81. Mathematicians Prove Double Soap Bubble Had It Right Four mathematicians have announced a mathematical proof of the double bubbleConjecture that the familiar double soap bubble is the optimal shape for http://www.sciencedaily.com/releases/2000/03/000320090849.htm

@import "/styles/navbar.css"; @import "/styles/tabStyles.css"; Set home page Bookmark site Add search Latest News ... Email to friend Text Size A A A Front Page ... Advertise With Us Source Williams College Date Print this page Email to friend Mathematicians Prove Double Soap Bubble Had It Right WILLIAMSTOWN, Mass., March 18, 2000 Four mathematicians have announced a mathematical proof of the Double Bubble Conjecture: that the familiar double soap bubble is the optimal shape for enclosing and separating two chambers of air. Related News Stories Purdue Mathematician Claims Proof For Riemann Hypothesis (June 9, 2004) A Purdue University mathematician claims to have proven the Riemann hypothesis, often dubbed the greatest unsolved problem in ... full story Temperature Inside Collapsing Bubble Four Times That Of Sun (March 9, 2005) Using a technique employed by astronomers to determine stellar surface temperatures, chemists at the University of Illinois at Urbana-Champaign have measured the temperature inside a single, ... full story Better Bubbling Slurry (April 15, 2005)

82. MASS - Colloquia 2003 2002) says that the familiar double soap bubble provides the leastarea way I ll also discuss double bubble problems in other spaces and open questions. http://www.math.psu.edu/mass/colloquia/2003/

83. Science -- Sign In An international team of mathematicians has announced a proof of the doublebubble conjecture, which states that when two soap bubbles come together, http://www.sciencemag.org/cgi/content/summary/287/5460/1910a

You do not have access to this item: Summary : Cipra, MATHEMATICS:Why Double Bubbles Form the Way They Do, Science You are on the site via Free Public Access. What content can I view with Free Public Access If you have a personal user name and password, please login below. SCIENCE Online Sign In Options For Viewing This Content User Name Password this computer. Help with Sign In If you don't use cookies, sign in here Join AAAS and subscribe to Science for free full access. Sign Up More Info Register for Free Partial Access including abstracts, summaries and special registered free full text content. Register More Info Regain Access to a recent Pay per Article purchase Need More Help? Can't get past this page? Forgotten your user name or password? AAAS Members activate your FREE Subscription

84. Edited By: F. Morgan and M. Ritore Geometric measure theory and the proof of the doublebubble conjecture M. Weber Classical minimal surfaces in Euclidean space http://www.yurinsha.com/385/p4.htm

Edited by: Domin ic P. Clemence and Guoqing Tang, Mathematical Studies in Nonlinear Wave Propagation Expected publication date is July 31, 2005 Description Lively discussions and stimulating research were part of a five-day conference on Mathematical Methods in Nonlinear Wave Propagation sponsored by the NSF and CBMS. This volume is a collection of lectures and papers stemming from that event. Leading experts present dynamical systems and chaos, scattering and spectral theory, nonlinear wave equations, optimal control, optical waveguide design, and numerical simulation. The book is suitable for a diverse audience of mathematical specialists interested in fiber optic communications and other nonlinear phenomena. It is also suitable for engineers and other scientists interested in the mathematics of nonlinear wave propagation. Contents R. E. Mickens An introduction to wave equations M. Klaus On the Zakharov-Shabat eigenvalue problem T. Aktosun Solitons and inverse scattering transform J. Yang A tail-matching method for the linear stability of multi-vector-soliton bound states R. H. Goodman, R. E. Slusher, M. I. Weinstein, and M. Klaus Trapping light with grating defects

85. Furman Mathematics: Clanton Visiting Mathematician 200304. The 2003-04 Donald H. Clanton Visiting Mathematician will be Dr.Jeffrey Weeks, author of the well known book, The Shape of Space. http://math.furman.edu/activities/clanton/

Furman Mathematics Department People Resources Activities ... Advice Donald H. Clanton Visiting Mathematician The 2003-04 Donald H. Clanton Visiting Mathematician will be Dr. Jeffrey Weeks , author of the well known book, The Shape of Space . Dr. Weeks will be with us on April 1, 2004 "Workshop on Curved Space" 4:00, p.m., Burgiss Theater, University Center Is the universe curved? How can one visualize curved space? The audience will first construct physical models introducing the concept of a curved surface. Interactive 3D graphics will then extend the concept to curved 3-dimensional space. The insights gained will make it easy to see how measurements of cosmic microwave radiation are now revealing the curvature of the universe. This talk is aimed mainly at mathematics and science students and faculty. "The Shape of Space"

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