Geometry.Net - the online learning center
Home  - Pure_And_Applied_Math - Differential Geometry
e99.com Bookstore
  
Images 
Newsgroups
Page 3     41-60 of 144    Back | 1  | 2  | 3  | 4  | 5  | 6  | 7  | 8  | Next 20

         Differential Geometry:     more books (100)
  1. Differential Geometry of Curves and Surfaces: A Concise Guide by Victor A. Toponogov, 2005-12-05
  2. Applied Differential Geometry by William L. Burke, 1985-05-31
  3. Riemannian Geometry (Graduate Texts in Mathematics) by Peter Petersen, 2006-08-09
  4. An Introduction to Differentiable Manifolds and Riemannian Geometry, Revised (Pure and Applied Mathematics)
  5. Modern Differential Geometry for Physicists (World Scientific Lecture Notes in Physics) by C. J. Isham, 1999-06
  6. Differential Geometry, Lie Groups, and Symmetric Spaces (Graduate Studies in Mathematics) by Sigurdur Helgason, 2001-07
  7. Differential Geometry, Gauge Theories, and Gravity (Cambridge Monographs on Mathematical Physics) by M. Göckeler, T. Schücker, 1989-07-28
  8. Lectures on Differential Geometry (Conference Proceedings and Lecture Notes in Geometry and Topology) by Richard Schoen, Shing-Tung Yau, 1994-06
  9. Differential Geometry: A First Course by D. Somasundaram, 2004-12
  10. Foundations of Differential Geometry, Vol. 1 (Wiley Classics Library) by Shoshichi Kobayashi, Katsumi Nomizu, 1996-02-08
  11. Differential Geometry and Topology: With a View to Dynamical Systems (Studies in Advanced Mathematics) by Keith Burns, Marian Gidea, 2005-05-27
  12. A Comprehensive Introduction to Differential Geometry, Volume 4, 3rd Edition by Michael Spivak, 1999-01-01
  13. Metric Structures in Differential Geometry by Gerard Walschap, 2004-03-18
  14. Riemannian Geometry (Universitext) by Sylvestre Gallot, Dominique Hulin, et all 2004-11-18

41. Homepage Of Differential Geometry Group
differential geometry. This is the homepage of the group of people in the In the area of Finite Dimensional differential geometry the main research
http://www.mat.univie.ac.at/Groups/Michor.html
Differential Geometry
This is the homepage of the group of people in the Mathematics Institute of the University of Vienna working in or interested in Differential Geometry, Algebraic Geometry, or Algebraic Topology. One of the main topics of the research in the area of Differential Geometry is Infinite Dimensional Differential Geometry. Here, the geometry of manifolds is under investigation that is modelled on general locally convex vector spaces. In particular, the theory of infinite dimensional Lie groups (for example, groups of diffeomorphisms on finite dimensional manifolds) is studied. In the area of Finite Dimensional Differential Geometry the main research directions are, among others, the study of actions of Lie groups, as well as geometric structures of finite order and Cartan connexions. This work has strong algebraic connections, for example to the theory of algebraic groups and to the representation theory of semisimple Lie groups.
Some interesting web links
  • The ESI homepage: ESI Lectures and seminars ESI preprints
  • The EMS homepage: ... Zentralblatt MATH Database.
  • 42. EMIS ELibEMS: Mathematical Conference Proceedings
    5th International Conference on. differential geometry and Its Applications Part V. Natural Bundles and Natural Differential Operators
    http://www.emis.de/proceedings/5ICDGA/
    The Electronic Library of Mathematics
    Mathematical Conference Proceedings
    Proceedings of the
    5th International Conference on
    Differential Geometry and Its Applications
    Opava, Czechoslovakia
    August 24-28, 1992
    Editors
    O. Kowalski and D. Krupka For fastest access: Choose your nearest server!
    Contents
    (Point to Abs to get an abstract, point to DVI to get a DVI file, point to PS to get a PostScript file, point to Add to get an addendum.) Preface
    Part I. Analysis and Topology on Manifolds
    • S. Armas-Gomez, J. Margalef-Roig, E. Outerelo-Dominguez, E. Padron-Fernandez, Openess and density theorems of transversality in manifolds with corners Abs DVI PS
    • X. Gual Arnau, Abs DVI PS Add
    • S. Helgason, The Fourier transform on symmetric spaces and applications Abs DVI PS
    • P. Libermann, On symplectic and contact groupoids Abs DVI PS
    • A. Tralle, On compact homogenous spaces with non-vanishing Massey products Abs DVI PS
    • Tran Quyet Thang, Cousin problem for monogenic functions with parameter in Clifford analysis Abs (Full text not available in electronic form)
    Part II. Differential Equations on Manifolds

    43. Differential Geometry Of Curves: Information From Answers.com
    Answers.com encyclopedia entry on differential geometry.
    http://www.answers.com/topic/differential-geometry-of-curves
    showHide_TellMeAbout2('false'); Business Entertainment Games Health ... More... On this page: Wikipedia Best of Web Mentioned In Or search: - The Web - Images - News - Blogs - Shopping differential geometry of curves Wikipedia differential geometry of curves In mathematics , the differential geometry of curves provides definitions and methods to analyze smooth curves in Riemannian manifolds and Pseudo-Riemannian manifolds (and in particular in Euclidean space ) using differential and integral calculus For example, circle t ) is always perpendicular to the tangent vector t ). Or written as an inner product The differential properties of many classical curves have been studied thoroughly: see the list of curves for details. The main contemporary application is in physics as part of vector calculus . In general relativity for example a world line is a curve in spacetime To simplify the presentation we only consider curves in Euclidean space , it is straightforward to generalize these notions for Riemannian and Pseudo-Riemannian manifolds . For a more abstract curve definition in an arbitrary topological space see the main article on curves
    Definitions
    Let n be a natural number

    44. Topology
    s and illustrations of several Topological and differential geometry related notions.......
    http://www.chez.com/alcochet/toposi.htm
    TOPOLOGY
    Here are fundamental objects of the lacanian topology :
    The Möbius band The torus The Klein bottle The cross-cap The borromean knot
    Topology is a branch of pure mathematics, deals with the fundamental properties of abstract spaces. Whereas classical geometry is concerned with measurable quantities, such as angle, distance, area, and so forth, topology is concerned with notations of continuity and relative position. Point-set topology regards geometrical figures as collections of points, with the entire collection often considered a space. Combinatorial or algebraic topology treats geometrical figures as aggregates of smaller building blocks.
    BASIC CONCEPTS
    In general, topologists study properties of spaces that remain unchanged, no matter how the spaces are bent, stretched, shrunk, or twisted. Such transformations of ideally elastic objects are subject only to the condition that nearby points in one space correspond to nearby points in transformed version of that space. Because allowed deformation can be carried out by manipulating a rubber sheet, topology is sometimes known as rubber-sheet geometry. In contrast, cutting, then gluing together parts of a space is bound to fuse two or more points and to separate points once close together. The basic ideas of topology surfaced in the mid-19th century as offshoots of algebra and ANALYTIC GEOMETRY. Now the field is a major mathematical pursuit, with applications ranging from cosmology and particle physics to the geometrical structure of proteins and other molecules of biological interest.

    45. EDGE Activities
    differential geometry. July 712, 2003 Further information International Congress on differential geometry in memory of Alfred Gray (1939-1998),
    http://edge.imada.sdu.dk/Activities/
    EDGE Activities
    EDGE
    information Welcome
    Structure

    Activities

    Positions available
    ...

    About this homepage
    Research
    Training
    Workshops, schools and conferences

    46. [math/9201272] Dynamics In One Complex Variable: Introductory Lectures
    These notes study the dynamics of iterated holomorphic mappings from a Riemann surface to itself. The reader is assumed to be familiar with the rudiments of complex variable theory and of twodimensional differential geometry.
    http://arxiv.org/abs/math.DS/9201272
    Mathematics, abstract
    math.DS/9201272
    From: John W. Milnor [ view email ] Date: Fri, 20 Apr 1990 00:00:00 GMT (394kb)
    Dynamics in one complex variable: introductory lectures
    Authors: John W. Milnor
    Report-no: Stony Brook IMS 1990/5
    Subj-class: Dynamical Systems; Complex Variables
    These notes study the dynamics of iterated holomorphic mappings from a Riemann surface to itself, concentrating on the classical case of rational maps of the Riemann sphere. They are based on introductory lectures given at Stony Brook during the Fall Term of 1989-90. These lectures are intended to introduce the reader to some key ideas in the field, and to form a basis for further study. The reader is assumed to be familiar with the rudiments of complex variable theory and of two-dimensional differential geometry.
    Full-text: PostScript PDF , or Other formats
    References and citations for this submission:
    CiteBase
    (autonomous citation navigation and analysis) Which authors of this paper are endorsers?
    Links to: arXiv math find abs

    47. Differential Geometry And Knot Theory
    differential geometry and Knot Theory. General Information General description The differential geometry part of this course involves the study of curves
    http://www.ma.umist.ac.uk/kd/ma351/ma351.html
    Next: Introduction
    Differential Geometry and Knot Theory
    General Information
    General description:
    The differential geometry part of this course involves the study of curves and surfaces in three-dimensional Euclidean space. Using vector calculus and moving frames of reference on curves embedded in surfaces we can define quantities such as Gaussian curvature that allow us to distinguish among surfaces. The knot theory part of the course is concerned with various ways to embed a circle in Euclidean space and how two knots can be distinguished from one another.
    Course description: Tangent vectors, vector fields, differentiable maps, curves, Frenet frames, surfaces, shape operator, Gaussian and mean curvature, knots, knot groups, Alexander polynomials.
    See the online documents relating to this course: Curves Surfaces Knots
    Author: Professor C.T.J. Dodson Homepage You can email me for any further information at: ctdodson@manchester.ac.uk Other On-Line Mathematical Materials:

    48. Differential Geometry And Its Applications
    differential geometry AND ITS APPLICATIONS. Editorial Office research papers and survey papers in differential geometry and in all interdisciplinary
    http://www.karlin.mff.cuni.cz/jdga/
    Editorial Office
    Editor-in-Chief:
    Editorial board:

    49. Prof. C.B. Thomas
    University of Cambridge. Application of algebraic topology to differential geometry.
    http://www.dpmms.cam.ac.uk/site2002/People/thomas_cb.html
    Department of Pure Mathematics
    and Mathematical Statistics DPMMS People Prof. C.B. Thomas
    Prof. C.B. Thomas
    Title: Professor of Algebraic Topology
    College: Robinson College
    Room: E1.19
    Tel: +44 1223 337970
    Research Interests: It has long been known that the existence of certain geometric structures on smooth manifolds imposes topological constraints. A deeper question is to ask whether these suffice, and if not, what additional conditions are needed. Examples include Riemannian metrics (with positive scalar, Ricci or sectional curvatures), contact and symplectic forms. In attempting to solve these problems interesting arithmetic questions arise - for example on the role of cubic forms in the construction of symplectic 6-manifolds. Other interests: group cohomology, geometrisation of 3-manifolds, application of topology to number theory.
    Information provided by

    50. Sfb 288 Home Page
    Sonderforschungsbereich 288 differential geometry and Quantum Physics * 1992 † 2003. Webmaster wwwop@sfb288.math.tu-berlin.de
    http://www-sfb288.math.tu-berlin.de/
    Home About Us Research People ... Impressum Sonderforschungsbereich 288
    Differential Geometry and Quantum Physics
    Webmaster: wwwop@sfb288.math.tu-berlin.de
    TU-Berlin Mathematik , MA 8-3, Strasse des 17 Juni 136, 10623 Berlin

    51. S.V.Duzhin
    Laboratory of Representation Theory and Computational Mathematics (A.M.Vershik), Steklov Mathematical Institute, St Petersburg. Lowdimensional topology, differential geometry, combinatorics, mathematical computations.
    http://www.pdmi.ras.ru/~duzhin/
    Sergei Duzhin
    Research interests in mathematics: low-dimensional topology, differential geometry, combinatorics, mathematical computations. Main permanent position : senior researcher, Laboratory of Representation Theory and Computational Mathematics A.M.Vershik 's lab), Petersburg Branch of the Steklov Mathematical Institute (PDMI) Auxiliary positions : professor at the Independent University of Moscow and at the Fizmatclub Official address: Steklov Institute of Mathematics at St.-Petersburg; 27, Fontanka, St.-Petersburg 191023, RUSSIA.
    Phone: 7 (812) 312-88-29, 311-57-54. FAX: 7 (812) 310-53-77. During 15 years (19852000) I worked at the Program Systems Institute in Pereslavl-Zalessky . See my old Web site there which contains some materials that have not migrated here. Click below for:

    52. Differential Geometry Group
    differential geometry is the study of curves and surfaces in space, Lecture notes for a course in differential geometry (By S. Yakovenko).
    http://www.maths.leeds.ac.uk/Pure/geometry/

    University of Leeds
    School of Maths. Pure Maths
    Differential Geometry
    Group
    Staff
    Research students
    Background
    Differential geometry is the study of curves and surfaces in space, their generalisations to higher dimensions (manifolds), and their transformations. Further details of individual staff's research interests can be found on their homepages, accessed by clicking the names above.
    Seminars
    Differential Geometry Links

    53. Statistical Laboratory: J. R. Norris
    Research interests Topics in probability and analysis, including stochastic differential equations, Malliavin calculus, analysis of heat kernels, homogenization, Brownian motion and Brownian sheet, stochastic differential geometry, models of coagulation and coalescence.
    http://www.statslab.cam.ac.uk/Dept/People/norris.html
    University of Cambridge Mathematics Statistical Laboratory People / J. R. Norris
    Dr James Norris
    Email address : J.R.Norris@statslab.cam.ac.uk Research interests : Topics in probability and analysis, including stochastic differential equations, Malliavin calculus, analysis of heat kernels, homogenization, Brownian motion and Brownian sheet, stochastic differential geometry, models of coagulation and coalescence. Let me describe in a little more detail my interest in coagulation. In diverse contexts one is led to consider a large system of particles (bubbles, droplets, stars, molecules...) which, over time, stick together to form larger particles. This can be modelled as a Markov random process. The challenge is to discover the possible sorts of behaviour of these systems: is there a non-random approximation giving the evolving concentrations of particles of various masses, do most of the particles eventually (or instantaneously) stick together, do spatial fluctuations matter, does the mass distribution, suitably renormalised, converge in long time? These are questions of interest to scientists in many fields but a rigorous mathematical theory has only partly emerged. Techniques relevant to the analysis of these processes are martingales, weak convergence, coupling of processes and plenty of careful estimates. Further details can be found on my Personal Home Page
    Or go to Statistical Laboratory Members University of Cambridge Mathematics Statistical Laboratory ... People / J. R. Norris

    54. GANG | Geometry Analysis Numerics Graphics
    The Center is an interdisciplinary differential geometry research team in the Dept of Mathematics Statistics at the University of UMass Amherst.
    http://www.gang.umass.edu
    The GANG Gallery of
    Constant Mean Curvature Surfaces

    The GANG Gallery of
    Willmore Surfaces

    The GANG Gallery of
    Minimal Surfaces

    The GANG Gallery of
    Pseudospherical Surfaces

    Summer REU program at GANG
    REU Main Page

    55. Differential Geometry Book Draft In Progress
    To download the current draft of differential geometry reconstructed free DOWNLOAD differential geometry book (work in progress) en/fr/de/it/es/vi
    http://www.topology.org/tex/conc/dg.html
    differential geometry reconstructed:
    a unified systematic framework
    (book draft - work in progress)
    Alan U. Kennington
    The author hereby grants permission to print this book draft in A4 format.
    Printing in all other formats is forbidden.
    You may not charge any fee for copies of this book draft. This book was typeset by the author with the plain TeX typesetting system
    The illustrations in this book were created with MetaPost. == contents == This is the working draft of a book on differential geometry. Topic summary. set theory axioms, sets, functions, numbers algebra transformation groups, rings, fields, algebras topology topological spaces, metric spaces fibre bundles non-topological and topological fibre bundles, parallelism linear spaces calculus, tensor algebra, differential forms, exterior calculus differentiable manifolds tangent spaces, vector fields, Lie derivatives, differentials differentiable groups Lie groups, Lie algebras, differentiable fibre bundles connections general and affine connections, covariant derivatives geodesics convexity, Jacobi fields, parallel transport

    56. Differential Geometry
    differential geometry, branch of geometry in which the concepts of the calculus are The approach in classical differential geometry involves the use of
    http://www.infoplease.com/ce6/sci/A0815493.html
    in All Infoplease Almanacs Biographies Dictionary Encyclopedia
    Daily Almanac for
    Sep 16, 2005

    57. Professor C.T.J. Dodson
    UMIST, Manchester. differential geometry, stochastic geometry and applications.
    http://www.ma.umist.ac.uk/kd/homepage/dodson.html
    Professor C.T.J. Dodson
    School of Mathematics University of Manchester , Sackville Street, Manchester M60 1QD, UK
    Welcome to Kit Dodson's homepage
    Research and preprints: differential geometry and stochastic geometry books
    Other interests: walking windsurfing sailing , and local history
    Research Interests + Preprints
    Differential geometry
    : Global differential geometry of manifolds; spaces of connections; universal connections; Banach manifolds and bundles; harmonic lifts and maps. Applications: pseudo-Riemannian geometry and general relativistic cosmology; geometry of parametric statistical models; information geometry and information topology. Books
    Stochastic geometry
    : Characterization of spatial statistics of assemblages of discrete objects like lines, rectangles discs, cylinders; quantification of small departures from random or chaotic states. Applications: Structure of stochastic porous media and its fluid transport properties.

    58. Wulf Rossmann
    LECTURES ON differential geometry. Wulf Rossmann. (Updated Aug 2004). Complete PDF file, 1.5 MB. patience, please (Picture from section 3.4)
    http://www.mathstat.uottawa.ca/Profs/Rossmann/Differential Geometry book.htm
    LECTURES ON DIFFERENTIAL GEOMETRY Wulf Rossmann (Updated Aug 2004) Complete PDF file, 1.5 MB (Picture from section 3.4) Contents Chapter 1. Manifolds 1.1 Review of calculus 1.2 Manifolds:definitions and examples 1.3 Vectors and differentials 1.4 Submanifolds 1.5 Riemann metrics Chapter 2. Tensor Calculus 2.1 Tensors:definitions 2.2 Differential forms 2.3 Differential calculus 2.4 Integral calculus 2.5 Lie derivatives Chapter 3. Connections and curvature 3.1 Connections 3.2 Geodesics 3.3 Riemann curvature 3.4 Gauss curvature 3.7 Curvature identities Chapter 4. Special topics 4.1 General Relativity 4.2 Schwarzschild metric 4.3 The group SO(3) TO THE STUDENT This is a collection of lecture notes which I put together while teaching courses on manifolds, tensor analysis, and differential geometry. I offer them to you in the hope that they may help you, and to complement the lectures. The style is uneven, sometimes pedantic, sometimes sloppy, sometimes telegram style, sometimes longwinded, etc., depending on my mood when I was writing those particular lines. At least this set of notes is visibly finite. There are a great many meticulous and voluminous books written on the subject of these notes and there is no point of writing another one of that kind. After all, we are talking

    59. Elsevier.com - Differential Geometry And Its Applications
    differential geometry and its Applications publishes original research papers and survey papers in differential geometry and in all interdisciplinary areas
    http://www.elsevier.com/locate/issn/09262245
    Home Site map Regional Sites Advanced Product Search ... Differential Geometry and its Applications Journal information Product description Editorial board Abstracting/indexing Special issues and supplements For Authors Guide for authors Subscription information Bibliographic and ordering information Conditions of sale Dispatch dates Journal related information Impact factor Most downloaded articles Other journals in same subject area About Elsevier ... Select your view DIFFERENTIAL GEOMETRY AND ITS APPLICATIONS
    Editor-in-Chief:
    O. Kowalski

    See editorial board for all editors information
    Most Downloaded Articles

    Description
    Differential Geometry and its Applications publishes original research papers and survey papers in differential geometry and in all interdisciplinary areas in mathematics which use differential geometric methods and investigate geometrical structures. The following main areas are covered: differential equations on manifolds, global analysis, Lie groups, local and global differential geometry, the calculus of variations on manifolds, topology of manifolds, and mathematical physics.
    Feedback and Proposals
    If you have any suggestions regarding this journal or a proposal to publish a book or a new journal in the field, please do not hesitate to contact the publishing editor:

    60. "Differential Geometry" Notes Homepage
    differential geometry (and Relativity) Summer 2000 Chapter 2 Special Relativity The Geometry of Flat Spacetime. PDF. PS. DVI.
    http://www.etsu.edu/math/gardner/5310/notes.htm
    Differential Geometry (and Relativity) - Summer 2000 Classnotes Copies of the classnotes are on the internet in PDF, Postscript and DVI forms as given below. In order to view the DVI files, you will need a copy of LaTeX and you will need to download the images separately. Click here for a list of the images.

    Page 3     41-60 of 144    Back | 1  | 2  | 3  | 4  | 5  | 6  | 7  | 8  | Next 20

    free hit counter