DiscoverModuli SpacesBridgeland stability conditions and Fourier-Mukai transforms
Bridgeland stability conditions and Fourier-Mukai transforms

Bridgeland stability conditions and Fourier-Mukai transforms

Update: 2011-07-01
Share

Description

Bridgeland stability condition is preserved under the Fourier-Mukai transform by its definition. I will explain the relation with Gieseker stability. In particular, I will explain kown results on the birational maps of moduli spaces by using Bridgeland stability condition.
Comments 
Top Podcasts
The Best New Comedy Podcast Right Now – June 2024The Best News Podcast Right Now – June 2024The Best New Business Podcast Right Now – June 2024The Best New Sports Podcast Right Now – June 2024The Best New True Crime Podcast Right Now – June 2024The Best New Joe Rogan Experience Podcast Right Now – June 20The Best New Dan Bongino Show Podcast Right Now – June 20The Best New Mark Levin Podcast – June 2024
In Channel
Vector bundles and coherent systems on nodal curves

Vector bundles and coherent systems on nodal curves

2011-07-2552:28

Higgs bundles and quaternionic geometry

Higgs bundles and quaternionic geometry

2011-07-0401:05:32

Moduli spaces of locally homogeneous geometric structures

Moduli spaces of locally homogeneous geometric structures

2011-07-0401:04:39

Bridgeland stability conditions and Fourier-Mukai transforms

Bridgeland stability conditions and Fourier-Mukai transforms

2011-07-0101:03:12

Deligne-Hodge polynomials for SL(2,C)-character varieties of genus 1 and 2.

Deligne-Hodge polynomials for SL(2,C)-character varieties of genus 1 and 2.

2011-07-0129:43

Derived equivalences of Azumaya algebras on K3 surfaces

Derived equivalences of Azumaya algebras on K3 surfaces

2011-07-0130:29

Derived categories and rationality of conic bundles

Derived categories and rationality of conic bundles

2011-07-0126:56

Stability conditions for the local projective plane

Stability conditions for the local projective plane

2011-07-0152:06

Kahler-Einstein metrics and Geometric Invariant Theory

Kahler-Einstein metrics and Geometric Invariant Theory

2011-07-0101:06:18

Introduction to moduli of varieties - IV: Surfaces of general type related to abelian varieties and hyperplane arrangements

Introduction to moduli of varieties - IV: Surfaces of general type related to abelian varieties and hyperplane arrangements

2011-07-0101:05:24

Monopoles on the product of a surface and the circle

Monopoles on the product of a surface and the circle

2011-06-3001:06:22

Vortices on Riemann Surfaces

Vortices on Riemann Surfaces

2011-06-3001:05:08

Rank two Brill-Noether theory and the birational geometry of the moduli space of curves

Rank two Brill-Noether theory and the birational geometry of the moduli space of curves

2011-06-3001:06:31

Universal plane curve and moduli spaces of 1-dimensional coherent sheaves

Universal plane curve and moduli spaces of 1-dimensional coherent sheaves

2011-06-3026:23

Topology of moduli spaces of vector bundles on a real algebraic curve

Topology of moduli spaces of vector bundles on a real algebraic curve

2011-06-3031:19

Moduli of plane sheaves supported on curves of low multiplicity

Moduli of plane sheaves supported on curves of low multiplicity

2011-06-2929:10

Brill-Noether theory for vector bundles with fixed determinant

Brill-Noether theory for vector bundles with fixed determinant

2011-06-2956:03

Geometric unitarity of the KZ/Hitchin connection on conformal blocks in genus 0

Geometric unitarity of the KZ/Hitchin connection on conformal blocks in genus 0

2011-06-2959:58

Refined curve counting on algebraic surfaces

Refined curve counting on algebraic surfaces

2011-06-2901:02:01

Compactifications of reductive groups as moduli stacks of bundles

Compactifications of reductive groups as moduli stacks of bundles

2011-06-2936:00

loading
Google Play
Download from Google Play
Castbox
Download from App Store
usUnited States
00:00
00:00
x

0.5x

0.8x

1.0x

1.25x

1.5x

2.0x

3.0x

Sleep Timer

Off

End of Episode

5 Minutes

10 Minutes

15 Minutes

30 Minutes

45 Minutes

60 Minutes

120 Minutes

Bridgeland stability conditions and Fourier-Mukai transforms

Bridgeland stability conditions and Fourier-Mukai transforms

Steve Greenham