Канал: K-Theory

Math Talk! Professor Wolfgang Soergel, Koszul duality

Math Talk! Professor Wolfgang Soergel, Koszul duality

Introduction to Lie algebras, Episode 5: Complexification

Introduction to Lie algebras, Episode 5: Complexification

Math Talk! Dr. Mishty Ray, local Langlands program

Math Talk! Dr. Mishty Ray, local Langlands program

Math Talk! Dr. Adam Clay, Orderable Groups & Topology

Math Talk! Dr. Adam Clay, Orderable Groups & Topology

Introduction to Lie algebras, Episode 4: General themes, and representations

Introduction to Lie algebras, Episode 4: General themes, and representations

Math Talk! Dr. Anwesh Ray, Iwasawa theory & arithmetic statistics

Math Talk! Dr. Anwesh Ray, Iwasawa theory & arithmetic statistics

Introduction to Lie algebras, Episode 3: Remarks on general structure and themes.

Introduction to Lie algebras, Episode 3: Remarks on general structure and themes.

Representations of GL(n, Qp), Epsiode 7: The Zelevinksy classification

Representations of GL(n, Qp), Epsiode 7: The Zelevinksy classification

Representations of GL(n, Qp), Episode 6: Zelevinsky Segments

Representations of GL(n, Qp), Episode 6: Zelevinsky Segments

Representations of GL(n, Qp), Episode 5: Parabolic Induction and the Jacquet Functor

Representations of GL(n, Qp), Episode 5: Parabolic Induction and the Jacquet Functor

Introduction to Lie algebras, Episode 2: It's an Abelian world

Introduction to Lie algebras, Episode 2: It's an Abelian world

Representation of GL(n, Qp), Episode 4: A non-answer about smoothness

Representation of GL(n, Qp), Episode 4: A non-answer about smoothness

Lie Algebras, Episode 1: Introduction

Lie Algebras, Episode 1: Introduction

Representation Theory of GL(n, Qp), Episode 3: Induction Introduction

Representation Theory of GL(n, Qp), Episode 3: Induction Introduction

Representation Theory of GL(n, Qp), Episode 2: Finite Dimensional Irreducible Representations

Representation Theory of GL(n, Qp), Episode 2: Finite Dimensional Irreducible Representations

Representation theory of GL(n, Qp), Episode 1: The Basics

Representation theory of GL(n, Qp), Episode 1: The Basics

Who Gives a Sheaf? Part 9: Some operations

Who Gives a Sheaf? Part 9: Some operations

Who Gives a Sheaf? Part 8: Baby's first sheafification

Who Gives a Sheaf? Part 8: Baby's first sheafification

Math Talk! David Jaramillo, Arithmetic Dynamics

Math Talk! David Jaramillo, Arithmetic Dynamics

Should you learn category theory? VVLOG: Oct 4th

Should you learn category theory? VVLOG: Oct 4th

You want this book! What's on My Shelf? Episode 6

You want this book! What's on My Shelf? Episode 6

What's on my Shelf? Epsiode 5

What's on my Shelf? Epsiode 5

Underrated Number Theory, What's on my shelf? Episode 4.

Underrated Number Theory, What's on my shelf? Episode 4.

The Greatest Book Ever Written. What's on my Shelf? Episode 3.

The Greatest Book Ever Written. What's on my Shelf? Episode 3.

What's on my shelf? Episode 2

What's on my shelf? Episode 2

Who gives a sheaf? Part 7: Sheafification

Who gives a sheaf? Part 7: Sheafification

What's on my shelf? Episode 1

What's on my shelf? Episode 1

A random digression on the Iwahori-Hecke algebra of a reductive p-adic group.

A random digression on the Iwahori-Hecke algebra of a reductive p-adic group.

Analysis With Friends, Part 3: Sums of limits

Analysis With Friends, Part 3: Sums of limits

Analysis With Friends, Part 2: Limits

Analysis With Friends, Part 2: Limits

Analysis With Friends, Part 1: Sequences

Analysis With Friends, Part 1: Sequences

Who Gives a Sheaf? Part 6: Natural Transformations

Who Gives a Sheaf? Part 6: Natural Transformations

Who gives a sheaf? Part 5: Some Categories

Who gives a sheaf? Part 5: Some Categories

Who gives a sheaf? Part 4: Stalks

Who gives a sheaf? Part 4: Stalks

Math Talk! Dr. Emily Riehl, to infinity categories and beyond.

Math Talk! Dr. Emily Riehl, to infinity categories and beyond.

The TRUTH about TENSORS, Part 10: Frames

The TRUTH about TENSORS, Part 10: Frames

Math Talk! Heejong Lee, Ph.D. Langlands Program

Math Talk! Heejong Lee, Ph.D. Langlands Program

Who Gives a Sheaf? Part 3: Mighty Morph'n Morphisms

Who Gives a Sheaf? Part 3: Mighty Morph'n Morphisms

The TRUTH about TENSORS, Part 9: Vector Bundles

The TRUTH about TENSORS, Part 9: Vector Bundles

Who Gives a Sheaf? Part 2: A non-example

Who Gives a Sheaf? Part 2: A non-example

Who Gives a Sheaf? Part 1: A First Example

Who Gives a Sheaf? Part 1: A First Example

HoTT Boi Summer

HoTT Boi Summer

Math Talk! Dr. Andrej Bauer on proof assistants, constructive mathematics, philosophy, and more.

Math Talk! Dr. Andrej Bauer on proof assistants, constructive mathematics, philosophy, and more.

Fundamental Groups & Local Systems (an Equivariant Ending)

Fundamental Groups & Local Systems (an Equivariant Ending)

What, and why, is calculus?

What, and why, is calculus?

Are the real numbers... REAL?

Are the real numbers... REAL?

Math Talk! Dr Kevin Buzzard, Langlands, diversity, and proof assistants.

Math Talk! Dr Kevin Buzzard, Langlands, diversity, and proof assistants.

Math Talk! Taylor Dupuy, professor of mathematics, (differential) algebraic geometry and IUTT.

Math Talk! Taylor Dupuy, professor of mathematics, (differential) algebraic geometry and IUTT.

The Weil-Deligne group, and Langlands parameters.

The Weil-Deligne group, and Langlands parameters.

Example of finding (and proving) the existence of a basis: Linear algebra II

Example of finding (and proving) the existence of a basis: Linear algebra II

Linear (in)dependence, and negating a statement: Linear algebra II.

Linear (in)dependence, and negating a statement: Linear algebra II.

The TRUTH about TENSORS, Part 8: Tangent bundles & vector fields

The TRUTH about TENSORS, Part 8: Tangent bundles & vector fields

Introduction to the local Langlands correspondence

Introduction to the local Langlands correspondence

Adjunction Junction

Adjunction Junction

The TRUTH about TENSORS: part 7, Going on a tangent

The TRUTH about TENSORS: part 7, Going on a tangent

The Prison Mathematics FUNdraiser

The Prison Mathematics FUNdraiser

My Beautiful Banner

My Beautiful Banner

The TRUTH about TENSORS, Part 6: Manifolds

The TRUTH about TENSORS, Part 6: Manifolds

An intuition for topological homology

An intuition for topological homology

Why are "groups" symmetry? (Re-inventing representation theory)

Why are "groups" symmetry? (Re-inventing representation theory)

A (not entirely wrong) introduction to Langlands

A (not entirely wrong) introduction to Langlands

The TRUTH about TENSORS, part 5: ... is something that transforms like a tensor

The TRUTH about TENSORS, part 5: ... is something that transforms like a tensor

Introduction to Projective Geometry (Part 3)

Introduction to Projective Geometry (Part 3)

Geometric Impossibilities , Part 4: The Finale

Geometric Impossibilities , Part 4: The Finale

Geometric Impossibilities, Part 3: Modern Field Theory

Geometric Impossibilities, Part 3: Modern Field Theory

Geometric Impossibilities, Part 2: The Field of Constructible Numbers

Geometric Impossibilities, Part 2: The Field of Constructible Numbers

Geometric Impossibilities, Part 1: Basic Constructions

Geometric Impossibilities, Part 1: Basic Constructions

The TRUTH about TENSORS, Part 4: The Multiverse

The TRUTH about TENSORS, Part 4: The Multiverse

Introduction to Number Theory, Part 6: The infinitude of primes & their factorization

Introduction to Number Theory, Part 6: The infinitude of primes & their factorization

Cryptography: Key Signature

Cryptography: Key Signature

The TRUTH about TENSORS, Part 3 The Tensoring

The TRUTH about TENSORS, Part 3 The Tensoring

The TRUTH about TENSORS, Part 2: Free Bugaloo

The TRUTH about TENSORS, Part 2: Free Bugaloo

The History of Solvability

The History of Solvability

The TRUTH about tensors (Part 1 ???)

The TRUTH about tensors (Part 1 ???)

A (proper) introduction to derived CATegories

A (proper) introduction to derived CATegories

Linear Live Stream, Episode 5: Vectors in R^n

Linear Live Stream, Episode 5: Vectors in R^n

Linear Live Stream, Episode 4: Determinants, maybe?

Linear Live Stream, Episode 4: Determinants, maybe?

Math Talk! Shannon Harder, B.Sc. Mathematics + B.Sc. Computer Science

Math Talk! Shannon Harder, B.Sc. Mathematics + B.Sc. Computer Science

Linear Live Stream: Episode 3, Matrices and Determinants (probably)

Linear Live Stream: Episode 3, Matrices and Determinants (probably)

Linear Live Stream: Episode 2, linear combinations, and money!

Linear Live Stream: Episode 2, linear combinations, and money!

Linear Live Stream: Episode One, Why the F do we RREF?

Linear Live Stream: Episode One, Why the F do we RREF?

Linear Live Stream: Episode 0, Introduction & Overview

Linear Live Stream: Episode 0, Introduction & Overview

My MSc Defense: Part Two

My MSc Defense: Part Two

My MSc Defense: Part One

My MSc Defense: Part One

Associativity of Categorical CoProducts

Associativity of Categorical CoProducts

Computing a Fundamental Group

Computing a Fundamental Group

VVLOG: May 18th, 2021

VVLOG: May 18th, 2021

Math Talk! Jack Pope, Ph.D. Physics and Cryptography

Math Talk! Jack Pope, Ph.D. Physics and Cryptography

N and Order | Axiomatic Set Theory, Section 3.2

N and Order | Axiomatic Set Theory, Section 3.2

A Group Theoretic Description | The Geometry of SL(2,Z), Section 2.1

A Group Theoretic Description | The Geometry of SL(2,Z), Section 2.1

Math Talk! Mickael Montessinos, Ph.D. student, Elliptic Curve Cryptography

Math Talk! Mickael Montessinos, Ph.D. student, Elliptic Curve Cryptography

Math Talk! Nicole Kitt, PhD student, Representation Theory/Algebraic Geometry

Math Talk! Nicole Kitt, PhD student, Representation Theory/Algebraic Geometry

Math Talk! Devin Patterson, M.Sc. student, mathematical physics

Math Talk! Devin Patterson, M.Sc. student, mathematical physics

VVLOG: January 27th, 2021

VVLOG: January 27th, 2021

The Irrationality of (Western) Music Theory, and nth Roots of non-nth Powers

The Irrationality of (Western) Music Theory, and nth Roots of non-nth Powers

Channel Update, Jan 12 2021

Channel Update, Jan 12 2021

Modular Forms | Modular Forms; Section 1 2

Modular Forms | Modular Forms; Section 1 2

Introducing Infinity | Set Theory, Section 3.1

Introducing Infinity | Set Theory, Section 3.1

Modular Functions | Modular Forms; Section 1.1

Modular Functions | Modular Forms; Section 1.1

The abstract math of Rock, Paper, Scissors

The abstract math of Rock, Paper, Scissors

infinity0=0

infinity0=0

0^0=1

0^0=1

Orders and Ordered Sets | Axiomatic Set Theory, Section 2.3

Orders and Ordered Sets | Axiomatic Set Theory, Section 2.3

The Geometry of SL(2,Z) Addendum

The Geometry of SL(2,Z) Addendum

Weakly Modular Functions | The Geometry of SL2,Z, Section 1.4

Weakly Modular Functions | The Geometry of SL2,Z, Section 1.4

The Orbit Stabilizer Theorem

The Orbit Stabilizer Theorem

168 | Numbers I Love

168 | Numbers I Love

Equivalences and Partitions, Axiomatic Set Theory 2 2

Equivalences and Partitions, Axiomatic Set Theory 2 2

The (Coarse) Moduli Space of (Complex) Elliptic Curves | The Geometry of SL(2,Z), Section 1.3

The (Coarse) Moduli Space of (Complex) Elliptic Curves | The Geometry of SL(2,Z), Section 1.3

Relations and Functions | Axiomatic Set Theory, Section 2.1

Relations and Functions | Axiomatic Set Theory, Section 2.1

The Fundamental Domain | The Geometry of SL(2,Z), Section 1.2

The Fundamental Domain | The Geometry of SL(2,Z), Section 1.2

Operations on Sets | Axiomatic Set Theory, Section 1.2

Operations on Sets | Axiomatic Set Theory, Section 1.2

Bonus Video! | Axiomatic Set Theory, Section 1

Bonus Video! | Axiomatic Set Theory, Section 1

The Magical Gluing Lemma, Part 1

The Magical Gluing Lemma, Part 1

Mobius Transformations | The Geometry of SL(2,Z), Section 1.1

Mobius Transformations | The Geometry of SL(2,Z), Section 1.1

The perfect number of axioms | Axiomatic Set Theory, Section 1.1

The perfect number of axioms | Axiomatic Set Theory, Section 1.1

The Big (mathematical) Bang | Axiomatic Set Theory, Section 0

The Big (mathematical) Bang | Axiomatic Set Theory, Section 0

Coprime Probabilities, and the Riemann zeta function

Coprime Probabilities, and the Riemann zeta function

Introduction to Number Theory, Part 5: Bezout's Theorem

Introduction to Number Theory, Part 5: Bezout's Theorem

Introduction to Number Theory (Part 4)

Introduction to Number Theory (Part 4)

The Society of p-adicts

The Society of p-adicts

Algebraic Geometry of Varieties Part 1

Algebraic Geometry of Varieties Part 1

The Idea of Homology

The Idea of Homology

Introduction to Number Theory, Part 3: The Division Algorithm

Introduction to Number Theory, Part 3: The Division Algorithm

Introduction to Projective Geometry (Part 2)

Introduction to Projective Geometry (Part 2)

Introduction to Projective Geometry (Part 1)

Introduction to Projective Geometry (Part 1)

Introduction to Number Theory, Part 2: Greatest Common Divisors

Introduction to Number Theory, Part 2: Greatest Common Divisors

Introduction to Number Theory, Part 1: Divisibility

Introduction to Number Theory, Part 1: Divisibility

Demystifying the Golden Ratio (Part 2)

Demystifying the Golden Ratio (Part 2)

Demystifying the Golden Ratio (Part 1)

Demystifying the Golden Ratio (Part 1)