Media Summary: Abstract: I will give a fairly broad overview of recent work in conformal probability, including relationships between In 2000, the Clay Institute offered $1 million for a mathematical construction of 4D Yang–Mills gauge theory. That problem remains ... I will present work on the long-time behavior of Brownian motion in a stationary, incompressible

Universal Randomness In 2d Scott - Detailed Analysis & Overview

Abstract: I will give a fairly broad overview of recent work in conformal probability, including relationships between In 2000, the Clay Institute offered $1 million for a mathematical construction of 4D Yang–Mills gauge theory. That problem remains ... I will present work on the long-time behavior of Brownian motion in a stationary, incompressible Members' Colloquium Topic: An Introduction to Scott Sheffield - Random surfaces and quantum Loewner evolution Hugo Duminil Copin - Professor of mathematics at the University of Geneva and l'Institut des Hautes Études Scientifiques In the ...

CMSA/Tsinghua Math-Science Literature Lecture 4/8/2025 Speaker: Stony Brook Mathematics Colloquium February 2, 2012 Gregory F. Lawler, University of Chicago

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Scott Sheffield: Universal Randomness in 2D
Universal Randomness in 2D - Scott Sheffield
Scott Sheffield: Random Geometry and Yang-Mills Gauge Theory (February 18, 2026)
Scott Armstrong - Anomalous Diffusivity and Regularity for Random Incompressible Flows
An Introduction to Random Surfaces - Scott Sheffield
Scott Sheffield: Yang–Mills Gauge Theory and Random Geometry in 2 and 4 Dimensions (April 30, 2026)
Scott Sheffield: What is a random surface?
Scott Sheffield -  Random surfaces and quantum Loewner evolution
Hugo Duminil Copin - Does randomness really exist?
Quantum Randomness
Scott Sheffield | Yang-Mills theory and random surfaces
Scott Sheffield  - 1 + 1 = 2 and (time permitting) 2 + 2 = 4 - IPAM at UCLA
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Scott Sheffield: Universal Randomness in 2D

Scott Sheffield: Universal Randomness in 2D

Abstract: I will give a fairly broad overview of recent work in conformal probability, including relationships between

Universal Randomness in 2D - Scott Sheffield

Universal Randomness in 2D - Scott Sheffield

For more information please visit: http://iip.ufrn.br/eventsdetail.php?inf===QTUF1M.

Scott Sheffield: Random Geometry and Yang-Mills Gauge Theory (February 18, 2026)

Scott Sheffield: Random Geometry and Yang-Mills Gauge Theory (February 18, 2026)

In 2000, the Clay Institute offered $1 million for a mathematical construction of 4D Yang–Mills gauge theory. That problem remains ...

Scott Armstrong - Anomalous Diffusivity and Regularity for Random Incompressible Flows

Scott Armstrong - Anomalous Diffusivity and Regularity for Random Incompressible Flows

I will present work on the long-time behavior of Brownian motion in a stationary, incompressible

An Introduction to Random Surfaces - Scott Sheffield

An Introduction to Random Surfaces - Scott Sheffield

Members' Colloquium Topic: An Introduction to

Scott Sheffield: Yang–Mills Gauge Theory and Random Geometry in 2 and 4 Dimensions (April 30, 2026)

Scott Sheffield: Yang–Mills Gauge Theory and Random Geometry in 2 and 4 Dimensions (April 30, 2026)

Many of the basic objects of

Scott Sheffield: What is a random surface?

Scott Sheffield: What is a random surface?

We will survey the modern theory of “

Scott Sheffield -  Random surfaces and quantum Loewner evolution

Scott Sheffield - Random surfaces and quantum Loewner evolution

Scott Sheffield - Random surfaces and quantum Loewner evolution

Hugo Duminil Copin - Does randomness really exist?

Hugo Duminil Copin - Does randomness really exist?

Hugo Duminil Copin - Professor of mathematics at the University of Geneva and l'Institut des Hautes Études Scientifiques In the ...

Quantum Randomness

Quantum Randomness

How is quantum

Scott Sheffield | Yang-Mills theory and random surfaces

Scott Sheffield | Yang-Mills theory and random surfaces

CMSA/Tsinghua Math-Science Literature Lecture 4/8/2025 Speaker:

Scott Sheffield  - 1 + 1 = 2 and (time permitting) 2 + 2 = 4 - IPAM at UCLA

Scott Sheffield - 1 + 1 = 2 and (time permitting) 2 + 2 = 4 - IPAM at UCLA

Recorded 26 January 2026.

Random fractals coming from 2-d statistical physics - Gregory F. Lawler

Random fractals coming from 2-d statistical physics - Gregory F. Lawler

Stony Brook Mathematics Colloquium February 2, 2012 Gregory F. Lawler, University of Chicago