21. IPAM - Geometry And Physics Of G2 Manifold Seven dimensional manifolds with holonomy group G2 are always Einstein manifolds. Examples of them are constructed by Bryant, Salamon, Joyce, http://www.ipam.ucla.edu/programs/g2m2003/

Symplectic Geometry and Physics Geometry and Physics of G2 Manifold April 29 - May 2, 2003 Schedule and Presentations Organizing Committee Huai-Dong Cao (IPAM) Naichung Conan Leung (University of Minnesota, Twin Cities) Cumrun Vafa (Harvard University) Shing-Tung Yau (Harvard University) Scientific Introduction Seven dimensional manifolds with holonomy group G2 are always Einstein manifolds. Examples of them are constructed by Bryant, Salamon, Joyce, Kovalev and others. Even though we expect to have a lot of them, a general existence theorem is still lacking. G2 geometry can be interpreted as oriented octonion geomery (Lee and Leung). It has natural classes of calibrated submanifolds (Harvey and Lawson) and Yang-Mills bundles (Donaldson and Thomas). In M-theory, G2 manifolds play an important role, similar to the role of Calabi-Yau threefolds in String theory. There are many duality transformations for them. In particular Calabi-Yau 3-folds with D-branes are equivalent to M-theory backgrounds with G2 holonomy (Atiyah, Maldacena, Vafa). In this context G2 flop can be used to explain Large N dualities.

22. ARCC Workshop: Statistical Inferences On Shape Manifolds The AIM Research Conference Center (ARCC) will host a focused workshop on Statistical Inferences on Shape manifolds, May 6 to May 9, 2005. http://www.aimath.org/ARCC/workshops/shapemanifolds.html

Statistical Inferences on Shape Manifolds May 6 to May 9, 2005 at the American Institute of Mathematics , Palo Alto, California organized by Washington Mio David Mumford , and Anuj Srivastava This workshop, sponsored by AIM and the NSF , will be devoted to algorithmic and computational shape analysis. It will bring together researchers in the field of shape analysis to identify and discuss outstanding issues in algorithmic shape representation, statistical inferences on shape manifolds, and applications to areas such as medical imaging, homeland security and military target recognition. Algorithmic shape analysis has a multidisciplinary nature, so the workshop will seek to promote interaction and foster the development of new collaborations among researchers with expertise in mathematics, statistics and image analysis. The main topics for the workshop are: Representations of 2D and 3D shapes Statistical models and inferences on shape manifolds Applications to computer vision and pattern recognition The workshop will differ from typical conferences in some regards. Participants will be invited to suggest open problems and questions before the workshop begins, and these will be posted on the workshop website. These include specific problems on which there is hope of making some progress during the workshop, as well as more ambitious problems which may influence the future activity of the field. Lectures at the workshop will be focused on familiarizing the participants with the background material leading up to specific problems, and the schedule will include discussion and working sessions.

23. Absil, P., Mahony, R., Sepulchre, R.: Optimization Algorithms On Matrix Manifold of the book Optimization Algorithms on Matrix manifolds by Absil, P., Mahony, R., Sepulchre, R., published by Princeton University Press....... http://press.princeton.edu/titles/8586.html

Book Search: Keywords Author Title or ISBN More Options Power Search Search Hints Google contents of this website: Google full text of our books: Optimization Algorithms on Matrix Manifolds Shopping Cart Endorsements Table of Contents Chapter 1 [HTML] or [PDF format] Optimization Algorithms on Matrix Manifolds offers techniques with broad applications in linear algebra, signal processing, data mining, computer vision, and statistical analysis. It can serve as a graduate-level textbook and will be of interest to applied mathematicians, engineers, and computer scientists. P.-A. Absil R. Mahony is reader in engineering at the Australian National University. R. Sepulchre Endorsement: "The treatment strikes an appropriate balance between mathematical, numerical, and algorithmic points of view. The quality of the writing is quite high and very readable. The topic is very timely and is certainly of interest to myself and my students."Kyle A. Gallivan, Florida State University Table of Contents Link: P.-A. Absil's, R. Mahony's, and R. Sepulchre's Home Page Subject Areas: Mathematics Applied Science and Engineering VISIT OUR MATH WEBSITE Shopping Cart: For customers in the U.S., Canada, Latin America, Asia, and Australia

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26. Ricci Flow, 3-Manifolds And Geometry — Program 2005 Clay Mathematics Institute Summer School on Ricci Flow, 3manifolds and Geometry. Organizers Gang Tian, John Lott, John Morgan, Bennett Chow, http://www.claymath.org/programs/summer_school/2005/program.php

Clay Mathematics Institute Dedicated to increasing and disseminating mathematical knowledge HOME ABOUT CMI PROGRAMS AWARDS ... Summer School Program 2005 Ricci Flow, 3-Manifolds and Geometry General Information The program will run Monday through Friday, 09:15 to 17:15. Breakfast will be provided at Clark Kerr College for all student participants, and lunch will be organized at MSRI for all participants Monday through Friday. There will be an opening reception on Tuesday, June 21, and a closing banquet on Thursday, July 14, 2005. Evening meals will not be organized by the school, but all participants will receive a per diem to supplement the cost of weekend and evening meals. Main Courses Minimal Surfaces Tobias Colding Background and Reading: [10] Perelman's work on Ricci Flow I This course concerns Perelman's works on general Ricci flow. The topics include: Entropy functional of Perelman and its local form, Noncollapsing theorem, Perelman's reduced volume and applications, Kappa-ancient solutions and their classification in 3-dimensions. References [7], [9]

27. SPECIAL SYMPLECTIC SIX-MANIFOLDS -- Conti And Tomassini 58 (3): 297 -- The Quart We study the transverse or quotient geometry of sixmanifolds with an SU (3)-structure preserved by a Killing vector field, giving characterizations in the http://qjmath.oxfordjournals.org/cgi/content/short/58/3/297

@import "/resource/css/hw.css"; @import "/resource/css/qmathj.css"; Skip Navigation Oxford Journals Contact Us My Basket ... Volume 58, Number 3 Pp. 297-311 Previous Article Next Article The Quarterly Journal of Mathematics Advance Access originally published online on May 29, 2007 The Quarterly Journal of Mathematics 2007 58(3):297-311; doi:10.1093/qmath/ham013 This Article Full Text (PDF) All Versions of this Article: most recent Alert me when this article is cited Alert me if a correction is posted Services Email this article to a friend Similar articles in this journal Similar articles in ISI Web of Science Alert me to new issues of the journal ... Request Permissions Google Scholar Articles by Conti, D. Articles by Tomassini, A. Search for Related Content SPECIAL SYMPLECTIC SIX-MANIFOLDS Diego Conti and Adriano Tomassini Corresponding author. E-mail: E-mail: Abstract We classify nilmanifolds with an invariant symplectic half-flat structure. We study the transverse or quotient geometry of six-manifolds with an SU (3)-structure preserved by a Killing vector field

28. Globalizing Two-dimensional Unstable Manifolds Of Maps We present an algorithm for computing the global twodimensional unstable manifold of a normally hyperbolic invariant circle of a three-dimensional map. http://www.geom.uiuc.edu/docs/research/manifolds/

Up: Available formats Globalizing two-dimensional unstable manifolds of maps Bernd Krauskopf Theoretical Physics Free University De Boelelaan 1081 1081 HV Amsterdam The Netherlands berndk@nat.vu.nl Hinke Osinga The Geometry Center University of Minnesota 1300 South Second Street Minneapolis, MN 55454 U.S.A hinke@geom.umn.edu Abstract We present an algorithm for computing the global two-dimensional unstable manifold of a normally hyperbolic invariant circle of a three-dimensional map. Our algorithm computes intersections of the unstable manifold with a finite number of leaves of a chosen linear foliation. This allows us to guarantee the quality of the mesh on this manifold. We compute growing pieces of the unstable manifold by using a method that does not depend on the dynamics on the manifold. Our method can also be used for the computation of global two-dimensional unstable manifolds of hyperbolic saddle points. The global stable manifold is obtained by considering the inverse map. To appear in Contents 1. Introduction

29. Manifolds This is the socalled manifold condition. While recent research has shown that the surface of a solid does not have to be a manifold, we shall restrict to http://www.cs.mtu.edu/~shene/COURSES/cs3621/NOTES/model/manifold.html

Manifolds The surface of a solid must satisfy some conditions so that the resulting solid is well-behaved. This is the so-called manifold condition. While recent research has shown that the surface of a solid does not have to be a manifold, we shall restrict to manifold surfaces to simply our discussion. A surface is a 2-manifold if and only if for each point x on the surface there exists an open ball with center x and sufficiently small radius so that the intersection of this ball and the surface can be continuously deformed to an open disk. An open ball with center at the coordinate origin and radius r is defined by equation x y z r . It contains all points inside of the sphere x y z r . An open disk is defined similarly x y r . By continuously deformed , it means one can twist or bend the shape without cutting ( i.e. adjacency relations must be maintained) and gluing ( i.e. a one-to-one relation is required). Let us take a look at the following figure: There is a cube and three open balls. Ball 2 has its center on the top face. The intersection of this ball and the surface of the cube is an open disk (shown in red). Ball 1 has its center on an edge. Its intersection with the surface of the cube is a "bent" open disk, which of course can be "unbent" to make it an open disk. Ball 3 has its center at a corner. Its intersection with the cube's surface is a three-way bent open disk. The following shows a solid whose bounding surface is not a manifold. The intersection of the open ball and the surface of the solid is the union of two intersecting open disks. This intersection cannot be deformed to an open disk without "gluing." Consequently, the surface is

30. General Manifolds General manifolds technology describes the differentialgeometric structure General manifolds LLC 6965 El Camino Real 105-197 Carlsbad, CA 92009, USA http://www.gmanif.com/

31. Ocean Management Systems Recall Of SCUBA Manifolds The recall involves the 200 and 300 Bar versions of the OMS Rotating Cross Bar Manifold. The manifold consists of two valves which have...... http://www.cpsc.gov/cpscpub/prerel/prhtml05/05511.html

Recall Alert U.S. Consumer Product Safety Commission Office of Information and Public Affairs Washington, DC 20207 November 17, 2004 Alert #05-511 CPSC, Ocean Management Systems Announce Recall of SCUBA Manifolds The following product safety recall was conducted voluntarily by the firm in cooperation with the CPSC. Consumers should stop using the product immediately unless otherwise instructed. Name of Product: Rotating Cross Bar SCUBA Manifold Units: About 140 Importer: Ocean Management Systems, Inc., of Middletown, NY. Hazard: Undersized o-rings installed on the cross bar can cause a loss of breathing air from the SCUBA cylinder, presenting a risk of drowning. Incidents/Injuries: There has been one report of breathing air leaking from a cylinder. No injuries have been reported. Description: The recall involves the 200 and 300 Bar versions of the OMS Rotating Cross Bar Manifold. The manifold consists of two valves which have "O.M.S." stamped on the side of each valve and a crossbar that has three O-rings per side. Each part has a black plastic knob. Sold at: Dive stores nationwide from December 2003 through September 2004 for about $238.

32. Exhaust Manifold - Header Manifolds - In Stock - Guaranteed Low Prices Customer service is our number one priority when selling a exhaust manifold to you. Our sales and support staff is available to you 24 hours a day to answer http://www.car-stuff.com/exhaustmanifold.htm

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33. Medical Manifolds & Accessories - Airgas.com Medical manifolds and medical gas equipment at Airgas. http://www.airgas.com/medical products/medical manifolds & accessories

Shopping Cart Investors Store Locator Contact Us Careers Register/Login Catalog Metal Fabrication Specialty Gases Workplace Safety ... Services Customer Service Company Information Search Product Catalog Lost Username or Password Learn More 2 Products All Categories Medical Products Medical Product Information All Manufacturers Western Enterprises Clear Filter Clear Checkboxes View Selected Compare ... Buy Selected Select Part Number Product Description Price UOM Min Qty WESPF-326-48 Western® CGA326 Flexible Pigtail Availability: Ships from Manufacturer Reg. Price: $102.080 Each Add to Cart WESMB-7SS Western® 1/4" NPT Female Stainless Steel Manifold Block Availability: Ships from Manufacturer Reg. Price: $185.227 Each Add to Cart Corporate Information Customer Service Catalogs Careers About Airgas News Investor Information ... Airgas, Inc. v3.00.36 [b]

34. Trust-region Methods On Riemannian Manifolds With Applications In Numerical Line A general scheme for trustregion methods on Riemannian manifolds is proposed. A truncated conjugate-gradient algorithm is utilized to solve the http://www.csit.fsu.edu/~cbaker/?page=rtr

35. Spray Manifolds - Foundry & Die Cast Automation Equipment Spray manifolds can be designed to fit each die caster s specific application. The standard type of manifold is a straight bar which lends itself to general http://www.rimrockcorp.com/Foundry-Diecast/Manifolds.asp

Home About Us Applications Products ... Products Thumbnail panels: 24 in Wide Bar Manifold with (10) 025 Nozzles 414 Custom Manifold for Washing Machine Motor Typical 042 Manifold on IRB 6400S Robot with (8) Nozzles 18 in Wide Single Lube with (8) 025 Nozzles Custom Manifold With (4) 022 Nozzles Mounted On IRB-140 025X Custom Manifold on IRB 6600 Robot with Independent Control of (32) Nozzles and Repositioning Tips 6 Zone Manifold With Extra Plate And Nozzles For End-on Core Spraying Manifolds Spray manifolds can be designed to fit each die caster's specific application. The standard type of manifold is a straight bar which lends itself to general die spray by sweeping and dwelling at multiple positions. The custom manifold sprays at a singular dwell location and can be designed to spray dies faster and with less lube promoting longer die life and a quicker start-up. Compared to hand spray, the standard straight bar manifold can reduce spray cycle times by 15% and the custom manifold can reduce the cycle time by 30%. Standard Manifolds Rimrock's standard manifolds are designed to mount nozzles in-line on a supply bar of adequate length to accommodate the dies. The nozzle mounting positions and nozzle tip configurations can change on the bar face to coincide with different casting spray requirements.

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37. Geometry And Analysis On Manifolds Geometry and Analysis on manifolds. March 26 28, 2004 of $L^2$ invariants associated with the geometry and topology of manifolds and related problems. http://www.math.ohio-state.edu/conferences/manifolds/index.html

Geometry and Analysis on Manifolds March 26 - 28, 2004 Celebrating the 60th birthday of Dan Burghelea Dept. of Mathematics The Ohio State University Conference Organizers Crichton Ogle, OSU (Chair) T. Kappeler, Univ. Zurich L. Friedlander, Univ. Arizona G. Mislin, ETHZ S. Novikov, Univ. Maryland and Landau Inst., Moscow Conference Home Confirmed Speakers Lodging for Participants Schedule of Events The mathematical career of Dan Burghelea covers more than 40 years and includes major contributions to many different mathematical areas, including algebraic, differential and geometric topology, $K$-theory and cyclic homology, geometric analysis, index theory and $L^2$ cohomology. During the past 10 years his work has primarily focused on determinants of elliptic operators, $L^2$ torsion and the topology/geometry of closed 1-forms arising in Morse-Novikov Theory. This conference, in celebration of his 60th birthday, focuses on new developments in the study of $L^2$ invariants associated with the geometry and topology of manifolds and related problems. Acknowledgements The conference is supported in part by a grant from the Mathematics Research Institute of the Ohio State University (NSF support pending).

38. Front: [math.GT/0210206] Families Of Simply Connected 4-Manifolds With The Same Abstract This article presents the constructions of new infinite families of smooth 4manifolds with the property that any two manifolds in the same family http://front.math.ucdavis.edu/math.GT/0210206

Front for the arXiv Fri, 28 Mar 2008 Front math GT math.GT/0210206 search register submit journals ... iFAQ math.GT/0210206 Title: Families of Simply Connected 4-Manifolds with the Same Seiberg-Witten Invariants Authors: Ronald Fintushel , Ronald J. Stern Categories: math.GT Geometric Topology MSC: Abstract: This article presents the constructions of new infinite families of smooth 4-manifolds with the property that any two manifolds in the same family are homeomorphic and, from their construction, seem to be quite different, but cannot be distinguished by Seiberg-Witten invariants. Whether these manifolds are, or are not, actually diffeomorphic seems to be a very difficult question to answer. The most interesting of these constructions is a surgery that from certain symplectic 4-manifolds will produce nonsymplectic 4-manifolds. This is detected by calculations of Seiberg-Witten invariants. The surgery in question can be performed on any 4-manifold which contains as a codimension submanifold a punctured surface bundle over a punctured surface and a nontrivial loop in the base which has trivial monodromy. Owner: Ronald Fintushel Version 1: Mon, 14 Oct 2002 19:29:05 GMT

39. Positech Manifolds company profile For over 30 years, Positech fluid power products have been employed worldwide. Transfer fluids (liquids and/or gases) when 360° continuous http://www.positechmanifolds.com/

AC_FL_RunContent( 'codebase','http://download.macromedia.com/pub/shockwave/cabs/flash/swflash.cab#version=8,0,0,0', 'width','170', 'height','226', 'src','menu', 'quality','high', 'pluginspage','http://www.macromedia.com/go/getflashplayer', 'allowScriptAccess','sameDomain', 'movie','menu' ); //end AC code Cancel Subscription company profile For over 30 years, Positech fluid power products have been employed worldwide. Transfer fluids (liquids and/or gases) when 360° continuous or oscillating rotation between two machine members is required. Custom designed with multiple circuits for various port and mounting arrangements. For mobile and in-plant equipment. Custom Tailored to your Specifications Quality Design and Construction Hydraulic or pneumatic. Personal attention to your needs. Fast, efficient service. 100% hydraulically tested during rotation. Full In-House Capabilities All manufacturing processes are performed in our own facilities: machining, grinding, honing, chrome plating, assembly and testing. Cases are made from steel, are bored, drilled, welded, stress relieved, honed, milled and deburred - oil seals are cut into the spool. Almost any kind of port can be put into the spool or case. Chrome plating of the case ID is available. AC_FL_RunContent( 'codebase','http://download.macromedia.com/pub/shockwave/cabs/flash/swflash.cab#version=8,0,0,0', 'width','19', 'height','19', 'src','sound', 'quality','high', 'wmode','transparent', 'pluginspage','http://www.macromedia.com/go/getflashplayer', 'allowScriptAccess','sameDomain', 'movie','sound' ); //end AC code

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