61. Geometry And Topology Of Manifolds Conference 2004 Conference on Geometry and Topology of manifolds May 1418, 2004 Hamilton, Ontario. 900 – 945. Weimin Chen, Smooth s-cobordisms of elliptic 3-manifolds. http://www.math.mcmaster.ca/geomtop/conference/

Conference on Geometry and Topology of Manifolds May 14-18, 2004 Hamilton, Ontario A Conference on Geometry and Topology of Manifolds will be held at the campus of McMaster University Department of Mathematics and Statistics, and it is co-sponsored by the Fields Institute. Contents Conference Scope List of Participants Important Dates Schedule of Talks ... Contacts Conference Scope The objective of this conference is to describe recent progress in low-dimensional topology arising from geometric techniques, such as gauge theory, symplectic and contact geometry, etc., as well as to discuss, and to compare questions, methods and applications. Participants Danny Acosta, Southeastern Louisiana University Selman Akbulut, Michigan State University Dave Auckly, Kansas State University Denis Auroux, Massachusetts Institute of Technology Scott Baldridge, Indiana University

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63. Geometry And Topology Of Manifolds Programme New Lectures and abstracts Contact Geometry and Topology of manifolds in previous years and links to other conference pages Krynica on the Web, http://im0.p.lodz.pl/konferencje/krynica2002/

Programme New: Lectures and abstracts Contact Geometry and Topology of Manifolds in previous years and links to other conference pages Krynica on the Web Main page Organizers Participants Main page Institute of Mathematics of the Technical University of £ódŸ Faculty of Applied Mathematics of the University of Mining and Metallurgy, Cracow Institute of Mathematics of the Jagiellonian University, Cracow We are pleased to inform that the fourth conference of the cycle initiated in 1998 with the meeting in Konopnica will be organized as in 2001 in Krynica from 29.04.2002 to 4.05.2002 (Poland). The main purpose of the conference is to present an overview of principal directions of research conducted in differential geometry, topology and analysis on manifolds and their applications, mainly (but not only) to Lie algebroids and related topics. We would like to attract attention to: Riemannian, symplectic and Poisson manifolds Lie groups, Lie groupoids, Lie algebroids and Lie-Rinehart algebras, Poisson algebras

64. Wide Open Products - Harley-Davidson Weber Carburetor Kits Manufacturer of manifolds, for adapting Weber carburators to HarleyDavidson motorcycles. Located in Gilroy, California. http://www.harleycarbs.com/

Wide Open Products distributes Weber carburetor systems for both the Harley-Davidson and Hotrod markets. This site contains the manifolds, calibrated parts, air filters and horns, accessories, etc. necessary for converting Harley-Davidson motorcycles to Weber carburetors. This site contains manifolds for converting Hotrods to Weber carburetors. For more information contact: Wide Open Products 1035 Hudspeth St. Simi Valley, CA 93065 sales@wideopenproducts.com

65. Multi Channel Dispensing Manifolds & Wands long. Gas Evaporation manifolds. Our new Gas Evaporation manifolds are the latest in our manifold line. Custom Mixing manifolds. The http://www.vp-scientific.com/wands_&_manifolds.htm

l l l l l polycarbonate and stainless steel needles. The wands are autoclaveable and come with either tapered or female luer ends. For sterile dispensing in 96, 96 deep well, 384 and 1536 well microplates see our MULTI-SPENSE Systems. The photo to the right illustrates just a few of our total collection. Please scroll down the page to see our complete collection. The manifolds are not autoclaveable and have stainless steel female luer ends. We also make custom manifolds for aspirating deep well plates and microcentrifuge tubes. The needle spacing of the wands and manifolds accommodate all microwell plates: 24 Well Plates: VP 182 - 6 channel manifold, 19 gauge needles, 19 mm long 48 Well Plates: VP 181 - 6 channel manifold, 19 gauge needles, 19 mm long VP 188 - 8 channel manifold with female luer, 19 gauge needles, 19 mm long 96 Well Plates: VP 180 - 8 channel manifold with female luer, 19 gauge needles, 13 mm long VP 180A 8 channel manifold with female luer, 19 gauge needles, 30 mm long used in BD Cytometric Bead Array assay VP 183 - 4 channel wand, 20 gauge needles, 13 mm long

66. Industrial Valve, Needle Valves, Check Valves, Ball Valve, Valve Manifolds, Air Manufacturers of needle, ball, check valves; manifolds, tube fittings and guages. http://www.industrialvalvesindia.com

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68. Math.GT/0104182: Everitt, Brent trends in 3manifoldsTrends in 3-manifolds - Sujets branchés en 3-variétés. WHEN May 1-2, 2004. Chicago). TITLE, Tameness of hyperbolic 3-manifolds. ABSTRACT, http://front.math.ucdavis.edu/math.GT/0104182

Fri 4 Jun 2004 Search Submit Retrieve Subscribe ... iFAQ Article math.GT/0104182 Title: 3-Manifolds from Platonic Solids Author: Brent Everitt Categories: GT Geometric Topology GR Group Theory Math Subject Class: Comments: 8 pages Abstract: The problem of classifying, upto isometry (or similarity), the orientable spherical, Euclidean and hyperbolic 3-manifolds that arise by identifying the faces of a Platonic solid is formulated in the language of Coxeter groups. In the spherical and hyperbolic cases, this allows us to complete the classification begun by Lorimer, Richardson and Rubinstein and Best. From: bje1@york.ac.uk Date: Wed, 18 Apr 2001 14:44:47 GMT (17kb) BibTeX See also GT Geometric Topology April 2001 Search Author Title/ID Anywhere Cat/MSC articles per page Show Help AC AG AP ... ST Authors: All AB CDE FGH ... iFAQ What do you think of the Front? Send your opinion to comments@front.math.ucdavis.edu (Send questions about the math archive itself to www-admin@arxiv.org

69. Rothermel Associates: Plastic Manifolds, Fluid Circuits, Pneumatic Components Manufactures plastic manifolds and fluid circuits in plastic plates. http://www.rothermelassociates.com

State-of-the-art fluid circuits in bonded plastic plates Similar to the conceptual jump in the electrical industry from discrete components to integrated circuits, Rothermel Associates has developed fluid circuits and manifolds in plastic plates. Circuits in plastic offer many advantages over traditional methods. Request a brochure To request a brochure, click here

70. Varian Inc. Vacuum Manifolds & Accessories , Bulk Sorbents. ·, Prospekt Cartridges. Sample Preparation. Vacuum manifolds Accessories. Vacuum manifolds. ·, Vac Elut 20. ·, SPS 24. ·, Positive Pressure. http://www.varianinc.com/nav/products/consum/samprep/access/index&cid=JQHQHOKFP

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71. Pressure Gauges Diaphragm Chemical Seals Thermometers - Badotherm Group Manufactures pressure gauges, thermometers, thermocouples, transmitters, thermostats, chemical seals, fittings, instrument valves and manifolds. http://www.badotherm.com/

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72. IPAM - Geometry And Physics Of G2 Manifold Seven dimensional manifolds with holonomy group G2 are always Einstein manifolds. This workshop aims at exploring the various aspects of G2 manifolds. 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 (LeHigh University) Naichung Conan Leung (University of Minnesota) 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.

73. Oilfield Provides valves, manifolds and fittings for high pressure applications. Includes information about facilities, approvals and awards, a list of offices around the world and a catalog of products. http://www.anson.co.uk/

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74. Wnm2004 Workshop on Noncommutative manifolds. International School for Advanced Studies (SISSA), Trieste, Italy October 1822, 2004. Supported http://www.sissa.it/fm/WNM2004.html

Workshop on Noncommutative Manifolds International School for Advanced Studies (SISSA), Trieste, Italy October 18-22, 2004 Supported in part by the Italian Research Project "Singularities, Integrability, Symmetries" The International School for Advanced Studies (SISSA) in collaboration with the Abdus Salam International Centre for Theoretical Physics, Trieste, organizes a workshop on Noncommutative Manifolds. The workshop will be devoted to some recent developments in Noncommutative Differential Geometry with emphasis on the definition and examples of noncommutative manifolds, the construction of spectral triples and in particular of the Dirac operators, relations to quantum groups and applications in mathematical physics. Advisory Committee: A. Connes (IHES Paris), B. Dubrovin (SISSA Trieste), Yu. I. Manin (MPI Bonn), N. Teleman (Ancona), S. L. Woronowicz (Warsaw). Scientific and Organizing Committee: Ludwik Dabrowski (SISSA Trieste), Giovanni Landi (University of Trieste), Le Dung Trang (ICTP Trieste). The International School for Advanced Studies, together with the adjacent International Centre for Theoretical Physics, is located within the Miramare Castle Natural Park, in a pinewood on the seaside at about 6 km west from downtown Trieste.

75. Exhausts By Design Exhaust systems, manifolds and tail pipes made to specifications in stainless or mild steel. http://web.ukonline.co.uk/grahamf/index.htm

Exhausts by Design Exhausts by Design, Unit 2, Westwell Farm, Barton Road, Tingewick, Buckingham MK18 4BD UK Tel: 01280 847756 Fax: 01280 847759 International Tel +44 1280 847756 Fax +44 1280 847759 Exhaust systems, manifolds and tail pipes made to your specification in high quality 304 stainless or mild steel. Stainless components can be polished if required. We can also produce re-packable silencers in Stainless Steel. We specialize in one off or small batch production. We can also do miscellaneous tube manipulation. We specialize in motorsport, performance/custom cars and bikes, kit cars, veteran/vintage, off road, etc. Click here to see some of our recent work. Exhausts by Design have been operating since June 1998, but Graham Frankland has nineteen years experience of exhaust fabrication. In our small but comprehensively equipped workshop we have a MC Mandrel Bender which produces bends of up to 180 degrees. We also have imported from America a "Ben Pearson" MC59 Press Bender, which requires only a few seconds to set up, can bend tubing of most popular sizes, and will also swage and expand pipe ends. We have two 4 post vehicle lifts plus TIG, MIG and Oxy-Acetylene welding equipment. Please phone, fax, or e-mail

76. Geometry And Analysis On Manifolds Geometry and Analysis on manifolds. March 26 28, 2004. Celebrating the 60th birthday of Dan Burghelea Dept. of Mathematics The Ohio State University. http://www.math.ohio-state.edu/conferences/manifolds/

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).

77. Professional Products High performance automotive parts and accessories including intake manifolds, harmonic dampers and Powerflow fuel filter. http://www.professional-products.com/

78. Olds FAQ -- Exhaust Manifolds information. . Exhaust manifolds 1949 1964. Identification. Thanks to Scott Clark for this information. . Exhaust manifolds 1964 - 1990. The http://www.442.com/oldsfaq/ofexm.htm

Exhaust Manifolds 1995 - Present Exhaust General Submit corrections and additions to this information to The Olds FAQ Compiler A note about Oldsmobile casting dates: Oldsmobiles use Julian date codes. All you will see is a number cast into the part from 1 to 365. It will look like a plate with the date was screwed into the mold for the manifolds. Unlike Chevy, which uses actual dates (like 3 C 69, for March 3, 1969), Olds will cast 62 for the 62nd say of the year. For originality and number matching authentication, make sure your julian date codes fall before your car was produced. Look on your block to the pasenger side of the distributor for you block date. Then make sure your manifolds were cast within a few weeks of the block. [ Thanks to Tony Waldner for this information. ] Exhaust Manifolds 1949 - 1964 Identification Casting numbers are just on the manifold - I can't remember if there is any RH or LH information. Year ID/ Casting Used Code Number Application 568677 LH; 371 CID. 568926 RH; 371 CID. 1960 573325 LH; 394 CID. 98. [ Thanks to Scott Clark for this information. ]

79. Welcome To Hi-Tek Marine Stainless Steel Manifolds And Exhausts Manufacturer of stainless steel manifolds and exhausts. Includes company information, products, and photos. http://www.hitekmarine.com.au/

Welcome to HI-TEK MARINE Online You are visitor number Unfortunately this site uses frames and Java To fully appreciate the wonders of these pages, we suggest that you get yourself a Web Browser that supports these functions Bookmark this address then download the the latest version of or Microsoft Internet Explorer 3 or better. If you have any queries about obtaining a frame-enhanced browser, please email us and we should be able to help you, or at least point you in the right direction. and Spectral Web Design. Comments and suggestions to the webmaster This page was last updated on 21st April 2001.

80. Manifold Topological manifolds. Grigori Perelman may have proven this conjecture; his work is currently being evaluated, as of June 14, 2003. Differentiable manifolds. http://www.fact-index.com/m/ma/manifold_1.html

Main Page See live article Alphabetical index Manifold This page deals only with the mathematical term. See also: River Manifold In mathematics , a manifold is a topological space that looks locally like the "ordinary" Euclidean space R n and is a Hausdorff space . An example is the surface of a sphere such as Earth, which is not a plane, but small patches of it are homeomorphic to (i.e., topologically equivalent to) patches of the Euclidean plane. To make precise the notion of "looks locally like" one uses local coordinate systems or charts . A connected manifold has a definite dimension , the number of coordinates needed in each local coordinate system. What follows below is a clean, contemporary mathematical treatment of manifolds; the foundational aspects of the subject were clarified during the 1930s, making precise intuitions dating back to around 1950, and developed through differential geometry and Lie group theory. If the local charts on a manifold are compatible in a certain sense, one can talk about directions, tangent spaces, and differentiable functions on that manifold. These manifolds are called differentiable . In order to measure lengths and angles, even more structure is needed: one defines

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