Paper Citation Record · LEDGER

The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings

As of 8 August 2026, this Paper Citation Record lists 80 of 80 outbound references and 2 inbound Pith citation observations for arXiv:2510.11540.

A citation records a reference. It does not transfer a finding from one paper to another.

pith.paper-citation-record.v1
2510.11540 v4

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measured 80 of 80 reference resolution

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measured 82 of 82 standing notices

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measured 2 of 2 inbound itemization

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measured 0 of 1 external citation measurements

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80 of 80 outbound references displayed

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Outbound references

Observation 2fbf0707-21f8-4a0f-ae19-5814851b6456 · outbound

This paper cites an unresolved cited work.

The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Unresolved cited work

Reference 1

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Unresolved cited work

Reference 2

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Unresolved cited work

Reference 3

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Unresolved cited work

Reference 4

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Observation b9610070-a796-4106-8212-2f7d6a5c788c · outbound

This paper cites Andersson : Explicit versions of the B rian con- S koda theorem with variations , Michigan Math.

The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Andersson : Explicit versions of the B rian con- S koda theorem with variations , Michigan Math

Reference 5

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This paper cites Andersson, H.

The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Andersson, H

Reference 6

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This paper cites Andr\'e : La conjecture du facteur direct, Publ.

The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Andr\'e : La conjecture du facteur direct, Publ

Reference 7

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This paper cites Aschenbrenner and H.

The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Aschenbrenner and H

Reference 8

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This paper cites Bhatt : Derived splinters in positive characteristic, Compos.

The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Bhatt : Derived splinters in positive characteristic, Compos

Reference 9

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This paper cites Bhatt : On the direct summand conjecture and its derived variant, Invent.

The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Bhatt : On the direct summand conjecture and its derived variant, Invent

Reference 10

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This paper cites Cohen-Macaulayness of absolute integral closures.

The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Cohen-Macaulayness of absolute integral closures

Reference 11

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This paper cites Perfectoid pure singularities.

The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Perfectoid pure singularities

Reference 12

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Bhatt and P

Reference 13

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This paper cites Brenner : How to rescue solid closure, J.

The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Brenner : How to rescue solid closure, J

Reference 14

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Unresolved cited work

Reference 15

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Unresolved cited work

Reference 16

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Cossart and O

Reference 17

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Cossart and O

Reference 18

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Cossart and O

Reference 19

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Unresolved cited work

Reference 20

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This paper cites Datta : Private communication, 2025.

The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Datta : Private communication, 2025

Reference 21

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Datta and T

Reference 22

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings De Deyn , P

Reference 23

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings De Fernex and C

Reference 24

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This paper cites Du Bois : Complexe de de R ham filtr\'e d'une vari\'et\'e singuli\`ere , Bull.

The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Du Bois : Complexe de de R ham filtr\'e d'une vari\'et\'e singuli\`ere , Bull

Reference 25

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Unresolved cited work

Reference 26

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Ein and R

Reference 27

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Epstein , P

Reference 28

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Unresolved cited work

Reference 29

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings , N avarro Aznar, V

Reference 30

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Hara : A characterization of rational singularities in terms of injectivity of F robenius maps , Amer

Reference 31

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Unresolved cited work

Reference 32

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Unresolved cited work

Reference 33

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Unresolved cited work

Reference 34

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Hironaka : Resolution of singularities of an algebraic variety over a field of characteristic zero

Reference 35

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Hochster and C

Reference 36

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Hochster and C

Reference 37

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Hochster and C

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Hochster and C

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Hochster and J

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Huber and C

Reference 41

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Huneke : Uniform bounds in N oetherian rings , Invent

Reference 42

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Huneke : Desingularizations and the uniform A rtin- R ees theorem , J

Reference 43

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Huneke and G

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Huneke and I

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Huneke and K.-i

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Hyry and O

Reference 47

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Unresolved cited work

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Unresolved cited work

Reference 49

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Unresolved cited work

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Krause : Homological theory of representations, Cambridge Studies in Advanced Mathematics, vol

Reference 51

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Lank and S

Reference 52

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Lazarsfeld and K

Reference 53

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Li : On the B rian con- S koda theorem for analytic local rings with singularities , J

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Lipman : Desingularization of two-dimensional schemes, Ann

Reference 55

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Lipman : Adjoints of ideals in regular local rings, Math

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Lipman and A

Reference 57

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Lipman and B

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Liu : Algebraic geometry and arithmetic curves, Oxford Graduate Texts in Mathematics, vol

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings On some properties of birational derived splinters

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Ma and T

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Ma and K

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Injectivity theorems and cubical descent for schemes, stacks, and analytic spaces

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Murayama : Relative vanishing theorems for Q -schemes , Algebr

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Unresolved cited work

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings The Brian\c{c}on-Skoda Theorem via weak functoriality of big Cohen-Macaulay algebras

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Schoutens : A non-standard proof of the B rian con- S koda theorem , Proc

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Skoda and J

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Stacks project authors : The stacks project, 2025

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The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings Wheeler and W

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Measuring birational derived splinters The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings

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Factoring maps to big Cohen-Macaulay algebras through blowups cites this paper.

Factoring maps to big Cohen-Macaulay algebras through blowups The Brian\c{c}on-Skoda theorem for pseudo-rational and Du Bois singularities and uniformity in excellent rings

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