Homogeneous Dynamics, Unipotent Flows and Applications (Research Group Conference)

13/10/2013

ORGANIZERS:

Peter Sarnak, IAS Princeton
Elon Lindenstrauss, The Hebrew University of Jerusalem
Shahar Mozes, The Hebrew University of Jerusalem

In homogenous dynamics one employs the tools of ergodic theory and the mathematical theory of dynamical systems to the study of a class of dynamical systems on homogenous spaces. A good example of a homogeneous space is the space of lattices in d-dimensional Euclidean space. There are several natural and interesting flows — or more generally group actions — one can consider in this context. One general class is the class of unipotent flows, where the action is given by the polynomials (rather than e.g. exponential functions).

One of the main themes of the conference is the successful application of results concerning the structure of various flows on homogeneous spaces, and in particular of unipotent flows, to arithmetic problems as well as to other mathematical areas.

The conference, held in collaboration with the ERC project ‘Dynamics on Homogeneous Spaces, Spectra and Arithmetic’, will honour Marina Ratner and her work, particularly her landmark work on unipotent flows.

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Relation Research Group

Event Details:

Event Start Date:

October 13, 2013

Event End Date:

October 17, 2013
00:00

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For inquiries, please leave your details

Homogeneous Dynamics, Unipotent Flows and Applications (Research Group Conference)

Event Start Date

October 13, 2013

Event End Date

October 17, 2013
00:00
October 13, 2013

Location Event

Add to Calendar

[add_to_calendar]

ORGANIZERS:

Peter Sarnak, IAS Princeton
Elon Lindenstrauss, The Hebrew University of Jerusalem
Shahar Mozes, The Hebrew University of Jerusalem

In homogenous dynamics one employs the tools of ergodic theory and the mathematical theory of dynamical systems to the study of a class of dynamical systems on homogenous spaces. A good example of a homogeneous space is the space of lattices in d-dimensional Euclidean space. There are several natural and interesting flows — or more generally group actions — one can consider in this context. One general class is the class of unipotent flows, where the action is given by the polynomials (rather than e.g. exponential functions).

One of the main themes of the conference is the successful application of results concerning the structure of various flows on homogeneous spaces, and in particular of unipotent flows, to arithmetic problems as well as to other mathematical areas.

The conference, held in collaboration with the ERC project ‘Dynamics on Homogeneous Spaces, Spectra and Arithmetic’, will honour Marina Ratner and her work, particularly her landmark work on unipotent flows.

Members

Relation Research Group

For inquiries, please leave your details

Relation Research Group

Apply here:

Homogeneous Dynamics, Unipotent Flows and Applications (Research Group Conference)

Oct 13, 2013

[add_to_calendar]

ORGANIZERS:

Peter Sarnak, IAS Princeton
Elon Lindenstrauss, The Hebrew University of Jerusalem
Shahar Mozes, The Hebrew University of Jerusalem

In homogenous dynamics one employs the tools of ergodic theory and the mathematical theory of dynamical systems to the study of a class of dynamical systems on homogenous spaces. A good example of a homogeneous space is the space of lattices in d-dimensional Euclidean space. There are several natural and interesting flows — or more generally group actions — one can consider in this context. One general class is the class of unipotent flows, where the action is given by the polynomials (rather than e.g. exponential functions).

One of the main themes of the conference is the successful application of results concerning the structure of various flows on homogeneous spaces, and in particular of unipotent flows, to arithmetic problems as well as to other mathematical areas.

The conference, held in collaboration with the ERC project ‘Dynamics on Homogeneous Spaces, Spectra and Arithmetic’, will honour Marina Ratner and her work, particularly her landmark work on unipotent flows.

Oct 13, 2013

[add_to_calendar]

ORGANIZERS:

Peter Sarnak, IAS Princeton
Elon Lindenstrauss, The Hebrew University of Jerusalem
Shahar Mozes, The Hebrew University of Jerusalem

In homogenous dynamics one employs the tools of ergodic theory and the mathematical theory of dynamical systems to the study of a class of dynamical systems on homogenous spaces. A good example of a homogeneous space is the space of lattices in d-dimensional Euclidean space. There are several natural and interesting flows — or more generally group actions — one can consider in this context. One general class is the class of unipotent flows, where the action is given by the polynomials (rather than e.g. exponential functions).

One of the main themes of the conference is the successful application of results concerning the structure of various flows on homogeneous spaces, and in particular of unipotent flows, to arithmetic problems as well as to other mathematical areas.

The conference, held in collaboration with the ERC project ‘Dynamics on Homogeneous Spaces, Spectra and Arithmetic’, will honour Marina Ratner and her work, particularly her landmark work on unipotent flows.

Members

Apply here:

Relation Research Group

Relation Research Group