3 citations · 6 across the 4 of their papers we have counts for
7 papers
Exact Euler Maclaurin formulas for simple lattice polytopes
Yael Karshon, Shlomo Sternberg, Jonathan Weitsman
Euler Maclaurin formulas for a polytope express the sum of the values of a function over the lattice points in the polytope in terms of integrals of the function and its derivative…
The Weighted Euler-Maclaurin Formula for a simple integral polytope
Jose Agapito, Jonathan Weitsman
We give an Euler-Maclaurin formula with remainder for the weighted sum of the values of a smooth function on the integral points in a simple integral polytope. Our work generalizes…
Euler Maclaurin with remainder for a simple integral polytope
Yael Karshon, Shlomo Sternberg, Jonathan Weitsman
We give an Euler Maclaurin formula with remainder for the sum of the values of a smooth function on the integral points in a simple integral polytope. This formula is proved by ele…
Surjectivity for Hamiltonian Loop Group Spacees
Raoul Bott, Susan Tolman, Jonathan Weitsman
Let be a compact Lie group, and let denote the corresponding loop group. Let be a weakly symplectic Banach manifold. Consider a Hamiltonian action of on $(X,ω…
On semifree symplectic circle actions with isolated fixed points
Susan Tolman, Jonathan Weitsman
Let be a symplectic manifold, equipped with a semifree symplectic circle action with a finite, nonempty fixed point set. We show that the circle action must be Hamiltonian, and…
On the cohomology rings of Hamiltonian T-spaces
Susan Tolman, Jonathan Weitsman
Let be a symplectic manifold equipped with a Hamiltonian action of a torus . Let denote the fixed point set of the -action and let denote the i…