Media Summary: This video is part of a playlist (name of playlist). Direct link to the playlist: ... Millennium Prize Problems Lecture 4/15/2026 Speaker: Peter Abstract: Cubic surfaces in affine three space tend to have few integral points .However certain cubics such as x3+y3+z3=m, may ...

5 6 P Sarnak Some - Detailed Analysis & Overview

This video is part of a playlist (name of playlist). Direct link to the playlist: ... Millennium Prize Problems Lecture 4/15/2026 Speaker: Peter Abstract: Cubic surfaces in affine three space tend to have few integral points .However certain cubics such as x3+y3+z3=m, may ... This is the second Ahlfors lecture talk given by Peter Abstract: There have many developments on the disjointness conjecture of the Möbius (and related) function to topologically ... The Möbius function μ(n) measures the parity of number of prime factors of n (if n is square free). Understanding the randomness ...

The London Mathematical Society has, since 1865, been the UK's learned society for the advancement, dissemination and ... Patterns in Number Theory - Misleading or True? Peter African Mathematics Seminar 15 July 2020 Virtually hosted by the University of Nairobi Visit our webpage: ... The Israel Academy of Sciences and Humanities is proud to host Prof. Peter 2012 FIELDS MEDAL SYMPOSIUM Date: October 17, 2012 11.00am-12.00pm We describe briefly Through the works of Fermat, Gauss, and Lagrange, we understand which positive integers can be represented as sums of two, ...

75th Anniversary Celebration School of Mathematics Peter

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5 6 P  Sarnak   Some problems in number theory and analysis
Peter Sarnak | The Riemann Hypothesis
Peter Sarnak: Integral points on Markoff type cubic surfaces and dynamics
Peter Sarnak: Integer Points on Affine Cubic Surfaces
Peter Sarnak: Möbius randomness and dynamics six years later
Peter Sarnak: Randomness in Number Theory (February 4, 2026)
Peter SARNAK - Prescribing the spectra of locally uniform geometries
Möbius Disjointness - Prof Peter Sarnak - The Archimedeans
LMS Hardy Lecture 2020, Gap Sets for the Spectra of Cubic Graphs, Peter Sarnak
Peter Sarnak - Patterns in Number Theory - Misleading or True? - SUMS 2021 Math and Illusion
Sam Raskin - 5/6 Some Aspects of the Geometric Langlands Program
Peter Sarnak | Gap Sets for the Spectra of Cubic Graphs
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5 6 P  Sarnak   Some problems in number theory and analysis

5 6 P Sarnak Some problems in number theory and analysis

This video is part of a playlist (name of playlist). Direct link to the playlist: ...

Peter Sarnak | The Riemann Hypothesis

Peter Sarnak | The Riemann Hypothesis

Millennium Prize Problems Lecture 4/15/2026 Speaker: Peter

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Peter Sarnak: Integral points on Markoff type cubic surfaces and dynamics

Peter Sarnak: Integral points on Markoff type cubic surfaces and dynamics

Abstract: Cubic surfaces in affine three space tend to have few integral points .However certain cubics such as x3+y3+z3=m, may ...

Peter Sarnak: Integer Points on Affine Cubic Surfaces

Peter Sarnak: Integer Points on Affine Cubic Surfaces

This is the second Ahlfors lecture talk given by Peter

Peter Sarnak: Möbius randomness and dynamics six years later

Peter Sarnak: Möbius randomness and dynamics six years later

Abstract: There have many developments on the disjointness conjecture of the Möbius (and related) function to topologically ...

Sponsored
Peter Sarnak: Randomness in Number Theory (February 4, 2026)

Peter Sarnak: Randomness in Number Theory (February 4, 2026)

In this Presidential Lecture, Peter

Peter SARNAK - Prescribing the spectra of locally uniform geometries

Peter SARNAK - Prescribing the spectra of locally uniform geometries

https://ams-ems-smf2022.inviteo.fr/

Möbius Disjointness - Prof Peter Sarnak - The Archimedeans

Möbius Disjointness - Prof Peter Sarnak - The Archimedeans

The Möbius function μ(n) measures the parity of number of prime factors of n (if n is square free). Understanding the randomness ...

LMS Hardy Lecture 2020, Gap Sets for the Spectra of Cubic Graphs, Peter Sarnak

LMS Hardy Lecture 2020, Gap Sets for the Spectra of Cubic Graphs, Peter Sarnak

The London Mathematical Society has, since 1865, been the UK's learned society for the advancement, dissemination and ...

Peter Sarnak - Patterns in Number Theory - Misleading or True? - SUMS 2021 Math and Illusion

Peter Sarnak - Patterns in Number Theory - Misleading or True? - SUMS 2021 Math and Illusion

Patterns in Number Theory - Misleading or True? Peter

Sam Raskin - 5/6 Some Aspects of the Geometric Langlands Program

Sam Raskin - 5/6 Some Aspects of the Geometric Langlands Program

We will discuss

Peter Sarnak | Gap Sets for the Spectra of Cubic Graphs

Peter Sarnak | Gap Sets for the Spectra of Cubic Graphs

African Mathematics Seminar | 15 July 2020 Virtually hosted by the University of Nairobi Visit our webpage: ...

Prof. Peter Sarnak | Randomness in Number Theory | Albert Einstein Memorial Lecture 2019

Prof. Peter Sarnak | Randomness in Number Theory | Albert Einstein Memorial Lecture 2019

The Israel Academy of Sciences and Humanities is proud to host Prof. Peter

Peter Sarnak "Some analytic applications of the trace formula before and beyond endoscopy" [2012]

Peter Sarnak "Some analytic applications of the trace formula before and beyond endoscopy" [2012]

2012 FIELDS MEDAL SYMPOSIUM Date: October 17, 2012 11.00am-12.00pm We describe briefly

Sums of Squares and Golden Gates - Peter Sarnak (Princeton)

Sums of Squares and Golden Gates - Peter Sarnak (Princeton)

Through the works of Fermat, Gauss, and Lagrange, we understand which positive integers can be represented as sums of two, ...

ICNTDM 2020 Plenary Talk  4  by PETER SARNAK  Plenary Talk  5  by GEORGE ANDREWS

ICNTDM 2020 Plenary Talk 4 by PETER SARNAK Plenary Talk 5 by GEORGE ANDREWS

Some

Diophantine Analysis of affine cubic Markoff type Surfaces - Peter Sarnak

Diophantine Analysis of affine cubic Markoff type Surfaces - Peter Sarnak

Speaker: Peter

Solutions to Equations in Integers - Peter Sarnak

Solutions to Equations in Integers - Peter Sarnak

Peter

Number Theory, Symmetry and Zeta Functions - Peter Sarnak

Number Theory, Symmetry and Zeta Functions - Peter Sarnak

75th Anniversary Celebration School of Mathematics Peter

5 8 Discussion  The unreasonable effectiveness of modular forms  introduced by P  Sarnak

5 8 Discussion The unreasonable effectiveness of modular forms introduced by P Sarnak

This video is part of a playlist (name of playlist). Direct link to the playlist: ...

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