MediaWiki API result

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            "3": {
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                "title": "Syllabus",
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                        "*": "__NOTOC__\n\n'''Class: Physics 4267/6268, Nonlinear Dynamics & Chaos, Fall 2012'''\n\n==Instructor & TA==\n'''Instructor:'''\n\nProf. Daniel I. Goldman, School of Physics, Georgia Institute of Technology <br /> \n'''Office:''' Howey C202 (office hours: by email) <br /> \n'''Phone:''' (404) 894-0993 <br /> \n'''E-mail:''' daniel.goldman@physics.gatech.edu <br /> \n\n'''TA:'''\n\nEllen Liu <br />\n'''Office:''' Howey (office hours TBD) <br />\n'''E-mail:''' eliu82@gatech.edu <br />\n\n\n==Course Description==\n\nThe course offers an introductory treatment of nonlinear dynamics and chaos, including first order ODE and their bifurcations, phase plane analysis, limit cycles, Lorenz equations, chaos, iterated maps, period doubling, fractals and strange attractors. Teams of students will also conduct one week of self-guided experiments in Prof. Goldman's laboratory and prepare final report/presentation of the results.\n\n\n==Time and Place==\n\nTuesday, Thursday, 2-3:15PM\n\nClass: Howey L5\nLab: W203\n\n\n==Homework and Grading==\n\nHomework assignments will be posted on the web every Monday and will be due next Monday. You can discuss problems with each other, but the solutions have to be executed and submitted individually. In general you are expected to comply with the academic honor code. There will also be one midterm exam and a final. The overall grade for the course will be based on the homeworks (~10%), mid-term exam (~20%), final exam (~20%) and a final project (~50%).\n\n\n==Books==\n\n\"Nonlinear Dyanamics & Chaos\", Steven H. Strogatz (Westview Press, 2001)\n\n\"Pattern Formation and Dynamics in Nonequilibrium Systems\", Cross & Greenside\n\n\n==Course Topics==\n\nGeometrical analysis of ODEs and bifurcations\n\nMaps\n\nFractals\n\nPattern formation\n\nHands-on experiment/simulation/theory via virtual \"microlabs\"\n\n\n==Important dates==\n\nMidterm exam (take home): March 13, due March 17\n\nFinal project talks: April 19,24\n\nFinal exam due (report and problems): May 2\n\n\n==Course Outline & Schedule==\n\nJan 9: Lecture 1, intro to the subject\n\nJan 11: Lecture 2, intro to 1D systems, geometric methods to solve ODEs (Chap 2)\n\nJan 18: Lecture 2, continued from before, class project discussion (Chap 2)\n\nJan 23: Lecture 3, Linear stability analysis, existence and uniqueness, finite time singularities (Chap 2)\n\nJan 25: Lecture 4, numerical methods for solving ODEs (Chap 2)\n\nJan 30: Lecture 5, intro to bifurcations, (Chap 3)\n\nFeb 1: Lecture 6, imperfect bifurcations (Chap 3)\n\nFeb 6: Lecture 7, flows on the circle/entrainment (Chap 4)\n\nFeb 8: Lecture 8, 2D systems (linear) (Chap 5)\n\nFeb 13: Lecture 9, Nonlinear 2D systems (Chap 6)\n\nFeb 15: Lecture 10, Conservative nonlinear 2D systems (Chap 6)\n\nFeb 20: Lecture 11, Limit cycles (Chap 7)\n\nFeb 22: Lecture 12, Relaxation and weakly nonlinear oscillators, perturbation theory (Chap 7)\n\nFeb 27: Lecture 13, Bifurcations in 2D (Chap 8)\n\nMar 1: Lecture 14, Quasiperiodicity, Poincare maps, Floquet theory (Chap 8)"
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                "title": "Team Faraday 2020",
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                        "*": "Due to all classes being remote this semester, the course was run a little differently. This semester, each team did not contribute to creating a wiki page here, but instead each produced their own report.\nTake a look at their reports:\n\n* [[Media: Team Faraday.pdf |Presentation]]\n* [[Media:Faraday Alejandro Escontrela.pdf | Final report 1]]\n* [[Media: Faraday Ashley Barnes.pdf | Final report 2]]\n* [[Media: Faraday Steven Tarr.pdf | Final report 3]]"
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