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伽罗瓦理论(Richard E Borcherds) Galois theory-25P

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2024-05-17 21:52:28

https://ymusicapp.com/watch?v=ccc4EYeytYo&list=PL8yHsr3EFj53Zxu3iRGMYL_89GDMvdkg Richard E Borcherds的研究方向：https://scholar.google.com/citations?user=k8VB8MYAAAAJ&hl=en Richard E Borcherds的YouTube主页：UCIyDqfi_cbkp-RU20aBF-MQ 他因在格子、群论和无限维代数方面的工作而闻名，并因此于 1998 年获得菲尔兹奖。

MathCraftHorizon 发消息

时光在我菱角刻下诗行，而我永恒。

【科普向】抽象代数-已完结(33P)

群表示论(Richard E Borcherds)-Representation theory Introduction-10P

交换代数(Richard E Borcherds)-Commutative algebra-76P

李群(Richard E Borcherds)Lie groups-12P

群论(Richard E Borcherds)Group theory-32P

伽罗瓦理论(Richard E Borcherds) Galois theory-25P

近世代数（已完结）Abstract Algebra

Abstract Algebra - 1.1 Symmetries of a Square (1080 X 1920)

14:14

Abstract Algebra - 1.2 Cayley Tables and an Introduction to Groups (1080 X 1920)

23:18

Abstract Algebra - 1.3 The Dihedral Groups (1080 X 1920)

08:33

Abstract Algebra - 2.1 Definition and Examples of Groups (1080 X 1920)

16:11

Abstract Algebra - 2.2 Proving a Group (1080 X 1920)

13:30

Abstract Algebra - 2.3 Elementary Properties of a Group (1080 X 1920)

19:30

Abstract Algebra - 3.1 Finite Groups and Subgroups Terminology and Notation (108

20:04

Abstract Algebra - 3.2 Subgroup Tests (1080 X 1920)

14:10

Abstract Algebra - 3.3 Examples of Subgroups The Cyclic Subgroup and the Center

19:44

Abstract Algebra - 4.1 Cyclic Groups and Their Properties (𝑎𝑖𝑎𝑗) (1080 X 192

16:52

Abstract Algebra - 4.2 Cyclic Groups and Their Properties akagcd(n,k) (1080 X 19

13:25

Abstract Algebra - 4.3 Classification of Subgroups of Cyclic Groups (1080 X 1920

20:12

Abstract Algebra - 5.1 Permutations, Composition, and Cycle Notation (1080 X 192

17:09

Abstract Algebra - 5.2 Permutation Groups (1080 X 1920)

15:32

Abstract Algebra - 5.3 Properties of Permutations (1080 X 1920)

16:00

Abstract Algebra - 6.1 Definition and Understanding of Isomorphisms (1080 X 1920

20:41

Abstract Algebra - 6.2 Examples and Non-Examples of Isomorphisms (1080 X 1920)

15:54

Abstract Algebra - 6.3 Cayleys Theorem (1080 X 1920)

04:41

Abstract Algebra - 6.4 Properties of Isomorphisms (1080 X 1920)

13:08

Abstract Algebra - 6.5 Automorphisms (1080 X 1920)

17:13

Abstract Algebra - 7.1 Cosets and Their Properties (1080 X 1920)

15:21

Abstract Algebra - 7.2 LaGranges Theorem and Consequences (1080 X 1920)

14:05

Abstract Algebra - 8.1 External Direct Products (1080 X 1920)

18:56

Abstract Algebra - 8.2 Groups of Units Modulo n as External Direct Products (108

07:42

Abstract Algebra - 9.1 Normal Subgroups (1080 X 1920)

21:56

Abstract Algebra - 9.2 Factor Groups (1080 X 1920)

17:00

Abstract Algebra - 9.3 Internal Direct Products (1080 X 1920)

09:03

Abstract Algebra - 10.1 Group Homomorphisms and Properties (1080 X 1920)

18:03

Abstract Algebra - 10.2 The First Isomorphism Theorem (1080 X 1920)

12:31

Abstract Algebra - 11.1 Fundamental Theorem of Finite Abelian Groups (1080 X 192

13:59

数论(Richard E Borcherds)-Introduction to number theory lecture-53P

Introduction to number theory lecture 1. (480 X 768)

44:04

Introduction to number theory lecture 2 Survey. (480 X 768)

32:03

Introduction to number theory lecture 3 Divisibility and Euclids algorithms. (48

42:32

Introduction to number theory lecture 4. More on Euclids algorithm (480 X 768)

28:57

Introduction to number theory lecture 5. Primes. (480 X 768)

44:51

Introduction to number theory lecture 6. Multiplicative functions. (480 X 768)

32:18

Introduction to number theory lecture 7. Binomial coefficients. (480 X 768)

41:00

Introduction to number theory lecture 8. Applications of binomial coefficients (

43:27

Introduction to number theory lecture 9 Congruences (480 X 768)

40:57

Introduction to number theory lecture 10. Fermats theorem (480 X 768)

28:12

Introduction to number theory lecture 11. Eulers theorem (480 X 768)

35:20

Introduction to number theory lecture 12 Wilsons theorem (480 X 768)

29:55

Introduction to number theory lecture 13. The Chinese remainder theorem. (480 X

34:47

Introduction to number theory lecture 14. Eulers totient function (480 X 768)

48:51

Introduction to number theory lecture 15. Numerical calculation (480 X 768)

40:25

Introduction to number theory lecture 16. More numerical calculation (480 X 768)

25:37

Introduction to number theory lecture 17. Factorization. (480 X 768)

22:37

Introduction to number theory lecture 18. Cryptography (480 X 768)

37:21

Introduction to number theory lecture 19. Hensel and Newtons method (480 X 768)

31:29

Introduction to number theory lecture 20. p-adic numbers. (480 X 768)

28:10

Introduction to number theory lecture 21. Congruences modulo a prime. (480 X 768

38:18

Introduction to number theory lecture 22. Chevalley-Warning theorem (480 X 768)

16:02

Introduction to number theory lecture 23. Primitive roots. (480 X 768)

35:01

Introduction to number theory lecture 24. Primitive roots for prime powers (480

20:19

Introduction to number theory lecture 25. Quadratic equations mod p. (480 X 768)

21:41

Introduction to number theory lecture 26. Roots of polynomials modulo a prime. (

17:01

Introduction to number theory lecture 27. Groups and number theory (480 X 768)

29:34

Introduction to number theory lecture 28. Products of groups (480 X 768)

23:23

Introduction to number theory lecture 29. Rings in number theory (480 X 768)

38:16

Introduction to number theory lecture 30. Fields in number theory (480 X 768)

24:50

Introduction to number theory lecture 31. Quadratic residues. (480 X 768)

32:26

Introduction to number theory lecture 32. Calculation of the Legendre symbol (48

28:02

Introduction to number theory lecture 33. Quadratic reciprocity (480 X 768)

32:47

Introduction to number theory lecture 34. Gauss sums (480 X 768)

17:48

Introduction to number theory lecture 35 Jacobi symbol (480 X 768)

38:05

Introduction to number theory lecture 36 Kronecker symbol (480 X 768)

21:03

Introduction to number theory lecture 37 Continued fractions (480 X 768)

26:22

Introduction to number theory lecture 38. Binary quadratic forms (480 X 768)

23:42

Introduction to number theory lecture 39 Equivalence of binary quadratic forms (

22:54

Introduction to number theory lecture 40. Examples of positive definite forms (4

28:09

Introduction to number theory lecture 41 More examples of binary quadratic forms

29:57

Introduction to number theory lecture 42. Examples of indefinite binary quadrati

22:30

Introduction to number theory lecture 43 Gaussian integers (480 X 768)

36:00

Introduction to number theory lecture 44 Pythagorean triangles (480 X 768)

23:08

Introduction to number theory lecture 45 Dirichlet series (480 X 768)

31:04

Introduction to number theory lecture 46. Products of Dirichlet series (480 X 76

17:45

Introduction to number theory lecture 47. The prime number theorem (480 X 768)

27:16

Introduction to number theory lecture 48 Proof of the prime number theorem (480

17:41

Introduction to number theory lecture 49. Dirichlets theorem (480 X 768)

35:45

Introduction to number theory lecture 50. Dirichlet characters (480 X 768)

20:50

Introduction to number theory lecture 51. Proof of Dirichlets theorem (480 X 768

24:31

Introduction to number theory lecture 52. Nonvanishing of L series at s1. (480 X

24:14

Introduction to number theory lecture 53. Three calculators for number theorists

12:35

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