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Longer titles found: Ring theory (disambiguation) (view), Ring theory (psychology) (view), Ideal (ring theory) (view), Unit (ring theory) (view), Domain (ring theory) (view), Annihilator (ring theory) (view), Center (ring theory) (view), Idempotent (ring theory) (view), Order (ring theory) (view), Glossary of ring theory (view), Divisibility (ring theory) (view), O-ring theory of economic development (view), Depth (ring theory) (view), Approximation property (ring theory) (view), V-ring (ring theory) (view), Conductor (ring theory) (view), Grade (ring theory) (view)

searching for Ring theory 93 found (576 total)

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Concentric zone model (660 words) [view diff] no match in snippet view article find links to article

The concentric zone model, also known as the Burgess model or the CCD model, is one of the earliest theoretical models to explain urban social structures

(1970), Commutative algebra Matsumura, Hideyuki (1986). Commutative ring theory. Cambridge Studies in Advanced Mathematics. Vol. 8. Cambridge University

In mathematics, in particular in algebraic geometry, a flat morphism f from a scheme X to a scheme Y is a morphism such that the induced map on every stalk

interest from algebraic geometry to noncommutative algebra (noncommutative ring theory), especially geometric aspects, after a talk by Shimshon Amitsur and

The freshman's dream is a name given to the erroneous equation ( x + y ) n = x n + y n {\displaystyle (x+y)^{n}=x^{n}+y^{n}} , where n {\displaystyle n}

c=(a\cdot (b\cdot c))\cdot (a,b,c)} for all a, b, c in Q. As with its ring theory analog, the quasigroup associator is a measure of nonassociativity of

In mathematics, the Artin–Zorn theorem, named after Emil Artin and Max Zorn, states that any finite alternative division ring is necessarily a finite field

In mathematics, the Cohen structure theorem, introduced by Cohen (1946), describes the structure of complete Noetherian local rings. Some consequences

This following is a list of lemmas (or, "lemmata", i.e. minor theorems, or sometimes intermediate technical results factored out of proofs). See also list

In commutative algebra, a branch of mathematics, going up and going down are terms which refer to certain properties of chains of prime ideals in integral

could be drawn from ring theory. In that subject, one has the subareas of commutative ring theory and non-commutative ring theory. An uninformed observer

In abstract algebra, the ascending chain condition can be applied to the posets of principal left, principal right, or principal two-sided ideals of a

In mathematics, a system of parameters for a local Noetherian ring of Krull dimension d with maximal ideal m is a set of elements x1, ..., xd that satisfies

In algebra, the Mori–Nagata theorem introduced by Yoshiro Mori (1953) and Nagata (1955), states the following: let A be a noetherian reduced commutative

In abstract algebra, Regev's theorem, proved by Amitai Regev (1971, 1972), states that the tensor product of two PI algebras is a PI algebra. Regev, Amitai

In commutative algebra, the Auslander–Buchsbaum theorem states that regular local rings are unique factorization domains. The theorem was first proved

appropriate notions of ideals, for example, rings and prime ideals (of ring theory), or distributive lattices and maximal ideals (of order theory). This

p-adic Hodge theory. This work is systematized in their monograph Almost ring theory. More foundational material was developed after the first book, and especially

morphisms. Nevertheless, there is still a notion of kernel studied in ring theory that corresponds to kernels in the category of non-unital rings. In the

In mathematics, the Beauville–Laszlo theorem is a result in commutative algebra and algebraic geometry that allows one to "glue" two sheaves over an infinitesimal

In algebra, Posner's theorem states that given a prime polynomial identity algebra A with center Z, the ring A ⊗ Z Z ( 0 ) {\displaystyle A\otimes _{Z}Z_{(0)}}

In commutative algebra, Serre's criterion for normality, introduced by Jean-Pierre Serre, gives necessary and sufficient conditions for a commutative Noetherian

University in 1972. His mathematical specialties were noncommutative ring theory and computational algebra and its applications, including automated theorem

In algebra, given a differential graded algebra A over a commutative ring R, the derived tensor product functor is − ⊗ A L − : D ( M A ) × D ( A M ) →

"Bass's work in ring theory and projective modules". arXiv:math/0002217. MR1732042 Matsumura, Hideyuki (1989), Commutative Ring Theory, Cambridge Studies

proof of a conjecture stated by Kac in 1968. With Lorenzo Ramero: Almost Ring Theory, Springer, Lecture Notes in Computer Science, vol 1800, 2003. With Brian

Krieger. ISBN 978-0-88275-228-0. Matsumura, Hideyuki (1986). Commutative ring theory. Cambridge Studies in Advanced Mathematics. Vol. 8. Cambridge University

of Illinois at Urbana-Champaign who works on commutative algebra and ring theory. He received his PhD from the University of Houston in 1968. Griffith

among other uses in commutative algebra and representation theory; In ring theory, the height of a prime ideal is the supremum of the lengths of all chains

Mathematics at Yazd University. He is known for his works on group theory, ring theory and module theory. Groups and Symmetry: Theory and Applications A First

(ISBN 978-3642380099) And he has also translated Matsumura's Commutative Ring Theory, Cambridge University Press 1987, doi:10.1017/CBO9781139171762 Miles

In linear algebra and ring theory, the Howell normal form is a generalization of the row echelon form of a matrix over Z N {\displaystyle \mathbb {Z}

Martínez, C. (2001), "About Bernstein algebras", in Granja, Ángel (ed.), Ring theory and algebraic geometry. Proceedings of the 5th international conference

(1977). "Cohen–Macaulay rings, combinatorics, and simplicial complexes". Ring Theory II: Proceedings of the Second Oklahoma Conference. Lecture Notes in Pure

Jacobian determinant) 2860 Jacobson's conjecture ring theory Nathan Jacobson 127 Kaplansky conjectures ring theory Irving Kaplansky 466 Keating–Snaith conjecture

successful in formulating and solving problems in algebra, particularly in ring theory and module theory. More generally, Quillen developed tools (especially

Encyclopedia of Mathematics, EMS Press. Matsumura, Hideyuki (1986). Commutative ring theory. Cambridge Studies in Advanced Mathematics. Vol. 8. Cambridge University

energy during propagation through the spiral arms to produce radiation. Ring theory (band theory) explains the working principle of spiral antenna. The theory

Vol. 71, 1998, pp. 105–111 From numbers to rings: an early history of ring theory, Elemente der Mathematik, Vol. 53, 1998, pp. 18–35 Proof: a many-splendored

in Glaz, Sarah; Chapman, Scott T. (eds.), Non-Noetherian commutative ring theory, Mathematics and its Applications, vol. 520, Dordrecht: Kluwer Acad.

C. Edmonds is an American mathematician specializing in commutative ring theory, factorization theory, and applied algebraic topology. She is a postdoctoral

access a switchboard operator Zero ring, the trivial ring in mathematics ring theory O̊, the letter "O" with a ring diacritical mark Search for "ring zero"

a Subset?". In Hazewinkel, Michiel (ed.). Non-Noetherian Commutative Ring Theory. Mathematics and Its Applications. Vol. 520. Springer. p. 85. doi:10

sets in measure theory An ideal that is a pseudo-ring of square zero in ring theory This disambiguation page lists mathematics articles associated with the

2140/pjm.1958.8.511, ISSN 0030-8730, MR 0099360 Matsumura, H. Commutative Ring Theory, Cambridge studies in advanced mathematics volume 8. Mitchell, Barry

invariant that captures the divisibility properties of an element Height (ring theory), a measurement in commutative algebra Height (triangle) or altitude

number of edges in a graph of bounded dimension, with applications to ring theory", Discrete Mathematics, 201 (1–3): 5–19, doi:10.1016/S0012-365X(98)00309-4

external forces Dual-sector model, a model in developmental economics O-Ring theory of economic development, a model of economic development put forward

the maximal element. He illustrated the principle with applications in ring theory and field extensions. Zorn's lemma is an alternative expression of the

Department of Mathematics as an adjunct professor. He taught group theory, ring theory and fields, Vector spaces model, topology, algebraic topology, group

Institute The Center for Intelligent Chemical Instrumentation The Center for Ring Theory and Its Applications The Charles J. Ping Institute for the Teaching of

logic, electronics, or computer science Ring of O, the BDSM jewelry O-Ring theory of economic development O-Ring failure as a cause of the Space Shuttle

(number theory), an integer that divides evenly another integer Divisor (ring theory), a generalization of the preceding concept Divisor (algebraic geometry)

\varepsilon } ). There is also the notion of homological epimorphism in ring theory. A morphism f: A → B of rings is a homological epimorphism if it is an

and R. Poschel: The isomorphism problem for circulant graphs via Schur ring theory, Codes and Association Schemes, American Math. Society, 2001. Dobson

Spear, David (July 1977). "A constructive approach to commutative ring theory". Proceedings of the 1977 MACSYMA Users' Conference. Mora, Teo (2005)

categories can be seen as a generalisation of rings. Many concepts from ring theory, such as ideals, Jacobson radicals, and factor rings can be generalized

Reinhard (2001), "The isomorphism problem for circulant graphs via Schur ring theory", Codes and association schemes (Piscataway, NJ, 1999), DIMACS Ser. Discrete

(1977). "Cohen–Macaulay rings, combinatorics, and simplicial complexes". Ring Theory II: Proceedings of the Second Oklahoma Conference. Lecture Notes in Pure

congruence and noncongruence 2016 Karen E. Smith The Power of Noether's Ring Theory in Understanding Singularities of Complex Algebraic Varieties 2017 Lisa

Elsevier, ISBN 0-444-50492-3 Lam, Tsit-Yuen (2003), Exercises in Classical Ring Theory, New York, NY: Springer, ISBN 978-0-387-00500-3 Lam, Tsit-Yuen (1999)

1016/0021-8693(83)90068-6 Bergman, George M. (1978), "The diamond lemma for ring theory", Advances in Mathematics, 29 (2): 178–218, doi:10.1016/0001-8708(78)90010-5

Addison-Wesley, ISBN 978-0-201-55540-0 Matsumura, Hideyuki (1989), Commutative ring theory, Cambridge Studies in Advanced Mathematics, vol. 8, Translated from the

is semisimple). Levi decomposition Nilradical of a ring, a notion in ring theory. Fulton, William; Harris, Joe (1991). Representation theory. A first

Wilcox, David H.; Greenbaum, Frederick R. (1965). "Kekule's benzene ring theory: A subject for lighthearted banter". Journal of Chemical Education. 42

in m, whence the conclusion. This is related to the setup of almost ring theory. Analytic variety Catastrophe theory Gluing axiom Riemann surface Sheaf

484 Lam, T.Y. (1989). "Fields of u-invariant 6 after A. Merkurjev". Ring theory 1989. In honor of S. A. Amitsur, Proc. Symp. and Workshop, Jerusalem

215 Matsumura 1989, Theorem 28.7 Matsumura, H. (1989). Commutative Ring Theory. Cambridge Studies in Advanced Mathematics. Translated by Reid, M. Cambridge

number theory, quantum information theory, Riemannian geometry, and ring theory. with Michel Cahen: Lorentzian symmetric spaces, Bull. Amer. Math. Soc

Cartographic Center, the Institute for Quantitative Biology, and the Center for Ring Theory and Its Applications. The Center for International Studies was established

ring Fröberg, R. (1999), "Koszul algebras", Advances in commutative ring theory (Fez, 1997), Lecture Notes in Pure and Applied Mathematics, vol. 205

[{\mathfrak {g'}},{\mathfrak {g}}]\subseteq {\mathfrak {g'}}.} Unlike in ring theory, there is no distinguishability of left ideal and right ideal. index

coherent/geometric theories: all algebraic theories, such as group theory and ring theory, all essentially algebraic theories, such as category theory, the theory

primitive ideals, and characteristic classes: A geometric perspective in ring theory. Progress in Mathematics. Vol. 78. Birkhäuser. doi:10.1007/978-1-4612-4558-2

lattice. Stenstrom, Bo Rings of Quotients: An Introduction To Methods Of Ring Theory – Chapter 6, Springer, ISBN 0387071172 Bican, L., Kepka, T. and Nemec

a + a = 0. Rowen, Louis Halle, ed. (1980). Polynomial Identities in Ring Theory. Pure and Applied Mathematics. Vol. 84. Academic Press. doi:10

ISBN 88-347-0897-0. Reprinted 2001. George M Bergman (1978). "The diamond lemma for ring theory". Advances in Mathematics. 29 (2): 178–218. doi:10.1016/0001-8708(78)90010-5

expositor of Galois theory, and of the group cohomology approach to class ring theory (with John Tate), to mention two theories where his formulations became

Theorem in ring theory

elementary symmetric polynomials in ti's. Either by splitting principle or by ring theory, any Chern polynomial c t ( E ) {\displaystyle c_{t}(E)} factorizes into

mathematical expositor Israel Herstein – worked in algebra, including ring theory Lars Hörmander – Fields Medal winner Irving Kaplansky – President of

Switzerland: Birkhäuser. ISBN 9783034809528. Behrens, Ernst-August. (1972). Ring theory. New York: Academic Press. ISBN 9780080873572. OCLC 316568566.

primitive ideals, and characteristic classes. A geometric perspective in ring theory. Progress in Mathematics. Vol. 78. Birkhäuser Boston, Inc., Boston, MA

the 1980s by Colonel John A. Warden III who developed his Strategic Ring Theory, a concept of aerial attack in which a number of enemy nodes are attacked

Areafill backgrounds New RYB Standard palette, based on Itten RYB color ring theory providing Red, Yellow, Blue primaries New set of default gradients New

Stenström, Bo T. (1975). Rings of Quotients: An Introduction to Methods of Ring Theory. Springer-Verlag. ISBN 978-0-387-07117-6. Abelian Categories, notes by

Park and Burgess created one of the earliest city models – Concentric ring theory first introduced in The City. Chicago and New York were typical examples

ISBN 978-0-387-90244-9, MR 0463157 Matsumura, Hideyuki (1986), Commutative ring theory, Cambridge University Press Neukirch, Jürgen (1999), Algebraische Zahlentheorie

India, 1986 [Kela] A. V. Kelarev, Applications of epigroups to graded ring theory, Semigroup Forum, Volume 50, Number 1 (1995), 327-350 doi:10.1007/BF02573530

partial differential equations Mathematical physics Differential geometry Ring theory and group theory System dynamics Geometric theory of foliations Algebraic

maint: numeric names: authors list (link) Rowen, Louis H. (June 1988). Ring Theory, Volume I. p. 345. ISBN 9780080874463. Kostrikin, A. I.; Shafarevich

(1981) Scientific career Fields Mathematics, Algebra, Noncommutative Ring Theory, Morita Equivalence, Leavitt Path Algebras Institutions University of

mathematician Yasuo Akizuki. Matsumura, Hideyuki (1987). Commutative Ring Theory. Cambridge: Cambridge University Press. ISBN 9781139171762. Matsumura