mathematics that examines in an abstract way the properties of particular mathematical concepts, by formalising them as collections of objects and arrows ( also called morphisms, although this term also has a specific, non category-theoretical meaning ), where these collections satisfy some basic conditions.

Categorical equivalence has found numerous applications in mathematics.

In mathematics, the Cantor set is a set of points lying on a single line segment that has a number of remarkable and deep properties.

Much of the work on computer music has drawn on the relationship between music theory and mathematics.

The classification theorem has applications in many branches of mathematics, as questions about the structure of finite groups ( and their action on other mathematical objects ) can sometimes be reduced to questions about finite simple groups.

In ordinary language, i. e. outside of contexts such as formal logic, mathematics and programming, " or " sometimes has the meaning of exclusive disjunction.

In mathematics, any vector space, V, has a corresponding dual vector space ( or just dual space for short ) consisting of all linear functionals on V. Dual vector spaces defined on finite-dimensional vector spaces can be used for defining tensors.

Rust asked, " How is mathematics in Göttingen now that it has been freed of the Jewish influence?