Applied Linear (Spring 2017) by James Cook

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source: James Cook      2017年1月18日
Here are my Lectures from Math 221, a Sophomore level linear algebra course which is intended for engineering or other applied technical majors. We're using Thomas Shores' Applied Linear Algebra text, but, I'm likely to supplement with some of my own materials from past teaching of linear algebra.

systems of equations, Gauss Jordan, 1-17-17, part 1 59:51 Note, the excellent webtool I use in this Lecture is found at: http://www.math.odu.edu/~bogacki/cgi-...
systems of equations, Gauss Jordan, 1-17-17, part 2 7:44
complex arithmetic, how to factor polynomials over C, 1-19-17, part 1 59:51
complex arithmetic, how to factor polynomials over C, 1-19-17, part 2 16:43
complex example, structure of solution sets, 1-24-17, part 1 59:51
complex example, structure of solution sets, 1-24-17, part 2 15:31
matrix algebra and multiplication, 1-26-17, part 1 59:51
matrix algebra and multiplication, 1-26-17, part 2 17:49
on interpretations of the rref of a given matrix, finding inverses, 1-31-17 54:39
matrix column multiplication, blocks, 2-2-17, part 1 59:51
matrix column multiplication, blocks, 2-2-17, part 2 9:21
rank, linear transformation and its standard matrix, 2-7-17, part 1 59:51
rank, linear transformation and its standard matrix, 2-7-17, part 2 16:25
partial derivatives and linearization, determinants, 2-14-17, part 1 59:51
partial derivatives and linearization, determinants, 2-14-17, part 2 15:32
Cramer's Rule, Vector Space and Subspace, 2-16-17, part 1 59:51
Cramer's Rule, Vector Space and Subspace, 2-16-17, part 2 14:53
help with Mission 1, span, LI and coordinates, 2-21-17, part 1 59:51
help with Mission 1, span, LI and coordinates, 2-21-17, part 2 17:37
bases for matrix subspaces, words on Test 1, 2-23-17, part 1 59:33
bases for matrix subspaces, words on Test 1, 2-23-17, part 2 14:13
Test 1 overview, coordinate change and linear maps, 3-2-17, part 1 59:51
Test 1 overview, coordinate change and linear maps, 3-2-17, part 2 16:08
orthonormality in Euclidean space, 3-7-17, part 1 59:51
orthonormality in Euclidean space, 3-7-17, part 2 21:41
normal equation, linear least squares, 3-9-17, part 1 59:51
normal equation, linear least squares, 3-9-17, part 2 16:11
some hwk advice, inner product space, 3-21-17, part 1 59:51
some hwk advice, inner product space, 3-21-17, part 2 2:26
complex inner product space, orthogonal things, 3-23-17, part 1 59:51
complex inner product space, orthogonal things, 3-23-17, part 2 15:57
unitary matrices, help on homework, 3-28-17, part 1 59:51
unitary matrices, help on homework, 3-28-17, part 2 25:16
eigenvectors and values, spectral theorem, 4-6-17, part 1 59:51
eigenvectors and values, spectral theorem, 4-6-17, part 2 15:28
diagonalization and applications, 4-11-17, part 1 59:51
diagonalization and applications, 4-11-17, part 2 13:18
quadratic forms and eigenvectors, 4-13-17, part 1 59:51
quadratic forms and eigenvectors, 4-13-17, part 2 2:58
complex eigvectors, jordan blocks, deqns, 4-18-17, part 1 59:51
complex eigvectors, jordan blocks, deqns, 4-18-17, part 2 16:12
review of Test 3 solution, reminders about Tests 1,2, 5-2-17, part 1 59:51
comments about final, 5-2-17, part 2 8:56

Linear Algebra (Spring 2015) by James Cook

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source: James Cook      2015年1月14日
These videos are from Math 321 at Liberty University from the Spring 2015 Semester. I followed my notes which are found at: http://www.supermath.info/LinearNotes2015.pdf and in 2015 we used "A Course in Linear Algebra" (a Dover publication) by David B. Damiano and John B. Little. In 2014 I used the open source Linear Algebra text by Jim Hefferon and in 2016 I'm using "Linear Algebra: An Introductory Approach" by Charles W. Curtis (from Springer). Of course, there are probably hundreds of excellent linear algebra texts, these choices are a mixture of economy and fit to the prerequisite structure at our school. For example. I do assume you have previous experience with mathematical proof. However, very little background is really needed. I would recommend watching the 2016 course as it is posted. I bought a mic and the audio is vastly improved.

Lecture 1 part 1: sets, index notation, rows and columns 33:26 Introductory comments about numbers, sets, notation. Based on Chapter 1 of http://www.supermath.info/LinearNotes...
Lecture 1 part 2: equality by components, rows or columns 7:18
Lecture 2 part 1: functions, Gaussian elimination 33:26
Lecture 2 part 2: row reduction for solving linear systems 11:36
Lecture 3: solution sets, some theoretical results about rref 49:01
Lecture 4: rref pattern, fit polynomials, matrix algebra basics 50:02
Lecture 5: prop of matrix algebra, all bases belong to us, inverse matrix defined 52:02
Lecture 6: elementary matrices, properties and calculation of inv. matrix 49:29
Lecture 7 50:04
Lecture 8 51:31
Lecture 9: LI and the CCP 39:19
Lecture 9 bonus 15:45
Lecture 11: gallery of LT, injectivity and surjectivity for LT, new LT from old 51:54
Lecture 12: examples and applications of matrices and LTs 48:42
Lecture 13 part 1 32:27
Lecture 13 part 2: solution to Quiz 1 22:06
Lecture 14: vector space defined, examples, subspace theorem 49:37
Lecture 15: axiomatic proofs, subspace thm proof, Null(A) and Col(A) 49:02
Lecture 16: generating sets for spans, LI, basis and coordinates 50:16
proofs before Lecture 17 0:28
Lecture 17: theory of dimension and theorems on LI and spanning 54:01
Lecture 18: basis of column and null space, solution set structure again 50:01
Lecture 19: subspace thms for LT and unique linear extension prop 53:29
Lecture 19.5: isomorphism is equivalence relation, finite dimension classifies 25:02
Lecture 20 part 1: coordinate maps and matrix of LT for abstract vspace 31:34
Lecture 20 part 2: examples of matrix of LT in abstract case 22:34
Lecture 21: kernel vs nullspace, coordinate change 51:11
Lecture 22 part 1: coordinate change for matrix of LT 46:35
Lecture 22 part 2:rank nullity, Identity padded zeros thm, matrix congruence comment 5:07
Lecture 22.5: proof of abstract rank nullity theorem, examples 26:43
Lecture 23: part 1: quotient of vector space by subspace 30:19
Lecture 23 part 2: quotient space examples,1st isomorphism theorem 35:29
Lecture 24: structure of subspaces, TFAE thm for direct sums 51:56
Review for Test 2 part 1 59:51
Review for Test 2 part 2 35:39
Lecture 26: motivation, calculation and interpretation of determinants 48:24
Lecture 27: determinant properties, Cramer's Rule derived 48:54
Lecture 28: adjoint formula for inverse, eigenvectors and values 52:45
interesting example for Lecture 28 2:59
Lecture 28 additional eigenvector examples 16:02
Lecture 29: basic structural theorems about eigenvectors 51:59
supplement to Lecture 29 11:25
Lecture 30: eigenspace decompositions, orthonormality 52:24
concerning rotations 21:47
Lecture 31: complex vector spaces and complexification 52:26
Lecture 32: rotation dilation from complex evalue, GS example 53:01
Lecture 33: orthonormal bases, projections, closest vector problem. 53:30
Lecture 34: complex inner product space, Hermitian conjugate and properties 52:51
Problem 154 solution 0:45
Lecture 35: overview of real Jordan form, application to DEqns 52:16
Lecture 36: invariant subspaces, triangular forms, nilpotentence 52:59
Lecture 37: nilpotent proofs, diagrammatics for generalize evectors, A = D + N 49:11
Lecture 38: minimal polynomial, help with homework 52:47
Lecture 39: quiz 3 solution 49:43
partial course review 1:16:15

Linear Algebra (Spring 2016) by James Cook

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source: James Cook      2016年1月18日
I intend to post the Lectures from Math 321 of Spring 2016. See: http://www.supermath.info/math321PlannerSpring2016.pdf for the plan. We're using Charles W. Curtis’ Linear Algebra An Introductory
Approach as the required text. However, the first few lectures on matrix calculation are not in sync with the required text. I hope to post Lecture Notes to follow this plan as the semester continues.

Jan 18, introduction, some algebraic language 51:06
Jan 20, finite sums and matrix ops defined 51:09
Jan 22, some proofs of matrix algebra part 1 31:57
Jan 22, concatenation proof help, part 2 5:47
Jan 22, all the bases belong to us, part 3 7:29
Jan 22, inverses, 2x2 formula, part 4 18:28
Jan 22, symmetric, triangular, diagonal, nilpotent, part 5 12:42
Jan 25, systems of equations, Gauss-Jordan Algorithm 52:39
supplement 1 for Jan 25, a row reduction over Z/11Z 9:42
Jan 27, elementary matrices, theorem(s) of invertibility 51:47
Jan 29, end of inverses, span and LI, CCP 52:30
Feb 1, review of course up to this point 49:27
Feb 5, Vector Space, subspace tests 53:59
Feb 8, span theorem, linear independence (LI), basis defined 49:13
Feb 12, structure of solution sets 50:44
Feb 15, snow day, bonus basis examples, subspace theorem sketch 35:02
Feb 17, basic theory of linear transformations 51:38
Feb 19, linear transformations part 1 51:31
Feb 19, linear transformations part 2 59:51
Feb 19, linear transformations part 3 8:13
Feb 22, matrix of transformation again 52:49
Feb 24, coordinate change for vectors and transformations 54:08
Feb 26, day of the determinant 51:49
Feb 29, comments for Test 1 44:20
March 4, inverse formula, classification problem for L(V) 51:39
March 9, 2016, divisibility of minimal polynomial, e-vectors defined 51:17
March 11, e-vectors, invariant subspaces, diagonalizable, examples 52:26
E.M.L. 1, invariant subspaces, primary decomposition theorem 23:19
E.M.L. 2, idempotent examples the E_i and q_i and the a_i of the proof 22:35
E.M.L. 3, diagonalizable transformations, simultaneous diagonalization 15:25
E.M.L. 4, triangular form theorem, nilpotence 26:30
E.M.L. 5, minimal vs characteristic poly examples, Jordan Decomposition Theorem 22:26
E.M.L. 6, elementary divisor theorem, companion matrices, rational canonical form 43:28
March 21, rational and Jordan forms, chains of generalized e-vectors 49:31
March 23, rational vs Jordan form an attempt, complexification 49:36
March 25, real Jordan form 53:29
March 30, differential equations via the matrix exponential 52:40
April 1, real inner product space 51:48
April 4, orthonormality and Gram Schmidt Algorithm 52:52
April 8, theory of orthogonal complements, least squares 52:15
April 11, orthogonal transformations, real spectral theorem, quadratic forms 52:24
April 13, word on complex inner products, quotient space 53:55
April 15, first isomorphism theorem, dual space 52:40
April 18, hwk help, double dual, bilinear forms (part 1) 52:35
April 20, metric vs. inner product, geometries, musical morphisms 50:51
April 22, tensor products over and on a vector space 52:38
Solution to Mission 9, a video overview 11:12
April 25, review for Test 2 46:42
SubscribeOrIBiteYourHeadOff 3:22
May 2, a word on Hurwitz Theorem, Daniel Attacks. 46:53

Linear Algebra (Spring 2017) by James Cook at Liberty University

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source: James Cook           2017年1月16日
This playlist contains my Lectures from Math 321 in the Spring 2017 Semester at Liberty University. This Semester I do not follow a particular text. Instead, we just use my notes (which are based on about 10 popular texts in linear algebra).
The level of this course is higher than some courses which do not have a proof course prerequisite. Unfortunately, many of the common texts are really written more as a cookbook of problem solving techniques. The flavor here is decidedly less applied. This is a math course and while we mention applications, the centerpiece is simply the theoretical structure of linear algebra. The theory here is both simple and general. For the student of math, linear algebra is a great place to hone proof writing skill. We wish this course to increase the skill of the student in formal argument and abstraction. Naturally, we also seek for students of this course to assimilate the central theorems and intuitions of linear algebra. Fortunately, the goal of learning linear algebra well fits naturally with the goal of embracing abstraction in mathematics. If you want an applied linear algebra course where the focus is not on proofs then you ought to take our Math 221 course if you are a student at Liberty. We will also cover applications, but, our emphasis is not on problem solving.

components, rows, columns, add and scalar multiply, word on rings: 1-16-17 46:51
standard notations, matrix multplication, 1-20-17 52:40
how to multiply with standard bases, special matrices, 1-20-17 56:56
supplemental examples of block multiplication, for 1-20-17 4:59
on the Gauss-Jordan algorithm, 1-23-17 53:22
on the structure of solution sets and elementary matrices, 1-25-17 51:23
on inverse matrices, 1-27-17 53:15
spanning, linear independence and CCP for column vectors, 1-30-17 51:52
CCP proof and its application, motivation of determinants, 2-1-17 52:04
on determinant calculation, 2-3-17 48:33
Cramer's Rule and the Adjoint Formula for the Inverse, 2-6-17 51:17
definition of vector space, examples, subspace test, 2-13-17 51:28
subspace examples, span, basis, 2-15-17, part 1 59:51
subspace examples, span, basis, 2-15-17, part 2 6:11
on coordinates and dimension, 2-17-17 51:09
theorems on manipulating bases, 2-20-17 53:30
the subspace theorem (in my office), 2-20-17 26:52
basic theory of linear transformations, 2-22-17 51:39
theorem on image and inverse image, standard matrx, 2-24-17 47:28
gallery of linear transformations, restriction, matrix of T, 2-27-17 54:31
finite dimensional isomorphism, matrix of linear transformation, 3-1-17 51:26
matrix of linear maps, coordinate change, 3-3-17 54:18
rank nullity for maps, congruence vs. similarity, 3-6-7 51:44
direct sum decomposition part 1, 3-8-17 51:50
direction sum decomposition theorem part 2, 3-10-17 8:50
direct sum of matrices, intro eigenvectors, 3-10-17 50:27
eigenbasis, algebraic and geometric multiplicity, 3-20-17 51:20
Jordan Form for Matrix or Transformation, 3-22-17 51:11
review for Test 2, 3-24-17 51:35
technology assessment, 3-29-17 29:41
Easter Monday video on polynomial op theory, 3-31-17 44:42
examples of Jordan forms, Matrix Exponential, 4-3-17 50:25
differential equations, inner products, 4-5-17 54:31
orthogonal, GSA example, 4-7-17 55:27
orthogonal complements, 4-10-17 47:54
angles in complex inner product space, least squares, adjoint, 4-12-17 53:19
explicit formula for adjoint, linear isometries, dual space, 4-14-17 52:59
partial proof of spectral theorems, 4-19-17 46:28
concluding thoughts on quadratic forms, Quotient Space intro., 4-21-17 50:37
quotient vector space and the first isomorphism theorem, 4-24-17 50:38
maps on invariant subspaces and their quotients, 4-26-17 54:02
bilinear forms, metrics, geometry, music, 4-28-17 54:10
comments about Test 3 solution and final, 5-1-17 51:46

The Ancient Land of Persia Tour

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# playlist compiled by The Oriental Institute

The Grand Bazaar: Munchies Guide To Tehran (Part 1/3) [Munchies] 10:33
When it comes to Tehran, it's impossible to avoid politics and easy to overlook the Iranian city's thriving culinary scene. In our first installment of The MUNCHIES Guide to Tehran, our host Gelareh Kiazand introduces us to the bustling street food offerings in the city.
We begin our journey at the capital city's Grand Bazaar, since that's where commodities first arrive. Gelareh beelines for the market's food stands, where she samples dried fruits and nuts while waiting out the line at Moslem Restaurant, frequented by up to 5,000 kebab connoisseurs daily—well worth it for her favorite tah chin. At the more modest and bygone Tajrish Bazaar, she's the proverbial kid in a candy store, wading through copper and carpet vendors in search of sweet snacks, such as grape molasses and lavasak (fruit leather). Watch Part 2: http://bit.ly/Tehran-2
Iran: Historic Capitals [Rick Steves' Europe] 25:44
Iran: Tehran and Side-Trips [Rick Steves' Europe] 25:45
Rick Steves' Iran [Rick Steves' Europe] 55:45
Meidan Emam, Esfahan (UNESCO/NHK) [UNESCO] 2:07
Persepolis (UNESCO/NHK) [UNESCO] 2:58
The Radif of Iranian music [UNESCO] 10:01
The Pahlevani and Zoorkhanei rituals [UNESCO] 10:06
Capital of a column from the audience hall of the palace of Darius I, Susa [Smarthistory. art, history, conversation.] 3:58
Bushel with ibex motifs [Smarthistory. art, history, conversation.] 4:02
Ilkhanid Mihrab [Smarthistory. art, history, conversation.] 5:41
Two royal figures (Saljuq Period) [Smarthistory. art, history, conversation.] 5:17
Conserving the Emperor's Carpet [The Met] 8:33
Making Qalamkar Cloth in Isfahan, Iran.mp4 [John Lawrence] 0:50
The Cyrus Cylinder from Ancient Babylon and the Beginning of the Persian Empire [The Met] 59:01
Alexander Nagel | Taking Care of Color in Persepolis [The Oriental Institute] 36:50

BilgisayarKavramlari (videos of July 2017)

source: BilgisayarKavramlari

32:18 Bilişimde Girişim: Armut.com Kurucu Ortağı Erol Değim Bir girişim hikayesi olarak armut.com'un kuruluşu, finansal kaynaklara ulaşması, pazarlamanın başlangıcı, makine öğrenmesi algoritmaları ve girişimci olacaklara çok önemli tavsiyeler içeren röporta...
21:30 Staj Okulu 2017: Veri Bilimi Üzerine Kısa Kısa Veri bilimi (data science) üzerine giriş seviyesindeki konuşmadan kısa kısa
1:33 Hayata Dair : Bora Kaşmer'e Soruyoruz Netaş Yazılım Mimarı olarak çalışan Bora Kaşmer'e hayata dair tavsiyelerini soruyoruz.
1:03:47 Back-End Geliştiriciliği Üzerine : Bora Kaşmer ile Netaş Yazılım Mimarı Bora Kaşmer ile back-end geliştiriciliği ve bilişim dünyasına ait genel konuları konuşuyoruz.
3:58 Hayata Dair: ShiftDelete.net Kurucusu Hakkı Alkan ile Hakkı Alkan'ın hayata dair tavsiyelerini, tecrübelerini ve görüşlerini soruyoruz.
26:39 Girişimcilik: ShiftDelete.net Kurucusu Hakkı Alkan ile Bilişim alanında Girişimcilik Üzerine Bilişim alanında girişimci olmak ve girişim fikirleri olanlar için izlenebilecek yolları soruyoruz. ShiftDelete.net kurucusu Hakkı Alkan'a sorulara içtenlikle verdiği cevaplardan dolayı teşekkür e...
34:15 2017 Üniversite Tercihleri - Soru Cevap Gelen sorular üzerine hazırlanan soru - cevap Videosudur. Genel olarak sorular:
Hangi Üniversite?
Yazılım veya Bilişim için yetenek gerekir mi?
Matematik ne kadar önemli?
Bilgisayar Mühendisliği - ...
10:41 Hayata Dair - Mustafa Acungil Yazar ve BilgeAdam, İş ve Veri Yönetimi Çözümleri Direktörü, Mustafa Acungil'e hayata dair tavsiyelerini ve bilişim dünyası ile ilgili kritik noktaları soruyoruz.
57:11 İş Zekası, Veri Analitiği ve Hayata Dair Tavsiyelerle Mustafa Acungil Mustafa Acungil'e iş zekası, veri analitiği ve hayata dair konularda soruyoruz.
Programın yönetimini ve sunumunu Hafize Nur K
 24:11 Scratch 6 Görünüm  Scratch ile kodlama mantığına giriş yapılan 6. Video. Bu gruptaki videoların oynatma listesi için:
https://www.youtube.com/playlist?playnext=1&list=PLh9...
Videolar Marm...
 13:58 Engin Polat'a Hayata dair tavsiyelerini soruyoruz. Web geliştirme, front-end development, ön yüz geliştiricisi gibi isimlerle anılan çalışma alanını, Bilgehan Biricik'in hazırladığı programda BilgeAdam chief architect Engin Polat'ı ağırlıyoruz ve k...
 46:47 Front-End Geliştiriciliği üzerine Engin Polat ile Web geliştirme, front-end development, ön yüz geliştiricisi gibi isimlerle anılan çalışma alanını, Bilgehan Biricik'in hazırladığı programda BilgeAdam chief architect Engin Polat'ı ağırlıyoruz ve k...
 16:34 JavaScript3: Örnek Kodlar 2. videoda anlattığımız, javascript ile döngüler, fonksiyonlar ve koşulların hızlıca uygulamalarını yapıyoruz.
 16:07 JavaScript 2: Temeller ve Yapısal Programlama Döngüler (for loop) , Koşullar ( if - else) , fonkisyonlara giriş yapıyoruz ve bazı basit java script kural ve komutlarını (yorumlar (comments) , blocklar ( blocks) gibi) öğreniyoruz.
 42:10 İş Zekası Sohbetleri 1: Yusuf Arslan Eda Eşmekayanın hazırladığı İş Zekası Sohbetlerinin ilkinde, konuğumuz olan İş Zekası ve Veri Ambarı Uzmanı Yusuf Arslan'a sektöre, güncel gelişmelere ve yeni başlayacak arkadaşlara dair tavsiyeler...
 5:18 YBS Kongersi 2017 http://2017.imisc.net/konferans/
2017 YBS Kongersi, Endüstri 4.0 Anateması ile gerçekleşecek, ilk kez doktora konsorsiyumu, endüstriden katılımcılar ve aşağıdaki gibi çok farklı konu başlıkları il...
 17:04 JavaScript 1: Giriş ve Basit bir Kod (Web Programlama 9. Video) Java script videolarına giriş yapıyor, sunucu tarafı ve istemci tarafı kodlamanın ne olduğunu, java scriptin tam olarak nerede işe yaradığını, çıkışını, günümüzde kullanıldığı bazı yerleri basitçe ...
 11:08 Scratch 5: Hareket Menüleri Scratch ile kodlama mantığına giriş yapılan 5. Video. Bu gruptaki videoların oynatma listesi için:
https://www.youtube.com/playlist?playnext=1&list=PLh9...
Videolar Marm...

(Español / in Spanish) GUÍA UNAM ÁREA DE HUMANIDADES (ÁREA 4)

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source: Academia Internet     2015年5月22日
¡ATENCIÓN! Guías resueltas para todas las áreas (todos los cursos), visitar el blog de Academia Internet: https://academiainternet.wordpress.com/ Compartir en sus redes y suscribirse para más vídeos.

GUÍA HISTORIA UNIVERSAL UNAM HUMANIDADES 37:03
Guía de Español UNAM 42:27
GUÍA FÍSICA UNAM 2015 HUMANIDADES 31:33
Guía de matemáticas UNAM HUMANIDADES 1:42:17
Guía de Literatura UNAM 34:30
GUÍA GEOGRAFÍA HUMANIDADES UNAM 35:16
GUÍA BIOLOGÍA UNAM HUMANIDADES 38:48
GUÍA Química UNAM HUMANIDADES 37:32
GUÍA Historia de México HUMANIDADES UNAM 27:55
Filosofía Guía UNAM HUMANIDADES 27:16

(Español / in Spanish) GUÍA UNAM ÁREA DE SOCIALES (ÁREA 3)

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source: Academia Internet    2015年2月26日

Guía de Español UNAM 42:27
GUÍA FÍSICA UNAM 2015 HUMANIDADES 31:33
GUÍA MATEMÁTICAS SOCIALES UNAM 1:45:57
Guía de Literatura UNAM 34:30
GEOGRAFIA GUÍA SOCIALES UNAM 33:37
GUÍA BIOLOGÍA SOCIALES UNAM 36:43
GUÍA Química UNAM HUMANIDADES 37:32
GUÍA HISTORIA UNIVERSAL SOCIALES UNAM 50:35
GUÍA HISTORIA DE MÉXICO SOCIALES UNAM 40:14

(Español / in Spanish) GUÍA UNAM ÁREA DE INGENIERÍAS (ÁREA 1)

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source: Academia Internet     2015年5月22日
GUÍA UNAM ÁREA DE INGENIERÍAS (ÁREA 1)

GUÍA MATEMÁTICAS UNAM ÁREA DE INGENIERIAS 1:28:18
Guía de Español UNAM 42:27
GUÍA FÍSICA ÁREA DE INGENIERÍAS UNAM 55:23
Guía de Literatura UNAM 34:30
GUÍA GEOGRAFÍA ÁREA DE INGENIERÍAS UNAM 23:22
GUÍA BIOLOGÍA ÁREA DE INGENIERÍAS UNAM 31:01
GUÍA Química UNAM HUMANIDADES 37:32
GUÍA HISTORIA UNIVERSAL INGENIERÍAS UNAM 30:34
GUÍA HISTORIA DE MÉXICO ÁREA DE INGENIERÍAS UNAM 22:53

(Türk / in Turkish) Hakan Efe 2017 ÖABT Matematik

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source: Benim Hocam      2016年12月16日
Hakan Efe 2017 ÖABT Matematik
Türkiye’nin Hocaları Sizin yanınızda …
Kitap Satışımız İçin;
http://www.benimhocamyayinevi.com https://www.facebook.com/benimhocamya...
https://www.instagram.com/benimhocam/

2017 ÖABT Matematik Dersi Tanıtım Videosu 0:44
1) Analiz Fonksiyonlar - I - ÖABT Matematik Dersi 35:18
2) Analiz Fonksiyonlar - II - ÖABT Matematik Dersi 39:59
3) Analiz Fonksiyonlar - III - ÖABT Matematik Dersi 40:14
4) Analiz Fonksiyonlar - IV - ÖABT Matematik Dersi 23:56
5) Analiz Fonksiyonlar - V - ÖABT Matematik Dersi 38:46
6) Analiz Fonksiyonlar - VI - ÖABT Matematik Dersi 1:06:05
7) Limit - I - ÖABT Matematik Dersi 33:13
8) Limit - II - ÖABT Matematik Dersi 40:06
9) Limit - III - ÖABT Matematik Dersi 36:53
10) Limit - IV - ÖABT Matematik Dersi 31:19
11) Limit - V - ÖABT Matematik Dersi 34:33
12) Limit - VI - ÖABT Matematik Dersi 35:10
13) Türev - I - ÖABT Matematik Dersi 31:55
14) Türev - II - ÖABT Matematik Dersi 44:45
15) Türev - III - ÖABT Matematik Dersi 42:38
16) Türev - IV - ÖABT Matematik Dersi 41:00
17) Türev - V - ÖABT Matematik Dersi 57:14
18) Türev - VI - ÖABT Matematik Dersi 44:08
19) Türev - VII - ÖABT Matematik Dersi 26:16
20) Türev - VIII - ÖABT Matematik Dersi 1:02:16
21) Türev - IX - ÖABT Matematik Dersi  29:35
22) Türev - X - ÖABT Matematik Dersi 28:49
23) Türev - XI - ÖABT Matematik Dersi 38:47
24) Türev - XII - ÖABT Matematik Dersi 1:09:30
25) Belirsiz İntegral - I - ÖABT Matematik Dersi 43:39
26) Belirsiz İntegral - II - ÖABT Matematik Dersi 50:24
27) Kısmi İntegrasyon - ÖABT Matematik Dersi 36:01
28) Basit Kesirlere Ayırma - ÖABT Matematik Dersi 42:33
29) Trigonometrik İntegraller - ÖABT Matematik Dersi 29:57
30) Belirsiz İntegralin Uygulamaları ve Hata Hesabı - ÖABT Matematik Dersi 20:36
31) Belirli İntegral - I - ÖABT Matematik Dersi 52:44
32) Belirli İntegral - II - ÖABT Matematik Dersi 33:25
33) İntegral İşareti Altında Türev Alma - ÖABT Matematik Dersi 36:33
34) Alan Hesabı - ÖABT Matematik Dersi 55:06
35) Alan Hesabı ve Hacim Hesabı Kesit Metodu - ÖABT Matematik Dersi 35:06
36) Hacim Hesabı Disk Metodu - ÖABT Matematik Dersi 33:25
37) Hacim Hesabı Kabuk Metodu - ÖABT Matematik Dersi 48:20
38) Eğri Uzunluğu Hesabı - ÖABT Matematik Dersi 28:38
39) Yüzey Alanı Hesabı - ÖABT Matematik Dersi 31:11
40) Pappus-Guldin Teoremleri ve İnteg. Yard. Limit Hesabı - ÖABT Matematik Dersi 46:48
41) Genelleştirilmiş İntegral - I - ÖABT Matematik Dersi 39:55
42) Genelleştirilmiş İntegral - II - ÖABT Matematik Dersi 47:00
43) Genelleştirilmiş İntegral - III - ÖABT Matematik Dersi 31:43
44) Kutupsal Koordinatlar - I - ÖABT Matematik Dersi 33:00
45) Kutupsal Koordinatlar - II - ÖABT Matematik Dersi 36:29
46) Kutupsal Koordinatlar - III - ÖABT Matematik Dersi 24:07
47) Kutupsal Koordinatlar - IV - ÖABT Matematik Dersi 51:17
48) Diziler - I - ÖABT Matematik Dersi 32:41
49) Diziler - II - ÖABT Matematik Dersi 24:34
50) Seriler - ÖABT Matematik Dersi 44:13
51) Yakınsaklık Testleri - I - ÖABT Matematik Dersi 33:20
52) Yakınsaklık Testleri - II - ÖABT Matematik Dersi 17:16
53) Kuvvet Serileri - ÖABT Matematik Dersi 46:55
54) Maclaurin ve Taylor Serileri - ÖABT Matematik Dersi 1:16:23
55) Çok Değişkenli Fonksiyonlara Giriş - ÖABT Matematik Dersi  50:17
56) Çok Değişkenli Fonksiyonlar Tanım Kümeleri - ÖABT Matematik Dersi 27:35
57) Çok Değişkenli Limit - ÖABT Matematik Dersi 43:29
58) Çok Değişkenli Süreklilik - Kısmi Türev - ÖABT Matematik Dersi 49:16
59) Zincir Kuralı - Kapalı Türev - ÖABT Matematik Dersi  56:56
60) Gradient Vektörü - Yönlü Türev - ÖABT Matematik Dersi 48:10
61) Lineerleştirme - Tam Diferansiyel - ÖABT Matematik Dersi 38:47
62) Maksimum - Minimum - ÖABT Matematik Dersi 1:00:41
63) İki Katlı İntegral - Sınır Değiştirme - ÖABT Matematik Dersi 55:36
64) Bölge Dönüşümleri - Değişken Değiştirme - I - ÖABT Matematik Dersi 50:18
65) Değişken Değiştirme - II - ÖABT Matematik Dersi 47:07
66) Hacim Hesabı - ÖABT Matematik Dersi 45:27
67) Metrik Uzaylar - I - ÖABT Matematik Dersi 29:55
68) Metrik Uzaylar - II - ÖABT Matematik Dersi 36:39
69) Metrik Uzaylar - III - ÖABT Matematik Dersi 35:02
Benim Hocam Sözel Mantık Konu Kitabı Tanıtımı - Mantığın Kapısı - Kenan Bozkurt - (2017) 11:25
ÖABT 2017 Matematik Video Ders Notları Tanıtımı 2:58

(Türk / in Turkish) Engin Eraydın 2017 KPSS Coğrafya Konu Anlatım Videoları

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source: Benim Hocam      2016年8月7日
Engin Eraydın 2017 KPSS Coğrafya Konu Anlatım Videoları
Kitap Satışımız İçin;
http://www.benimhocamyayinevi.com https://www.facebook.com/benimhocamya...
https://www.instagram.com/benimhocam/

1) Türkiye'nin Coğrafi Konumu - Engin Eraydın (2017) 55:00
2) Türkiye'nin Coğrafi Konumu 49:42
3) Türkiye'nin Coğrafi Konumu 27:13
4) Türkiye'nin Coğrafi Konumu 26:21
5) Türkiye'nin Yer Şekilleri 36:39
6) Türkiye'nin Yer Şekilleri 33:08
7) Türkiye'nin Yer Şekilleri  23:38
8) Türkiye'nin Yer Şekilleri 54:15
9) Türkiye'nin Yer Şekilleri 45:13
10) Türkiye'nin Yer Şekilleri 46:26
11) Türkiye'nin İklim Özellikleri 33:08
12) Türkiye'nin İklim Özellikleri 32:23
13) Türkiye'nin İklim Özellikleri 39:14
14) Türkiye'nin İklim Özellikleri 33:44
15) Türkiye'nin Su, Toprak ve Bitki Varlığı 51:55
16) Türkiye'nin Su, Toprak ve Bitki Varlığı 41:45
17) Türkiye'nin Su, Toprak ve Bitki Varlığı  45:23
18) Türkiye'nin Su, Toprak ve Bitki Varlığı 39:51
19) Türkiye'nin Su, Toprak ve Bitki Varlığı 43:26
20) Türkiye'de Çevre Sorunları ve Doğal Afetler 57:44
21) Türkiye'de Nüfus, Yerleşme ve Göç 34:03
22) Türkiye'de Nüfus, Yerleşme ve Göç 23:39
23) Türkiye'de Nüfus, Yerleşme ve Göç 36:04
24) Türkiye'de Nüfus, Yerleşme ve Göç  35:04
25) Türkiye'de Nüfus, Yerleşme ve Göç 46:37
26) Türkiye'nin Ekonomik Coğrafyası 19:24
27) Türkiye'nin Ekonomik Coğrafyası 51:25
28) Türkiye'nin Ekonomik Coğrafyası  29:25
29) Türkiye'nin Ekonomik Coğrafyası 30:49
30) Türkiye'nin Ekonomik Coğrafyası 50:09
31) Türkiye'nin Ekonomik Coğrafyası  44:22
32) Türkiye'nin Ekonomik Coğrafyası 12:15
Benim Hocam Sözel Mantık Konu Kitabı Tanıtımı - Mantığın Kapısı - Kenan Bozkurt - (2017) 11:25

(français / in French) Forum mathématiques vivantes (2015 at CIRM)

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source: Centre International de Rencontres Mathématiques   2015年8月5日

Présentation de la "Journée Formation" 15:04 Find this video and other talks given by worldwide mathematicians on CIRM's Audiovisual Mathematics Library: http://library.cirm-math.fr. And discover all its functionalities.
La Commission française pour l'enseignement des mathématiques (CFEM) et ses composantes ont décidé d'organiser, en clôture de la semaine nationale des mathématiques, les 20-21-22 mars 2015, un forum intitulé "Mathématiques vivantes, de l'école au monde". Le forum a pris la forme d'un réseau d'évènements, à Paris, Lyon et Marseille. Le dimanche s'est tenue au CIRM une journée pour les enseignants, avec un public de 80 personnes. Une présentation des différentes interventions et de la Société mathématique de France (SMF) introduisent cette journée.
Enregistré pendant le "Forum mathématiques vivantes, de l'école au monde - Journée de formation" au Centre International de Rencontres Mathématiques (Marseille, France)
Réalisation : Guillaume Hennenfent
Isabelle Régner : Effet interférent des stéréotypes de genre sur les performances des filles [...] 1:22:31
Table ronde : mathématiques vivantes dans le monde 1:03:39
Viviane Durand-Guerrier : Démarche expérimentale et apprentissages mathématiques [...] 1:05:21
Table ronde : qu'est-ce qui peut contribuer à rendre les mathématiques plus vivantes dans les [...] 1:21:02

Introduction to Differential Equations (Fall 2016) by James Cook at Liberty University

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source: James Cook      2016年8月30日

L1, terminology, first order ODEs, 8-30-2016, part 1 59:51
L1, terminology, first order ODEs, 8-30-2016, part 2 15:04
L2, substitutions and existence, 9-1-2016, part 1 59:51
L2, substitutions and existence, 9-1-2016, part 2 19:16
L3, applications of first order ODEs, orthogonal trajectories, 9-6-16, part 1 59:51
L3, applications of first order ODEs, orthogonal trajectories, 9-6-16, part 2 17:33
L4, applications, intro to complex arithmetic, 9-8-16, part 1 59:51
L4, applications, intro to complex arithmetic, 9-8-16, part 2 16:06
L5, the n-th order homogeneous problem, part 1, 9-13-16 59:51
L5, the n-th order homogeneous problem, part 2, 9-13-16 11:32
L6, linear independence and the wronskian, part 1, 9-15-16 59:51
L6, linear independence and the wronskian, part 2, 9-15-16 15:07
L7, undetermined coefficients with annihilators and naive method, part 1, 9-20-16 59:51
L7, undetermined coefficients with annihilators and naive method, part 2, 9-20-16 14:27
L8, variation of parameters, part 1, 9-22-16 59:51
L8, variation of parameters, part 2, 9-22-16 13:18
L9, Cauchy Euler, the second LI solution formula, resonance begins, 9-27-16, part 1 59:51
L9, Cauchy Euler, the second LI solution formula, resonance begins, 9-27-16, part 2 17:37
L10, resonance and applications of 2nd order, energy methods, part 1, 9-29-16 59:51
L10, resonance and applications of 2nd order, energy methods, part 2, 9-29-16 15:32
L11, solution to Test 1 of 2013 and politics, 10-4-16 34:42
L12, series techniques to solve DEqns, 10-13-16, part 1 59:51
L12, series techniques to solve DEqns, 10-13-16, part 2 17:18
L13, regular singular points, ordinary points, domain of solution, 10-18-16, part 1 59:51
L13, regular singular points, ordinary points, domain of solution, 10-18-16, part 2 9:09
L14, frobenious unfurled, 10-20-16, part 1 59:51
L14, frobenious unfurled, 10-20-16, part 2 14:36
L15, crash course in matrix algebra, intro to systems, 10-25-16, part 1 59:51
L15, crash course in matrix algebra, intro to systems, 10-25-16, part 2 16:55
L16, systems of ODEs, 10-27-16, part 1 59:51
L16, systems of ODEs, 10-27-16, part 2 16:10
L17, eigenvector solutions, 11-1-16, part 1 59:51
L17, eigenvector solutions, 11-1-16, part 2 15:53
L18, matrix exponential, 11-3-16, part 1 59:51
L18, matrix exponential, 11-3-16, part 2 15:50
L20, systems by elimination, phase plane, 11-10-16, part 1 59:51
L20, systems by elimination, phase plane, 11-10-16, part 2 8:28
L21, Laplace Transforms the basic theorems, 11-15-16, part 1 59:51
L21, Laplace Transforms the basic theorems, 11-15-16, part 2 9:35
L22, treating discontinuities with Laplace, 11-17-16, part 1 59:51
L22, treating discontinuities with Laplace, 11-17-16, part 2 11:02
L23, Dirac Delta, 11-29-16, part 1 59:51
L23, Dirac Delta, 11-29-16, part 2 10:40
L24, PDEs, heat, wave and Laplace equation an introduction, 12-1-16, part 1 59:51
L24, comments about Test 3, 12-1-16, part 2 21:00

Differential Equations (Summer 2017) by James Cook at Liberty University

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source: James Cook      2017年6月12日
This is the playlist for Math 334 of Summer 2017 at Liberty University. I'm using Nagle, Saff and Snider's "Fundamentals of Differential Equations and Boundary Value Problems" 4th edition and my notes. The course website is: http://www.supermath.info/DEqns.html where I have many resources posted. Naturally, I'll use Blackboard, wait, I should say unnaturally but out of habit to be more honest, to post the actual syllabus etc. I hope to have the Lectures posted the same day if all goes as planned.

introduction, terminology, 6-12-17, part 1 39:21
how to solve first order ODEs, 6-12-17, part 2 59:51
first order solutions and theory, 6-12-17, part 3 31:06
substitutions, reduction order, 6-13-17, part 1 47:52
applications, orthogonal trajectories, 6-13-17, part 2 59:51
vdvdx trick for constant gravity, 6-13-17, part 3 1:09
applications, 6-13-17, part 4 20:33
nth order problem, survey of theory, 6-14-17, part 1 57:17
calculus of operators, 6-14-17, part 2 57:55
nth order problem complex case, 6-14-17, part 3 20:54
undetermined coefficients, 6-15-17, part 1 55:43
annihilator method, superposition, 6-15-17, part 2 59:51
variation of parameters and such, 6-15-17, part 3 17:44
linear eqns and matrices, 6-19-17, part 1 54:13
linear eqns and matrices, 6-19-17, part 2 15:27
eigenvector solutions to systems, 6-20-17, part 1 56:50
eigenvector solutions to systems, 6-20-17, part 2 59:51
matrix exponential, 6-20-17, part 3 20:41
matrix exponential and magic formula, 6-21-17, part 1 59:13
more matrix exp, nonhomog. case, 6-21-17, part 2 59:51
stability, type of critical points intro, 6-21-17, part 3 12:15
energy analysis, 6-22-17, part 1 59:47
energy analysis, 6-22-17, part 2 22:18
Laplace Transforms, 6-22-17, part 3 50:50
inverse Laplace Transforms, 6-26-17, part 1 59:51
inverse Laplace Transforms, 6-26-17, part 2 0:23
trigonmetry, discontinuous terms, 6-26-17, part 3 59:51
trigonmetry, discontinuous terms, 6-26-17, part 4 12:07
Dirac Delta and examples, 6-27-17, part 1 59:51
Dirac Delta and examples, 6-27-17, part 2 3:02
convolution, transfer fnct, power series begins, 6-27-17, part 3 56:37
power series solutions, 6-28-17, part 1 48:43
power series solutions, 6-28-17, part 2 59:51
nearest singularity theorem, 6-28-17, part 3 3:23
Frobenius method, 6-29-17, part 2 59:51
Frobenius method, 6-29-17, part 3 15:45
review for Test 2, 7-3-17, part 1 53:54
review for Test 2, 7-3-17, part 2 5:16
Fourier Series intro, BVPs, 7-3-17, part 3 59:51
heat equation, 7-3-17, part 4 5:21
heat equation, 7-5-17, part 1 59:51
heat and wave equation, 7-5-17, part 2 5:35
wave equation, 7-6-17, part 1 41:10
Test 2 post mortem, Laplace Equation, 7-6-17, part 2 55:38