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2. Some Papers Other Principal Ideals and associate rings (with G. Benkart, A. Galione,M. Kidwell, M. Meyerson, D. Spellman, B. Wardlaw) dvi , pdf , ps . http://web.usna.navy.mil/~wdj/papers.html

Some papers Here are some papers you can download. Some are published research, some are unrefereed research, some are expository papers. There are other papers on Rubik's-cube related topics listed on some of the other pages. Representation theory Invariant distributions on n-fold metaplectic covers of p-adic GL(r,F) dvi pdf ps Slightly shorter version appeared in J. Fourier Analysis and Applications, vol 7, 2001, 343-358. Describes the unitary and tempered dual of the n-fold metaplectic covers of SL(2,F), where F is a p-adic field with p not dividing 2n. Shows that any invariant distribution on such covers of SL(2,F) or of GL(r,F), for certain r, is supported on the tempered dual. On finite dimensional representations of non-connected reductive groups, J. of Lie Theory. 10(2000)269-284. At JLT web page Extends the classification of irreducible finite dimensional representations of almost simple algebraic groups over an algebraically closed field of characteristic zero to certain non-connected groups G where the component group is cyclic. Also extends some of Steinberg's results on the adjoint quotient G -> T/W to these non-connected groups. These results are used to describe the geometry of twisted conjugacy classes of G o , with respect to an automorphism of the connected group G o . As an application: shows there is a "functorial" correspondence between virtual (finite dimensional) characters of twisted-invariant representations of G and virtual characters of an endoscopic group H of G.

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4. Printer Friendly Journal On the Analytic Structure of the H Maximal Ideal Space (Vol. 11, 1) DANIEL SUAREZ.Structure and Commutativity of associate rings (Vol. 11, 1) MOHAMMAD RINGS. http://www.novapublishers.com/journals/printerfriendly/p-mathematics.html

To print Click here INTERNATIONAL JOURNAL OF MATHEMATICS, GAME THEORY AND ALGEBRA The International Journal of Mathematics, Game Theory, and Algebra is an international journal devoted to new advances in all branches of mathematics, game theory and applications, and pure and applied algebra and geometry including Field Theory and Polynomials; Commutative Rings and Algebras; Algebraic Geometry; Linear and Multilinear Algebras; Matrix Theory; Associative Rings and Algebras; Nonassociative Rings and Algebras; K-Theory; Group Theory and Generalizations; Topological Groups, Lie Groups; Geometry; Differential Geometry. The journal publishes research papers on these or closely related subjects containing original results with proofs. Survey articles of high quality also will be published at the discretion of the editorial board. The International Journal of Mathematics, Game Theory, and Algebra (ISSN 1060-9881) is published quarterly by Nova Science Publishers, Inc. Annual subscription price -$250 per volume. 1999 (Volumes 9)

5. Journals (Nova) Author and contact information. Lists some recent articles.Category Science Math Publications Journals...... H Maximal Ideal Space (Vol. 11, 1) DANIEL SUAREZ Structure and Commutativityof associate rings (Vol. 11, 1) MOHAMMAD RINGS A http://www.novapublishers.com/journals/mathematics.html

NOVA gating the World for Knowledge Back to Journals INTERNATIONAL JOURNAL OF MATHEMATICS, GAME THEORY AND ALGEBRA - The International Journal of Mathematics, Game Theory, and Algebra is an international journal devoted to new advances in all branches of mathematics, game theory and applications, and pure and applied algebra and geometry including Field Theory and Polynomials; Commutative Rings and Algebras; Algebraic Geometry; Linear and Multilinear Algebras; Matrix Theory; Associative Rings and Algebras; Nonassociative Rings and Algebras; K-Theory; Group Theory and Generalizations; Topological Groups, Lie Groups; Geometry; Differential Geometry. The journal publishes research papers on these or closely related subjects containing original results with proofs. Survey articles of high quality also will be published at the discretion of the editorial board.

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7. TechTV | TSS Reviews 'Lord Of The Rings' (Stay tuned for Megan's List on Tuesday, Jan. 7 about the top five ways 'Lordof the rings' could've been even better.). Morgan Webb, associate producer. http://www.techtv.com/screensavers/supergeek/story/0,24330,3367006,00.html

Search: Join TechTV Member Services Site Help Get TechTV You are here: Home TV Shows The Screen Savers Supergeek TSS Reviews 'Lord of the Rings' document.write(nav); The Screen Savers Broadband Linux Geek Library ... Archive The Screen Savers: For Technology's Biggest Fans Premieres Weekdays 7 p.m. Eastern TSS Reviews 'Lord of the Rings' See what the 'Screen Savers' crew thinks of the mega-hit movie. By TSS Staff Printer-friendly format Email this story Be you friend or foe of hobbits, "Lord of the Rings" is ruling the box-office. Read on to discover various Screen Savers' takes on the film. Megan Morrone , Web producer It was by far my favorite movie of the year. Peter Jackson is an amazing director. If you haven't seen "Meet the Feebles" or "Heavenly Creatures" stop reading this and rent them right now. Sean Astin was much better than I expected. Who would have thought the star of "Rudy" could come so far? Also, I don't mind saying that Aragorn was a hottie. (Stay tuned for Megan's List on Tuesday, Jan. 7 about the top five ways 'Lord of the Rings' could've been even better.) Morgan Webb , associate producer Favorite part: Yes, the whole movie. I have spent six hours of my life watching "Lord of the Rings." It was all I hoped "Episode One" would be. LOTR has renewed my faith in the pop consciousness.

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16. [ref] 54 Rings Each element in the list is a standard associate (see Standardassociate) except thefirst one, which is multiplied by a unit as necessary 54.6 Euclidean rings. http://www-gap.dcs.st-and.ac.uk/~gap/Manual4/htm/ref/CHAP054.htm

Top Up Previous Next ... Index 54 Rings Sections Generating Rings Ideals in Rings Rings With One Properties of Rings ... Gcd and Lcm This chapter deals with domains that are additive groups closed under multiplication . Such a domain, if and are distributive, is called a ring in GAP . Each division ring, field (see Fields and Division Rings ), or algebra (see Algebras ) is a ring, important examples are the integers (see Integers ) and matrix rings. In the case of a ring-with-one , additional multiplicative structure is present, see IsRingWithOne Several functions for ring elements, such as IsPrime IsPrime ) and Factors Factors ), are defined only relative to a ring R , which can be entered as an optional argument; if R is omitted then a default ring is formed from the ring elements given as arguments, see DefaultRing 54.1 Generating Rings IsRing( R ) P A ring in GAP is an additive group (see IsAdditiveGroup ) that is also a magma (see IsMagma ), such that addition and multiplication are distributive. The multiplication need not be associative (see IsAssociative ). For example, a Lie algebra (see

17. [ref] 56 Fields And Division Rings This chapter describes the general GAP functions for fields and division rings. Thento each element a Î L, we can associate a Klinear mapping j a on L, and http://www-gap.dcs.st-and.ac.uk/~gap/Manual4/htm/ref/CHAP056.htm

Top Up Previous Next ... Index 56 Fields and Division Rings Sections Generating Fields Subfields of Fields Galois Action A division ring is a ring (see Chapter Rings ) in which every non-zero element has an inverse. The most important class of division rings are the commutative ones, which are called fields GAP supports finite fields (see Chapter Finite Fields ) and abelian number fields (see Chapter Abelian Number Fields ), in particular the field of rationals (see Chapter Rational Numbers This chapter describes the general GAP functions for fields and division rings. If a field F is a subfield of a commutative ring C C can be considered as a vector space over the (left) acting domain F (see Chapter Vector Spaces ). In this situation, we call F the field of definition of C Each field in GAP is represented as a vector space over a subfield (see IsField ), thus each field is in fact a field extension in a natural way, which is used by functions such as Norm and Trace (see Galois Action 56.1 Generating Fields IsDivisionRing( D ) C A division ring in GAP is a nontrivial associative algebra D with a multiplicative inverse for each nonzero element. In

18. Sasha Govorov - Associate Professor 2002 associate Professor at Ohio University in Athens. Theoretical Condensed MatterPhysics Quantum dos and rings electronic and optical properties Surface http://plato.phy.ohiou.edu/~govorov/

Sasha Govorov Associate Professor CV Research Interests International Collaborations Recent Publications ... Popular Scientific Press CV Education 1991 (1987-1991) Ph. D. in Physics Institute of Semiconductor Physics, Akademgorodok, Novosibirsk, Russia 1987 (1982-1987) M. Sc. Novosibirsk Electro-Technical Institute, Novosibirsk, Russia Experience Institute of Semiconductor Physics, Russian Academy of Sciences, Siberian Branch, Akademgorodok, Novosibirsk, 630090, Russia; Senior Scientific Researcher (1997-2002) Mar. 1996 - Mar. 1997 Munich University, Sektion Physik and Center for NanoScience; Research fellow (A.v.Humboldt fellowship) Oct. 1999 - Feb. 2000 Munich University, Sektion Physik and Center for NanoScience; Visiting Professor Rufus Putnam Visiting Professor at Ohio University in Athens Associate Professor at Ohio University in Athens Fellowships and Grants Fellowship of the A. v. Humboldt-Foundation in Germany Grant of the Russian Foundation for Basic Research Grant of the Russian Foundation for Basic Research Grant of the Volkswagen Foundation in Germany Rufus Putnam Visiting Professorship at Ohio University in the U.S.

19. Rings: University Of Utah News Release: January Xx, 2002 said Patrick Tresco, an associate professor of bioengineering and director of theuniversity's Keck Center for Tissue Engineering. The living rings icon of http://www.utah.edu/unews/releases/02/jan/rings.html

Living Rings Made from Nerve Cells: Bioengineers Highlight Know-How to Help People with Spinal Cord or Nerve Damage Media Contacts Press Image Nerve cells and fibers grow on a bioengineered scaffolding in the shape of the Olympic rings in a demonstration of technology that someday may help people with brain disorders and spinal cord injuries. The 'living rings' measure about one-eigth-inch wide. Download a high-resolution version Download the same photo of the "living rings" with a micron scale in the image. Credit: University of Utah January 14, 2002 As Salt Lake City prepares for the 2002 Winter Games, University of Utah bioengineers made tiny, living Olympic Rings from nerve cells to demonstrate technology that someday might help repair spinal cord injuries from accidents and brain damage from Alzheimer's, Parkinson's or other diseases. "It shows the public the biomedical research community's level of achievement, just as the Olympic Games demonstrate a high level of athletic accomplishment," said Patrick Tresco, an associate professor of bioengineering and director of the university's Keck Center for Tissue Engineering.

20. Why Those Pesky Rings? Fundamental Physics Revealed In A Drop Of Java now a graduate student at Princeton), and former Research associate Greg Huber (now Differenttypes of surfaces–metal, plastic, glass–still produced rings. http://www-news.uchicago.edu/releases/97/971022.coffee.stains.shtml

October 22, 1997 Contact: Steve Koppes s-koppes@uchicago.edu Why those pesky rings? Fundamental physics revealed in a drop of java Nature Co-authors on the Nature During a review of the MRSEC, computer scientist Dupont heard about the ring-stain problem. He proposed the theory that an important feature might be that extra evaporation happens near the edge of the drop, because recondensation of evaporated material would happen less on the outside than in the middle. http://MRSEC.uchicago.edu/MRSEC Click here for a coffee stains image. Click here for a second coffee stains image. http:// www-news.uchicago.edu /releases/97/971022.coffee.stains.shtml Last modified at 03:50 PM CST on Wednesday, June 14 2000. University of Chicago News Office 5801 South Ellis Avenue - Room 200 Chicago, Illinois 60637-1473 Fax: (773) 702-8324 comments to webmaster

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