61. Dynamical Systems Web Portal - Dynamical Systems Software Recent papers in dynamical systems at the ArXiv preprint server. http://www.dynamicalsystems.org/sw/sw/

62. The Chaotic Dynamics Of The Damped, Driven Pendulum Provides a program written in FORTRAN to plot the phase space trajectory of a chaotic dynamical system, a pendulum. http://homepage.ntlworld.com/gerry.leo/index.html

Chaotic Dynamics of a damped, driven pendulum Welcome The information here represents a final semester project submitted as part of an undergraduate course on theoretical physics. It contains a computer program written using the FORTRAN language to plot the phase space trajectory of the above dynamical system. The program models a damped, driven oscillator using a second order non-linear differential equation. The popularity of the study of this system has been fuelled by the interest in fractals of which this system is related. This link Pend12.htm will take you to a screen shot of the computer program that generates the images. It is a DOS program and very basic compared to some the the more modern JAVA applications around. But you should find it fun all the same! Click here to download a copy of the program PEND12.EXE About me gerry.leo@physics.org I have been a teacher for about 12 years (as of 2006) and decided to put this site up when some of my A level Physics students expressed an interest in chaos theory (originally in 1996). Some of the maths is above A level standard but I hope you find it useful anyway. All the best Gerry Leo

63. Dynamical Systems Definition of a lens Lenses. A lens is a custom view of the content in the repository. You can think of it as a fancy kind of list that will let you see content through the eyes of http://cnx.org/content/m2101/latest/

var portal_url="http://cnx.org"; Skip to content Skip to navigation Log In Contact Us ... Report a Bug Search: Connexions Home Selected: Content Lenses About Us Help ... MyCNX You are here: Home Content » Dynamical Systems Navigation Lenses What is a lens? Definition of a lens Lenses A lens is a custom view of the content in the repository. You can think of it as a fancy kind of list that will let you see content through the eyes of organizations and people you trust. What is in a lens? Lens makers point to materials (modules and collections), creating a guide that includes their own comments and descriptive tags about the content. Who can create a lens? Any individual member, a community, or a respected organization. What are tags? Tags are descriptors added by lens makers to help label content, attaching a vocabulary that is meaningful in the context of the lens. This content is ... Affiliated with What does "Affiliated with" mean This content is either by members of the organizations listed or about topics related to the organizations listed. Click each link to see a list of all content affiliated with the organization. Rice Digital Scholarship This module is included in a Lens by: Digital Scholarship at Rice University As a part of collection: "State Space Systems" Click the "Rice Digital Scholarship" link to see all content affiliated with them.

64. Shandelle M. Henson's Homepage Andrews University. Dynamical systems and bifurcation theory, with applications to population biology and ecology. http://www.andrews.edu/~henson

Shandelle M. Henson Professor of Mathematics Department of Mathematics Andrews University Berrien Springs, MI 49104 USA CONTACT henson@andrews.edu RESEARCH current research professional publications invited presentations Seabird Ecology Team ... Beetle Team TEACHING current course information teaching philosophy Undergraduate Research OTHER curriculum vitae interests Department of Mathematics Andrews University / Berrien Springs, MI 49104 USA

65. Dynamical Systems (The following was published in the January 2008 issue of DSWeb Magazine.) Dynamical Systems at North Carolina State. written by. Steve Schecter, North Carolina State University http://www4.ncsu.edu/~njrose/Special/Tidbits/DynamicalSystems.html

Math Dept College of PAMS N. C. State Univ. Home ... Site Map Tidbits: PrintTidbitsList("Dynamical Systems") (The following was published in the January 2008 issue of DSWeb Magazine Dynamical Systems at North Carolina State written by Steve Schecter, North Carolina State University Some members of the NC State dynamical systems group. From left: John Franke (faculty), Vahagn Manukian (postdoc), David Long (graduate student), Ming Jiang (graduate student), Dmitry Zenkov (faculty), Anna Ghazaryan (postdoc). North Carolina State University (NC State), with some 31,000 students, is in the state capital, Raleigh, a short drive from two other major universities, Duke University in Durham and the University of North Carolina at Chapel Hill. At the center of the triangle formed by the three universities is Research Triangle Park, the largest research park in the world, home to over 39,000 employees working for more than 150 organizations. The three-city area, known since the 1950's as the Research Triangle, has become one of the major high-tech and biotechnology centers of the United States. Raimond Struble (1958) and Anthony Danby (1965) Struble and Danby are the fathers of dynamical systems at NC State. In the 1960's Struble and his students, such as Joe Marlin, who joined the faculty in 1964, wrote a series of papers on periodic and almost periodic solutions of the pendulum and Duffing equations and other nonlinear oscillators. Struble's textbook on differential equations

66. Jarek Kwapisz: Montana State University Montana State University. Mathematical research in dynamical systems. Publications, DynaChat seminar. http://www.math.montana.edu/~jarek/

Jaroslaw Kwapisz Department of Mathematical Sciences Montana State University Bozeman MT 59717-2400 USA jarek@math.montana.edu Phone: (406) 994 5358 FAX: (406) 994 1789 Photos: me and my Family Research: Papers (in Post Script) Dynamics Seminar Teaching: M 333 Linear Algebra (8-9:15AM TR in 1-117) M 597 Topics: Discrete Groups (12:45-2PM TR in 1-139) Matrix Theory - M 221 (Spring 2010) Complex Analysis - M 551 (Spring 2010) ... Multivariable Calculus M 273 (Fall 2009 page) Math Links: Mathematics at Bozeman text version Dynamics Page at Stony Brook Of local Interest: Tools of Trade (skim.pl or how to get your class to roll ...) about the background image Send mail to me at jarek@math.montana.edu Number of hits Last modified on 23 Aug 2010 The contents of this page reflect solely the opinions of the author who originated it. It has not been reviewed by, nor is it a publication of the Montana State University

67. Dynamical Systems And Chaos Dynamical Systems and Chaos Over the last four decades there has been extensive development in the theory of dynamical systems. This book starts from the phenomenological point http://www.springer.com/mathematics/dynamical systems/book/978-1-4419-6869-2

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68. People In Dynamical Systems A searchable list maintained at Stony Brook. http://www.math.sunysb.edu/dynamics/people/

A list of people working in Dynamics and related areas To add your name to the list or correct the existing entry please fill out this form A B C ... Z You can also use our search engine. Back to the dynamics homepage

69. Marcelo Viana - IMPA. Ergodic Theory and Dynamical Systems. Publications, texts. http://w3.impa.br/~viana/

70. Dynamical Systems - DEPARTMENT OF MATHEMATICAL SCIENCES - University Of Liverpoo Dynamical Systems research group members, research topics. http://www.liv.ac.uk/info/research/dynamic_systems/

Skip navigation The University of Liverpool - DEPARTMENT OF MATHEMATICAL SCIENCES - Dynamical Systems University: Home A-Z Index Staff Students ... Courses Search the University website Search for a course You are here: University Home Mathematical Sciences Pure mathematics Pure Mathematics Research > Dynamical Systems Mathematical Sciences Prospective students UCAS Visit Days Current students ... For staff Dynamical Systems The work of the dynamical systems group includes complex dynamics, ergodic theory and its relation to arithmetic, and low dimensional topological dynamics. Consider the movement of celestial objects in the solar system, or the development of the world's weather. Since the second half of the twentieth century, the fact that such systems frequently display so-called chaotic behaviour has received much attention. In a chaotic system, a change in the starting conditions, no matter how small, may result in vastly different long-term behavior. This is a startling prospect for any attempts at accurate predictions: even if we perfectly understood the rules which govern the evolution of the process, and even if we could measure the current conditions to a precision of several thousand decimal places, this would still not be enough to forecast the long-term behaviour! This explains why weather reports may be accurate for a day or even two, but predicting it weeks or even months in advance is virtually impossible - and we cannot expect marked improvements to be made in this, even over the next decades or centuries.

71. Welington De Melo's Home Page IMPA. Dynamical Systems. Publications. http://w3.impa.br/~demelo/

Office: Estrada D. Castorina, 110 - Sala 344 Phone: (55) 021 - 529.5144 Fax (55)(21)529-5129 E-mail: demelo@impa.br Mail: IMPA - Instituto de Matemática Pura e Aplicada Estrada D. Castorina, 110 - Sala 344 Horto - Rio de Janeiro - CEP 22.460-320 Brasil PUBLICATIONS SAILING VITAE LINKS back Last Update : March, 1996 Edit by: Gilza Rachel

72. Dynamical Systems | Arizona Mathematics Dynamical systems is the branch of mathematics devoted to the study of systems governed by a consistent set of laws over time such as difference and differential equations. http://math.arizona.edu/research/dynamicalsystems.html

UA Calendars UA Phonebook Site Index Locate Math Building on Campus Map ... Computer Support You are here: Home Research Faculty Areas of Interest Analysis: Dynamical Systems Dynamical Systems Dynamical systems is the branch of mathematics devoted to the study of systems governed by a consistent set of laws over time such as difference and differential equations. The emphasis of dynamical systems is the understanding of geometrical properties of trajectories and long term behavior. Over the last 40 years, with the discovery of chaos and strange attractors, dynamical systems theory has gained considerable interest and has been found to have tentacular connections with many different areas of mathematics (such as number theory and topology) and science. Dynamical systems can model an incredible range of behavior such as the motion of planets in the solar systems, the way diseases spread in a population, the shape and growth of plants, the interaction of optical pulses, or the processes that regulate electronic circuits and heart beats. As an example, consider the dynamics of celestial bodies such as planets, stars, or galaxies. What is the long-term dynamics of planets around the sun, or stars in a galaxies? Do they exhibit regular and predictable behavior? Or would their motion eventually become chaotic and unpredictable? Could planets in our solar system be ejected, or collide with each other? The mathematical answers to these fundamental questions lie in the analysis of the Newton's equation for the motion of n bodies in gravitational interaction. These equations form a set of differential equations that can be analyzed by the methods of dynamical systems theory.

73. Prof. Thomas Ward University of East Anglia. Ergodic theory and dynamical systems. http://www.uea.ac.uk/~h720/

A-Z Index Text Size A A A High Contrast ... Normal Contrast University of East Anglia - UEA Home About Us A - Z Index Accommodation ... Sports Park Mathematics Search the UEA Web Site Search Site Search for a Course Course Finder What kind of course? Undergraduate Postgraduate International Foundation Select subject... All subjects Home Schools Faculty of Science Mathematics ... Thomas Ward Thomas Ward Home Research Academia Researcher ID ... MTH Home Page Prof. Thomas Ward Welcome to my webpages ( contact details ). Please follow the links in the left column to find out more about my work. I am currently Pro-Vice-Chancellor (Academic) , based in VCO . I am also a school governor at Hellesdon High School , an editor of the Bulletin of the London Mathematical Society , and a member of the LMS Publications Committee . Please contact Mrs Jacqui Churchill if you need to see me. Ergodic theory book project: "Ergodic Theory with a view towards Number Theory" by Manfred Einsiedler and Thomas Ward, Springer GTM Volume 259 "Entropy in ergodic theory and homogeneous dynamics" by Manfred Einsiedler, Elon Lindenstrauss and Thomas Ward, in progress. Quick Links Making a Difference Alumni Events Experts Jubilee Campaign ... News Research Excellence Centres and Institutes Enterprise Commercialisation Norwich Research Park ... Schools of Study Student Experience Accommodation Information for new students Learning and Teaching National Student Survey ... Virtual Open Day Engagement Business CUE East Low Carbon Innovation Sainsbury Centre ... Sportspark Information Application to UEA Campus Facilities Job Vacancies Maps ... Search our Pages University of East Anglia Norwich NR4 7TJ UK

74. Grants.gov - Find Grant Opportunities - Search Grant Opportunities The synopsis for this grant opportunity is detailed below, following this paragraph. This synopsis contains all of the updates to this document that have been posted as http://www.grants.gov/search/search.do?mode=VIEW&oppId=46230

75. (USA) Penn State Center for Dynamical Systems. Meetings, members, publications. http://www.math.psu.edu/dynsys/

76. SIAM: Activity Group On Dynamical Systems Dynamical Systems. The SIAM Activity Group on Dynamical Systems provides a forum for the exchange of ideas and information between mathematicians and applied scientists whose http://www.siam.org/activity/ds/

ACTIVITY GROUPS Dynamical Systems and the J. D. Crawford Prize . The activity group also sponsors the DSWeb Student Competition for tutorials on dynamical systems and its applications written by graduate and undergraduate students and recent graduates. Members of SIAG/DS receive a complimentary subscription to the all-electronic, multimedia SIAM Journal on Applied Dynamical Systems Chair: Alan Champneys Vice Chair: Steven Shaw Program Director: Vivien Kirk Secretary and DSWeb Magazine Chief Editor: Jens Rademacher DSWeb Portal Editor-in-Chief: Lennaert van Veen DSWeb Magazine Managing Editor: Kresimir Josic Advisory Board: Lora Billings (1/1/10 - 12/31/11) Claire Postlethwaite (1/1/10 - 12/31/11) Tim Sauer (1/1/10 - 12/31/11) Eric Shea-Brown (1/1/10 - 12/31/11) Martin Wechselberger (1/1/10 - 12/31/11) site map privacy policy webmaster@siam.org suggestions Banner art adapted from a figure by Hinke M. Osinga and Bernd Krauskopf (University of Bristol, UK). SIAM Home About SIAM Activity Groups Advertising ... Visiting Lecturer In This Section Activity Groups Join a SIAG Start a SIAG Information for SIAG Officers ... Why Join a SIAG?

77. QTDS Url > Main Contents, abstracts, free text. http://web.udl.es/usuaris/y4370980/

Nou enllaç: http://www.ssd.udl.cat/ Nuevo enlace: http://www.ssd.udl.cat/ New link: http://www.ssd.udl.cat/

78. Untitled Document (Taru) Author information and tables of contents (PDF). http://www.tarupublications.com/jdsgt.html

Home About Us Our Books Our Journals ... Faq Journals JIOS JIM JSMS JDMSC ... Subscriptions Journal of Dynamical Systems and Geometric Theories The Journal of Dynamical Systems and Geometric Theories is a refereed journal following two-referee system which is published in one volume per year of two issues in the months of May and November. From 2007 it will also be available in Online version. Contact... TARU Publications G-159, Pushkar Enclave

79. DYNAMICAL SYSTEMS THEORY: A Relevant Framework For Performance-Oriented Sports B DYNAMICAL SYSTEMS THEORY a Relevant Framework for PerformanceOriented Sports Biomechanics Research. Paul S Glazier a, Keith Davids b, Roger M Bartlett c http://www.sportsci.org/jour/03/psg.htm

SPORTSCIENCE · sportsci.org DYNAMICAL SYSTEMS THEORY: a Relevant Framework for Performance-Oriented Sports Biomechanics Research Paul S Glazier a , Keith Davids b , Roger M Bartlett c Sportscience 7, sportsci.org/jour/03/psg.htm, 2003 (4063 words) a School of Sport, Physical Education and Recreation, University of Wales Institute Cardiff, Wales CF24 6XD, UK; b School of Physical Education, University of Otago, Dunedin 9001, NZ c Centre for Sport and Exercise Science, Sheffield Hallam University, Sheffield S10 2BP, UK. a Email Reviewers: Alan St Clair Gibson, National Institute of Neurological Disorders and Stroke, Bethesda, Maryland 20892-1428; Simon J Bennett, Department of Optometry and Neuroscience, University of Manchester Institute of Science and Technology, Manchester M60 1QD, UK. Dynamical systems theory has emerged as a viable framework for modeling athletic performance, owing to its emphasis on processes of coordination and control in human movement systems. Here we review literature on the performance aspects of fast bowling in cricket to exemplify how the qualitative and quantitative analysis tools of dynamical systems theorists–variable-variable plots, continuous relative phase analysis, cross correlations, and vector coding–can enrich the analysis of segmental interactions in performance-oriented sports biomechanics research. We also indicate how multiple-individual designs combined with analysis tools such as coordination profiling and self-organizing neural networks will help reveal the nature and role of movement variability that is often obscured in conventional studies of groups of subjects.

80. Java Exploration Tool For Dynamical Systems This Java Applet can be used for the exploration on two-dimensional analytical defined dynamical systems. The system is defined by a set of two differential equations, which will be evaluated within adjustable regions forming a two-dimensional vector field. http://www.cg.tuwien.ac.at/research/vis/dynsys/frolic/

Java Exploration Tool for Dynamical Systems by R. Wegenkittl and Project Duration A detailed description is given in the paper Fast Oriented Line Integral Convolution for Vector Field Visualization via the Internet (IEEE Visualization '97 Proceedings) (Applet Version 1.0) 1) General Features This Java Applet can be used for the exploration on two-dimensional analytical defined dynamical systems. The system is defined by a set of two differential equations, which will be evaluated within adjustable regions forming a two-dimensional vector field. Basic visualization methods as well as advanced methods can now be applied to the vector field. Each resulting visualization is displayed in an own window allowing easy comparison of different results. Some of the methods also can be animated to give a deeper insight to the systems dynamic. In the following a short description of the tool is given: 2) How to enter a dynamical system The first two lines of the applet are used for entering the dynamical system (see Fig.1). The state variables are called x and y and only state variables (and no derivatives) can be used on the right hand side of the equations. For each variable a region can be specified, for which the vector field will be calculated. In the Parameter section nine parameter can be entered. This is useful for cleaning up the display of long formulas. Parameters can not only be defined by constants, but can also be made up by difficult calculations, state variables and other parameter (Attention: avoid recursive definition like "a = b" and "b=a" for they will result in a system crash).

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