# click the up-left corner to select videos from the playlist
source: Jordan B Peterson 2016年1月13日
Become a site patron: http://bit.ly/1VhFPLb
Twitter: https://twitter.com/jordanbpeterson
Facebook: https://www.facebook.com/drjordanpete...
Maps of Meaning is a lecture series from the University of Toronto Department of Psychology by Professor Jordan B Peterson.
01 Maps of Meaning: Introduction and Overview 1:40:55
02 Maps of Meaning: Playable and non-playable games 1:10:54
03 Maps of Meaning: Part I: The basic story and its transformations 1:30:28
03 Maps of Meaning: Part II: The basic story -- and its transformations 30:32
04 Maps of Meaning: Anomaly 1:30:33
05: Maps of Meaning: Part I: Anomaly and the brain 1:39:24
05 Part II: Maps of Meaning: The brain, continued 46:04
06: Maps of Meaning: Part I: The primordial narrative 1:37:57
07 Maps of Meaning: Part 1: Osiris, Set, Isis and Horus 1:36:36
07 Maps of Meaning: Part II: Osiris, Set, Isis and Horus 27:53
08: Maps of Meaning: Part 1: Hierarchies and chaos 1:28:24
09: Maps of Meaning: Genesis 45:38
10: Maps of Meaning: Gautama Buddha, Adam and Eve 2:47:27
[已刪除的影片]
06 Maps of Meaning Part II The Primordial Narrative continued 35:32
1. Clicking ▼&► to (un)fold the tree menu may facilitate locating what you want to find. 2. Videos embedded here do not necessarily represent my viewpoints or preferences. 3. This is just one of my several websites. Please click the category-tags below these two lines to go to each independent website.
2016-10-13
Susan E. Mango, "Cells, membranes, cholesterol and temperature control"
source: Harvard University 2016年8月31日
This seminar is a lecture from Life Sciences 1a, a course taken by approximately 500 freshmen each year as an introduction to chemistry and biology. The course covers the fundamentals of chemistry and their application to biology, ranging from the structure of DNA to the molecular biology of cancer, HIV and drugs. In this lecture, we’ll discuss membranes, which enclose cells, and their ability to adapt to different environments – in part, through the use of cholesterol.
Practical Applications of Remote Viewing with Joe McMoneagle
source: New Thinking Allowed 2016年9月11日
Joseph McMoneagle is a world-renowned remote viewer who has worked professionally in the field for almost four decades – both within the military and as a private contractor. He is author of Mind Trek, The Ultimate Time Machine, The Stargate Chronicles: Memoirs of a Psychic Spy, and Remote Viewing Secrets. He is also coauthor of ESP Wars: East and West. He is the recipient of a congressional Legion of Merit Award for his remote viewing work within the U.S. government military intelligence services.
Here he maintains that remote viewing is generally more successful when applied to an application that addresses real human needs and emotions, as opposed to pure research. He gives several examples of relatively successful applications. He notes, however, that accurate remote viewing does not necessarily lead to a successful application in many fields – unless there is some independent corroboration. He also suggests that successful remote viewers are capable of operating under a variety of adverse conditions. His most consistently successful remote viewings involved radioactive targets. This, he suggests, is related to a concept known as the gradient of entropy.
New Thinking Allowed host, Jeffrey Mishlove, PhD, is author of The Roots of Consciousness, Psi Development Systems, and The PK Man. Between 1986 and 2002 he hosted and co-produced the original Thinking Allowed public television series. He is the recipient of the only doctoral diploma in "parapsychology" ever awarded by an accredited university (University of California, Berkeley, 1980). He is past vice-president of the Association for Humanistic Psychology; and is the recipient of the Pathfinder Award from that organization for his contributions to the field of human consciousness. He is also past-president of the non-profit Intuition Network, an organization dedicated to creating a world in which all people are encouraged to cultivate and apply their inner, intuitive abilities.
(Recorded on June 12, 2016)
Sliver of a Full Moon || Radcliffe Institute
source: Harvard University 2015年12月10日
Sliver of a Full Moon is a powerful reenactment of the historic congressional reauthorization of the Violence Against Women Act (VAWA) in 2013: a movement that restored the authority of tribal governments to prosecute non-Native abusers who assault and abuse Native women on tribal lands.
Written by Mary Kathryn Nagle (Cherokee Nation of Oklahoma)
Directed by Betsy Theobald Richards (Cherokee Nation of Oklahoma)
1:28:48 Immediately following the performance is a panel discussion moderated by Daniel Carpenter, director of the Social Sciences Program, Radcliffe Institute, and
Allie S. Freed Professor of Government, Harvard University. Joseph William Singer, the Bussey Professor of Law at Harvard Law School, introduces the panel, which includes:
Maggie McKinley (Fond du Lac Chippewa), a Climenko Fellow and a lecturer on law at Harvard Law School;
Mary Kathryn Nagle (Cherokee Nation of Oklahoma), a playwright; and
Angela Riley (Citizen Potawatomi Nation of Oklahoma), the Oneida Indian Nation
Visiting Professor of Law at Harvard Law School.
Humane Arts: Conversation by Wesley Cecil
source: Wes Cecil 2012年10月4日
This lecture explores the importance of conversation in the humanist tradition. Discussion includes the nature, history, influence and current state of the art of conversation. Delivered at Peninsula College by Wesley Cecil, Ph.D. Part of the Humane Arts lecture series.
For information on upcoming lectures, essays, and books by Wesley Cecil Ph.D. go tohttp://www.facebook.com/HumaneArts
21st Century Electromagnetics by Raymond C. Rumpf (U of Texas at El Paso)
# click the upper-left icon to select videos from the playlist
source: CEM Lectures 2014年2月3日
Prerequisite Lectures: Basic EM Theory and "Computational Electromagnetics"
Lecture 1 (EM21) -- Preliminary topics in EM This is a simple lecture reviewing some very basic electromagnetic principles. It also covers construction of derivative operators on scalar (single function) grids with Neuman boundary conditions. 48:58
Lecture 2 (EM21) -- Lorentz and Drude models 57:52
Lecture 3 (EM21) -- Nonlinear and anisotropic materials 47:13
Lecture 4 (EM21) -- Transmission lines in anisotropic media 52:50
Lecture 5 (EM21) -- Coupled-mode theory 41:18
Lecture 6 (EM21) -- Coupled-mode devices 44:47
Lecture 7 (EM21) -- Theory of periodic structures 54:38
Lecture 8 (EM21) -- Calculation examples of periodic structures 26:56
Lecture 9 (EM21) -- Diffraction gratings 49:55
Lecture 10 (EM21) -- Subwavelength gratings 39:58
Lecture 11 (EM21) -- Guided-mode resonance 37:03
Lecture 12 (EM21) -- Introduction to engineered materials 30:50
Lecture 13 (EM21) -- Metamaterials 50:36
Lecture 14 (EM21) -- Photonic crystals (band gap materials) 51:33
Lecture 15 (EM21) -- Homogenization and parameter retrieval 1:09:46
Lecture 16 (EM21) -- Transformation Electromagnetics 44:22
Lecture 17 (EM21) -- Holographic lithography 48:27
Lecture 18 (EM21) -- Synthesis of spatially variant lattices 1:03:39
Lecture 19 (EM21) -- Interfacing MATLAB with CAD 55:34
Lecture 20 (EM21) -- Frequency selective surfaces 29:15
Lecture 21 (EM21) -- Surface waves 47:14
Lecture 22 (EM21) -- Slow waves 40:04
source: CEM Lectures 2014年2月3日
Prerequisite Lectures: Basic EM Theory and "Computational Electromagnetics"
Lecture 1 (EM21) -- Preliminary topics in EM This is a simple lecture reviewing some very basic electromagnetic principles. It also covers construction of derivative operators on scalar (single function) grids with Neuman boundary conditions. 48:58
Lecture 2 (EM21) -- Lorentz and Drude models 57:52
Lecture 3 (EM21) -- Nonlinear and anisotropic materials 47:13
Lecture 4 (EM21) -- Transmission lines in anisotropic media 52:50
Lecture 5 (EM21) -- Coupled-mode theory 41:18
Lecture 6 (EM21) -- Coupled-mode devices 44:47
Lecture 7 (EM21) -- Theory of periodic structures 54:38
Lecture 8 (EM21) -- Calculation examples of periodic structures 26:56
Lecture 9 (EM21) -- Diffraction gratings 49:55
Lecture 10 (EM21) -- Subwavelength gratings 39:58
Lecture 11 (EM21) -- Guided-mode resonance 37:03
Lecture 12 (EM21) -- Introduction to engineered materials 30:50
Lecture 13 (EM21) -- Metamaterials 50:36
Lecture 14 (EM21) -- Photonic crystals (band gap materials) 51:33
Lecture 15 (EM21) -- Homogenization and parameter retrieval 1:09:46
Lecture 16 (EM21) -- Transformation Electromagnetics 44:22
Lecture 17 (EM21) -- Holographic lithography 48:27
Lecture 18 (EM21) -- Synthesis of spatially variant lattices 1:03:39
Lecture 19 (EM21) -- Interfacing MATLAB with CAD 55:34
Lecture 20 (EM21) -- Frequency selective surfaces 29:15
Lecture 21 (EM21) -- Surface waves 47:14
Lecture 22 (EM21) -- Slow waves 40:04
(2016上-商專) 人生哲學: 李貴豐 / 空中進修學院 (1-18)
# 持續更新清單 (請按左上角選取影片觀看)
source: 華視教學頻道 2016年9月8日
更多人生哲學(商專)請見 http://vod.cts.com.tw/?type=education...
source: 華視教學頻道 2016年9月8日
更多人生哲學(商專)請見 http://vod.cts.com.tw/?type=education...
How to Use Pre-suasive Tactics on Others – and Yourself | Robert Cialdini
source: Big Think 2016年9月18日
Pre-suasion is a method of priming an audience to receive your message more openly. It's a powerful tool, and one that must be used in an ethical and just manner. Robert Cialdini's latest book is "Pre-Suasion: A Revolutionary Way to Influence and Persuade" (https://goo.gl/TimBJ7).
Read more at BigThink.com: http://bigthink.com/videos/robert-cia...
Transcript - Pre-suasion is the process of arranging for an audience to agree with your message before they encounter it. Now that might sound like some form of magic but it's not, it's established science. Very often we can use pre-suasive tactics, even other kinds of influence tactics on ourselves to increase the likelihood that we will reach our goals, that we will obtain the outcomes that we hope for in a particular situation. There's research, for example, to show that if you depict for people an image of a runner winning a race they become more achievement oriented and actually achieve their goal to a greater extent while that runner is in the background. There's another piece of research, a follow-up research that shows that if you depict for people an image of Rodin's The Thinker, the statue, they become more analytic and deliberative and they're more likely to solve problems, difficult complex problems that they're faced with. So this is something we can do to ourselves.
If we have a task that requires a lot of energy and motivation, put a picture of a runner winning a race in the corner of your computer screen where you'll see that cue there while you're preforming the task. If you're analyzing a budget perhaps or developing some plan that requires a lot of strategic thinking, put a picture of The Thinker there and you're more likely to achieve that particular goal. The thing is we get to control the cues in our environment that send us in directions that are likely to be successful for the particular task we have at hand. Read Full Transcript Here: https://goo.gl/XiagHb.
How To Conquer Depression Through Diet | Dr. Drew Ramsey
source: Big Think 2016年9月4日
The way to a healthy mind is through the stomach, according to psychiatrist Drew Ramsey. The right foods can decrease your risk of depression by 50%, and treat clinical mental disorders. Ramsey's latest book is "Eat Complete: The 21 Nutrients That Fuel Brainpower, Boost Weight Loss, and Transform Your Health" (http://goo.gl/GSyJqj).
Read more at BigThink.com: http://bigthink.com/videos/drew-ramse...
Transcript - For about ten years we've had very strong correlational data showing that, for example, when you eat poorly your risk of depression and illnesses like depression just go up 70/80 percent. And when you eat a more traditional diet like a Mediterranean diet or Japanese diet your risk of an illness like depression can go down by as much as 50 percent. And so that's now led to the first clinical trial that is just being reported showing that a Mediterranean diet augmented with some red meat actually can treat clinical depression, major depression disorder. And it's a very exciting moment for nutritional psychiatry. It's a time when we have more science that tells us food should really be part of the conversation when it comes to our mental health. We are facing an incredible mental health academic. I've been in New York as a psychiatrist now for 16 years and the amount of distress and the amount of mortality that we're seeing is like levels we've never seen before and we need as many tools in our toolbox and food is very much there, both from just common sense. We all know that to feel right we need to eat right, but then also backed up by now an incredible amount of science showing that a core set of nutrients actually have very clear data that can help in the prevention and the treatment of illnesses, again, like depression and dementia. So we want to encourage people to eat those foods that have most of these nutrients and then help them do that is really part of a mental health care plan.
We think about a lot of illnesses when we eat, heart disease, cancer, diabetes and it's always struck me that really the illness you should be worried about or the organ you should be worried about when you're eating is your brain because that is by far your biggest asset. It consumes more of your energy in your food than any other organ you have. And so focusing on the nutrients your brain needs guide you to a slightly different set of foods that if you focus on just things like calories or saturated fat or preventing something like cancer. And so it's an exciting moment as the data begins to catch up with common sense. Read Full Transcript Here: http://goo.gl/ZKYdOU.
Dzogchen Ponlop Rinpoche: "Searching for the Searcher" | Talks at Google
source: Talks at Google 2016年9月12日
Seattle-based Buddhist master and author Dzogchen Ponlop Rinpoche will be delivering a talk based on his recent best-selling book Emotional Rescue (https://emotionalrescue.info/). In this talk, Ponlop teaches us how to use our external lives to learn more about our internal nature.
Franke Lectures in the Humanities: “James Baldwin's American Scene”
source: Yale University 2016年9月23日
The screening of James Baldwin: The Price of the Ticket was followed by a discussion between the film’s writer, coproducer, and director Karen Thorsen and Professor Jacqueline Goldsby. As a filmmaker, Thorsen finds her inspiration and themes at the intersection of art and social justice. She tells stories about “game changers,” as she puts it, “artists and activists who shape history.” Price of the Ticket, her first feature-length documentary, was a worldwide hit. After its PBS debut in 1990, the film was screened and honored in such major venues as the Sundance, London, Berlin, and Tokyo Film Festivals. Recently, Thorsen launched a major fundraising campaign to restore and digitize the film. With that success, she now leads “The James Baldwin Project,” an initiative to establish school curriculum based on Baldwin’s writings in precollege classrooms across the United States. Jacqueline Goldsby is Professor of English and African American Studies at Yale University.
Darwin's Arguments Against Design (Keith Parsons)
source: Philosophical Overdose 2013年2月1日
In this talk, Keith Parsons discusses Charles Darwin's arguments against intelligent creation. Some of the arguments discussed are based on cases of poor design, structural similarities between species, and the gratuitous evil/suffering in the natural world.
This talk was given at the University of Alabama as part of the Philosophy Today series.
Ashok Gupta & T. K. Datta: Seismic Analysis of Structures (IIT Delhi)
# Click the up-left corner to select videos from the playlist
source: nptelhrd 2014年8月31日
Civil - Seismic Analysis of Structures by Dr. Ashok Gupta & Dr. T.K. Datta, Department of Civil Engineering, IIT Delhi. For more details on NPTEL visit http://nptel.ac.in
01 Seismology 55:36
02 Seismology Contd. 51:06
03 Seismology Contd.. 1:04:10
04 Seismology Contd... 1:01:17
05 Seismic Inputs 58:39
06 Seismic Inputs Contd. 55:50
07 Seismic Inputs Contd.. 57:52
08 Seismic Inputs Contd.... 56:24
09 Response Analysis for Specified Ground Motion 53:44
10 Response Analysis for Specified Ground Motion Contd. 58:56
11 Response Analysis for Specified Ground Motion Contd.. 56:36
15 Frequency Domain Spectral Analysis 57:06
16 Frequency Domain Spectral Analysis 54:14
17 Frequency Domain Spectral Analysis Contd... 58:31
18 Frequency Domain Spectral Analysis contd.... 56:52
19 Frequency Domain Spectral Analysis contd..... 56:20
20 Response Spectrum Method of Analysis 54:16
21 Response Spectrum Method of Analysis. 57:06
22 Response Spectrum Method of Analysis Contd. 54:49
12 Response Analysis for Specified Ground Motion Contd.... 59:47
13 Response Analysis for Specified Ground Motion Contd..... 54:34
14 Response Analysis for Specified Ground Motion Contd...... 58:51
23 Response Spectrum Method of Analysis Contd... 56:04
24 Response Spectrum Method of Analysis Contd.... 54:31
25 Inelastic Seismic Response of Structures 55:28
26 Inelastic Seismic Response of Structures Contd. 54:57
27 Inelastic Seismic Response of Structures Contd... 59:45
28 Inelastic Seismic Response of Structures Contd..... 53:51
29 Inelastic Seismic Response of Structures Contd...... 55:25
30 Inelastic Seismic Response of Structures Contd....... 52:44
source: nptelhrd 2014年8月31日
Civil - Seismic Analysis of Structures by Dr. Ashok Gupta & Dr. T.K. Datta, Department of Civil Engineering, IIT Delhi. For more details on NPTEL visit http://nptel.ac.in
01 Seismology 55:36
02 Seismology Contd. 51:06
03 Seismology Contd.. 1:04:10
04 Seismology Contd... 1:01:17
05 Seismic Inputs 58:39
06 Seismic Inputs Contd. 55:50
07 Seismic Inputs Contd.. 57:52
08 Seismic Inputs Contd.... 56:24
09 Response Analysis for Specified Ground Motion 53:44
10 Response Analysis for Specified Ground Motion Contd. 58:56
11 Response Analysis for Specified Ground Motion Contd.. 56:36
15 Frequency Domain Spectral Analysis 57:06
16 Frequency Domain Spectral Analysis 54:14
17 Frequency Domain Spectral Analysis Contd... 58:31
18 Frequency Domain Spectral Analysis contd.... 56:52
19 Frequency Domain Spectral Analysis contd..... 56:20
20 Response Spectrum Method of Analysis 54:16
21 Response Spectrum Method of Analysis. 57:06
22 Response Spectrum Method of Analysis Contd. 54:49
12 Response Analysis for Specified Ground Motion Contd.... 59:47
13 Response Analysis for Specified Ground Motion Contd..... 54:34
14 Response Analysis for Specified Ground Motion Contd...... 58:51
23 Response Spectrum Method of Analysis Contd... 56:04
24 Response Spectrum Method of Analysis Contd.... 54:31
25 Inelastic Seismic Response of Structures 55:28
26 Inelastic Seismic Response of Structures Contd. 54:57
27 Inelastic Seismic Response of Structures Contd... 59:45
28 Inelastic Seismic Response of Structures Contd..... 53:51
29 Inelastic Seismic Response of Structures Contd...... 55:25
30 Inelastic Seismic Response of Structures Contd....... 52:44
T. E. Venkata Balaji: An Introduction to Riemann Surfaces and Algebraic Curves: Complex 1-Tori and Elliptic Curves (IIT Madras)
# Click the up-left corner to select videos from the playlist
source: nptelhrd 2013年6月13日
Mathematics - An Introduction to Riemann Surfaces and Algebraic Curves: Complex 1-Tori and Elliptic Curves by Dr. T. E. Venkata Balaji, Department of Mathematics, IIT Madras. For more details on NPTEL visit http://www.nptel.iitm.ac.in/syllabus/111106044/
01 The Idea of a Riemann Surface 57:13
02 Simple Examples of Riemann Surfaces 57:47
03 Maximal Atlases and Holomorphic Maps of Riemann Surfaces 50:58
04 A Riemann Surface Structure on a Cylinder 54:56
05 A Riemann Surface Structure on a Torus 48:26
06 Riemann Surface Structures on Cylinders and Tori via Covering Spaces 56:44
07 Moebius Transformations Make up Fundamental Groups of Riemann Surfaces 48:34
08 Homotopy and the First Fundamental Group 53:35
09 A First Classification of Riemann Surfaces 49:03
10 The Importance of the Path-lifting Property 57:49
11 Fundamental groups as Fibres of the Universal covering Space 56:52
12 The Monodromy Action 53:33
13 The Universal covering as a Hausdorff Topological Space 1:01:02
14 The Construction of the Universal Covering Map 55:26
15A Completion of the Construction of the Universal Covering 37:29
15B Completion of the Construction of the Universal Covering: The Fundamental Group 43:47
16 The Riemann Surface Structure on the Topological Covering of a Riemann Surface 59:12
17 Riemann Surfaces with Universal Covering the Plane or the Sphere 1:18:54
18 Classifying Complex Cylinders Riemann Surfaces 1:01:21
19 Characterizing Moebius Transformations with a Single Fixed Point 56:08
20 Characterizing Moebius Transformations with Two Fixed Points 1:01:38
21 Torsion-freeness of the Fundamental Group of a Riemann Surface 46:25
22 Characterizing Riemann Surface Structures on Quotients of the Upper Half 1:12:59
23 Classifying Annuli up to Holomorphic Isomorphism 45:18
24 Orbits of the Integral Unimodular Group in the Upper Half-Plane 1:15:20
25 Galois Coverings are precisely Quotients by Properly Discontinuous Free Actions 1:05:23
26 Local Actions at the Region of Discontinuity of a Kleinian Subgroup 1:11:25
27 Quotients by Kleinian Subgroups give rise to Riemann Surfaces 50:51
28 The Unimodular Group is Kleinian 1:06:11
29 The Necessity of Elliptic Functions for the Classification of Complex Tori 48:15
30 The Uniqueness Property of the Weierstrass Phe-function 1:08:15
31 The First Order Degree Two Cubic Ordinary Differential Equation satisfied 1:06:12
32 The Values of the Weierstrass Phe function at the Zeros of its Derivative 49:24
33 The Construction of a Modular Form of Weight Two on the Upper Half-Plane 55:50
34 The Fundamental Functional Equations satisfied by the Modular Form of Weight 54:34
35 The Weight Two Modular Form assumes Real Values on the Imaginary Axis 56:55
36 The Weight Two Modular Form Vanishes at Infinity 50:47
37A The Weight Two Modular Form Decays Exponentially in a Neighbourhood of Infinity 43:36
37B A Suitable Restriction of the Weight Two Modular Form is a Holomorphic Conformal 50:24
38 The J-Invariant of a Complex Torus (or) of an Algebraic Elliptic Curve 59:17
39 A Fundamental Region in the Upper Half-Plane for the Elliptic Modular J-Invariant 51:28
40 The Fundamental Region in the Upper Half-Plane for the Unimodular Group 1:16:24
41 A Region in the Upper Half-Plane Meeting Each Unimodular Orbit Exactly Once 49:46
42 Moduli of Elliptic Curves 1:08:12
43 Punctured Complex Tori are Elliptic Algebraic Affine Plane 1:00:32
44 The Natural Riemann Surface Structure on an Algebraic Affine Nonsingular Plane Curve 1:09:14
45A Complex Projective 2-Space as a Compact Complex Manifold of Dimension Two
45B Complex Tori are the same as Elliptic Algebraic Projective Curves 36:19
source: nptelhrd 2013年6月13日
Mathematics - An Introduction to Riemann Surfaces and Algebraic Curves: Complex 1-Tori and Elliptic Curves by Dr. T. E. Venkata Balaji, Department of Mathematics, IIT Madras. For more details on NPTEL visit http://www.nptel.iitm.ac.in/syllabus/111106044/
01 The Idea of a Riemann Surface 57:13
02 Simple Examples of Riemann Surfaces 57:47
03 Maximal Atlases and Holomorphic Maps of Riemann Surfaces 50:58
04 A Riemann Surface Structure on a Cylinder 54:56
05 A Riemann Surface Structure on a Torus 48:26
06 Riemann Surface Structures on Cylinders and Tori via Covering Spaces 56:44
07 Moebius Transformations Make up Fundamental Groups of Riemann Surfaces 48:34
08 Homotopy and the First Fundamental Group 53:35
09 A First Classification of Riemann Surfaces 49:03
10 The Importance of the Path-lifting Property 57:49
11 Fundamental groups as Fibres of the Universal covering Space 56:52
12 The Monodromy Action 53:33
13 The Universal covering as a Hausdorff Topological Space 1:01:02
14 The Construction of the Universal Covering Map 55:26
15A Completion of the Construction of the Universal Covering 37:29
15B Completion of the Construction of the Universal Covering: The Fundamental Group 43:47
16 The Riemann Surface Structure on the Topological Covering of a Riemann Surface 59:12
17 Riemann Surfaces with Universal Covering the Plane or the Sphere 1:18:54
18 Classifying Complex Cylinders Riemann Surfaces 1:01:21
19 Characterizing Moebius Transformations with a Single Fixed Point 56:08
20 Characterizing Moebius Transformations with Two Fixed Points 1:01:38
21 Torsion-freeness of the Fundamental Group of a Riemann Surface 46:25
22 Characterizing Riemann Surface Structures on Quotients of the Upper Half 1:12:59
23 Classifying Annuli up to Holomorphic Isomorphism 45:18
24 Orbits of the Integral Unimodular Group in the Upper Half-Plane 1:15:20
25 Galois Coverings are precisely Quotients by Properly Discontinuous Free Actions 1:05:23
26 Local Actions at the Region of Discontinuity of a Kleinian Subgroup 1:11:25
27 Quotients by Kleinian Subgroups give rise to Riemann Surfaces 50:51
28 The Unimodular Group is Kleinian 1:06:11
29 The Necessity of Elliptic Functions for the Classification of Complex Tori 48:15
30 The Uniqueness Property of the Weierstrass Phe-function 1:08:15
31 The First Order Degree Two Cubic Ordinary Differential Equation satisfied 1:06:12
32 The Values of the Weierstrass Phe function at the Zeros of its Derivative 49:24
33 The Construction of a Modular Form of Weight Two on the Upper Half-Plane 55:50
34 The Fundamental Functional Equations satisfied by the Modular Form of Weight 54:34
35 The Weight Two Modular Form assumes Real Values on the Imaginary Axis 56:55
36 The Weight Two Modular Form Vanishes at Infinity 50:47
37A The Weight Two Modular Form Decays Exponentially in a Neighbourhood of Infinity 43:36
37B A Suitable Restriction of the Weight Two Modular Form is a Holomorphic Conformal 50:24
38 The J-Invariant of a Complex Torus (or) of an Algebraic Elliptic Curve 59:17
39 A Fundamental Region in the Upper Half-Plane for the Elliptic Modular J-Invariant 51:28
40 The Fundamental Region in the Upper Half-Plane for the Unimodular Group 1:16:24
41 A Region in the Upper Half-Plane Meeting Each Unimodular Orbit Exactly Once 49:46
42 Moduli of Elliptic Curves 1:08:12
43 Punctured Complex Tori are Elliptic Algebraic Affine Plane 1:00:32
44 The Natural Riemann Surface Structure on an Algebraic Affine Nonsingular Plane Curve 1:09:14
45A Complex Projective 2-Space as a Compact Complex Manifold of Dimension Two
45B Complex Tori are the same as Elliptic Algebraic Projective Curves 36:19
S. Dharmaraja: Stochastic Processes (IIT Delhi)
# playlist of the 39 videos (click the up-left corner of the video)
source: nptelhrd 2013年6月20日
Mathematics - Stochastic Processes by Dr. S. Dharmaraja, Department of Mathematics, IIT Delhi. For more details on NPTEL visit http://nptel.iitm.ac.in
Mod-01 Lec-01 Introduction to Stochastic Processes 55:11
Mod-01 Lec-02 Introduction to Stochastic Processes (Contd.) 59:10
Mod-01 Lec-03 Problems in Random Variables and Distributions 48:40
Mod-01 Lec-04 Problems in Sequences of Random Variables 41:18
Mod-02 Lec-01 Definition, Classification and Examples 50:35
Mod-02 Lec-02 Simple Stochastic Processes 57:02
Mod-03 Lec-01 Stationary Processes 54:37
Mod-03 Lec-02 Autoregressive Processes 1:02:14
Mod-04 Lec-01 Introduction, Definition and Transition Probability Matrix 56:01
Mod-04 Lec-02 Chapman-Kolmogrov Equations 56:45
Mod-04 Lec-03 Classification of States and Limiting Distributions 51:14
Mod-04 Lec-04 Limiting and Stationary Distributions 59:39
Mod-04 Lec-05 Limiting Distributions, Ergodicity and Stationary Distributions 48:25
Mod-04 Lec-06 Time Reversible Markov Chain 56:31
Mod-04 Lec-07 Reducible Markov Chains 55:41
Mod-05 Lec-01 Definition, Kolmogrov Differential Equations and Infinitesimal Generator Matrix 55:24
Mod-05 Lec-02 Limiting and Stationary Distributions, Birth Death Processes 58:36
Mod-05 Lec-03 Poisson Processes 56:09
Mod-05 Lec-04 M/M/1 Queueing Model 56:23
Mod-05 Lec-05 Simple Markovian Queueing Models 58:03
Mod-05 Lec-06 Queueing Networks 58:43
Mod-05 Lec-07 Communication Systems 51:18
Mod-05 Lec-08 Stochastic Petri Nets 58:01
Mod-06 Lec-01 Conditional Expectation and Filtration 48:45
Mod-06 Lec-02 Definition and Simple Examples 55:51
Mod-07 Lec-01 Definition and Properties 46:41
Mod-07 Lec-02 Processes Derived from Brownian Motion 39:29
Mod-07 Lec-03 Stochastic Differential Equations 47:38
Mod-07 Lec-04 Ito Integrals 50:15
Mod-07 Lec-05 Ito Formula and its Variants 39:53
Mod-07 Lec-06 Some Important SDE`s and Their Solutions 39:31
Mod-08 Lec-01 Renewal Function and Renewal Equation 46:48
Mod-08 Lec-02 Generalized Renewal Processes and Renewal Limit Theorems 37:58
Mod-08 Lec-03 Markov Renewal and Markov Regenerative Processes 1:01:08
Mod-08 Lec-04 Non Markovian Queues 39:39
Mod-08 Lec-05 Non Markovian Queues Cont,, 44:25
Mod-08 Lec-06 Application of Markov Regenerative Processes 47:43
Mod-09 Lec-01 Galton-Watson Process 43:48
Mod-09 Lec-02 Markovian Branching Process 46:06
source: nptelhrd 2013年6月20日
Mathematics - Stochastic Processes by Dr. S. Dharmaraja, Department of Mathematics, IIT Delhi. For more details on NPTEL visit http://nptel.iitm.ac.in
Mod-01 Lec-01 Introduction to Stochastic Processes 55:11
Mod-01 Lec-02 Introduction to Stochastic Processes (Contd.) 59:10
Mod-01 Lec-03 Problems in Random Variables and Distributions 48:40
Mod-01 Lec-04 Problems in Sequences of Random Variables 41:18
Mod-02 Lec-01 Definition, Classification and Examples 50:35
Mod-02 Lec-02 Simple Stochastic Processes 57:02
Mod-03 Lec-01 Stationary Processes 54:37
Mod-03 Lec-02 Autoregressive Processes 1:02:14
Mod-04 Lec-01 Introduction, Definition and Transition Probability Matrix 56:01
Mod-04 Lec-02 Chapman-Kolmogrov Equations 56:45
Mod-04 Lec-03 Classification of States and Limiting Distributions 51:14
Mod-04 Lec-04 Limiting and Stationary Distributions 59:39
Mod-04 Lec-05 Limiting Distributions, Ergodicity and Stationary Distributions 48:25
Mod-04 Lec-06 Time Reversible Markov Chain 56:31
Mod-04 Lec-07 Reducible Markov Chains 55:41
Mod-05 Lec-01 Definition, Kolmogrov Differential Equations and Infinitesimal Generator Matrix 55:24
Mod-05 Lec-02 Limiting and Stationary Distributions, Birth Death Processes 58:36
Mod-05 Lec-03 Poisson Processes 56:09
Mod-05 Lec-04 M/M/1 Queueing Model 56:23
Mod-05 Lec-05 Simple Markovian Queueing Models 58:03
Mod-05 Lec-06 Queueing Networks 58:43
Mod-05 Lec-07 Communication Systems 51:18
Mod-05 Lec-08 Stochastic Petri Nets 58:01
Mod-06 Lec-01 Conditional Expectation and Filtration 48:45
Mod-06 Lec-02 Definition and Simple Examples 55:51
Mod-07 Lec-01 Definition and Properties 46:41
Mod-07 Lec-02 Processes Derived from Brownian Motion 39:29
Mod-07 Lec-03 Stochastic Differential Equations 47:38
Mod-07 Lec-04 Ito Integrals 50:15
Mod-07 Lec-05 Ito Formula and its Variants 39:53
Mod-07 Lec-06 Some Important SDE`s and Their Solutions 39:31
Mod-08 Lec-01 Renewal Function and Renewal Equation 46:48
Mod-08 Lec-02 Generalized Renewal Processes and Renewal Limit Theorems 37:58
Mod-08 Lec-03 Markov Renewal and Markov Regenerative Processes 1:01:08
Mod-08 Lec-04 Non Markovian Queues 39:39
Mod-08 Lec-05 Non Markovian Queues Cont,, 44:25
Mod-08 Lec-06 Application of Markov Regenerative Processes 47:43
Mod-09 Lec-01 Galton-Watson Process 43:48
Mod-09 Lec-02 Markovian Branching Process 46:06
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