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Atlas · Grant RecordFederal grant

co-supervised with two of my colleagues in U de M. I expect my program to yield new results

Unknown — instead of the lengths measured in Riemannian geometry. All symplectic manifolds locally look the same - like a neighborhood of a point in the classical phase-space of a mechanical system. It is therefore a global

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Recipient

co-supervised with two of my colleagues in U de M. I expect my program to yield new results

Department

Program

instead of the lengths measured in Riemannian geometry. All symplectic manifolds locally look the same - like a neighborhood of a point in the classical phase-space of a mechanical system. It is therefore a global

Province

and to resolve open questions and conjectures in the field. It would be visible internationally and contribute to mathematics in Canada.,Symplectic and contact topology is a rapidly developing area of modern mathematics that has its roots in classical physics - classical mechanics and optics - but has already become an established broad field with ties to many other disciplines - algebraic geometry

Type

about 2 Masters students

Purpose

the so-called Hamiltonian diffeomorphisms

co-supervised with two of my colleagues in U de M. I expect my program to yield new results × Unknown

2 grants totalling $0

instead of the lengths measured in Riemannian geometry. All symplectic manifolds locally look the same - like a neighborhood of a point in the classical phase-space of a mechanical system. It is therefore a global

1 grants totalling $0

Department

Unknown →

Program

instead of the lengths measured in Riemannian geometry. All symplectic manifolds locally look the same - like a neighborhood of a point in the classical phase-space of a mechanical system. It is therefore a global →

Recipient Profile

co-supervised with two of my colleagues in U de M. I expect my program to yield new results →