User Bombyx mori

2 votes

What analysis should I know for studying Arakelov Theory?

answered Mar 18, 2017 at 9:35

2 votes

Accepted

Reference for Weyl's law for higher order operators on closed Riemannian manifolds

answered Mar 23, 2018 at 3:18

2 votes

What does the flow of the principal symbol of the differential operator tell us about the PDE?

answered Mar 24, 2018 at 2:34

2 votes

Accepted

Atiyah-Patodi-Singer for manifolds with cusps

answered Aug 6, 2018 at 4:35

2 votes

Statistical test for boundedness of Expectation

answered Apr 5, 2018 at 0:48

2 votes

Accepted

Definition of Non-commutative de-Rham-Cohomology

answered Sep 13, 2018 at 21:52

2 votes

Hochschild Homology and Formal Geometry

answered Feb 16, 2019 at 6:22

2 votes

Why do people study Weyl asymptotics and partial-spectral-projections?

answered Jun 2, 2020 at 4:17

2 votes

Rouché's Theorem in complex analysis on the relation of the number of zeros and poles of meromorphic functions in a region

answered Apr 23, 2021 at 0:19

2 votes

Gaussian upper heat kernel bounds on closed Riemannian manifolds

answered Mar 4, 2019 at 5:55

2 votes

On explicit examples of the Parshin Construction

answered Aug 7, 2023 at 1:38

1 vote

Why do Chern forms show up in Arakelov geometry?

answered May 31, 2023 at 7:49

1 vote

"Adelic" Arakelov Geometry

answered Aug 24, 2018 at 8:07

1 vote

Group over algebraic curves having genus greater than 1

answered Jul 21, 2018 at 7:29

1 vote

What does $A(u)\left(\frac{\partial u}{\partial x^i},\frac{\partial u}{\partial x^j}\right)$ mean, exactly?

answered Mar 31, 2018 at 0:18

1 vote

Elliptic operator becomes Fredholm

answered Oct 17, 2017 at 15:18

1 vote

Accepted

Dualizing sheaf and determinant of cohomology

answered Oct 28, 2017 at 0:08

1 vote

K-homology classes of Dirac operators on Hermitian manifolds

answered Mar 19, 2018 at 4:00

1 vote

Accessible reference for (scattering) $\Psi DO$'s on manifolds

answered Mar 19, 2018 at 6:01

1 vote

what a Complex powers of operators to be the identity?

answered Mar 25, 2017 at 12:44

1 vote

Accepted

Fiber at infinity of an arithmetic surface $X$ as an element of $\widehat{\operatorname{Div}(X)}$

answered May 12, 2017 at 6:47

0 votes

Normalization of Hochschild cocycles

answered May 24, 2017 at 1:36

0 votes

intersection of holomorphic curve with hyperplane

answered Jul 13, 2017 at 3:58

0 votes

Algebraic curve mapping to elliptic curve - how to check whether this is possible?

answered Jun 23, 2020 at 2:11

Stack Exchange Network

54 Answers

What analysis should I know for studying Arakelov Theory?

Reference for Weyl's law for higher order operators on closed Riemannian manifolds

What does the flow of the principal symbol of the differential operator tell us about the PDE?

Atiyah-Patodi-Singer for manifolds with cusps

Statistical test for boundedness of Expectation

Definition of Non-commutative de-Rham-Cohomology

Hochschild Homology and Formal Geometry

Why do people study Weyl asymptotics and partial-spectral-projections?

Rouché's Theorem in complex analysis on the relation of the number of zeros and poles of meromorphic functions in a region

Gaussian upper heat kernel bounds on closed Riemannian manifolds

On explicit examples of the Parshin Construction

Why do Chern forms show up in Arakelov geometry?

"Adelic" Arakelov Geometry

Group over algebraic curves having genus greater than 1

What does $A(u)\left(\frac{\partial u}{\partial x^i},\frac{\partial u}{\partial x^j}\right)$ mean, exactly?

Elliptic operator becomes Fredholm

Dualizing sheaf and determinant of cohomology

K-homology classes of Dirac operators on Hermitian manifolds

Accessible reference for (scattering) $\Psi DO$'s on manifolds

what a Complex powers of operators to be the identity?

Fiber at infinity of an arithmetic surface $X$ as an element of $\widehat{\operatorname{Div}(X)}$

Normalization of Hochschild cocycles

intersection of holomorphic curve with hyperplane

Algebraic curve mapping to elliptic curve - how to check whether this is possible?