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453
A New Proof of the Integral Localization Formula for Equivariantly Closed Differential Forms
, 2008
"... In this article we give a totally new proof of the integral localization formula for equivariantly closed differential forms (Theorem 7.11 in [BGV]). It is restated here as Theorem 2, and our version of it appears here as Theorem 5. Although the result itself is wellknown, this new proof is valid f ..."
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In this article we give a totally new proof of the integral localization formula for equivariantly closed differential forms (Theorem 7.11 in [BGV]). It is restated here as Theorem 2, and our version of it appears here as Theorem 5. Although the result itself is wellknown, this new proof is valid
FORMULAS FOR INTERSECTION NUMBERS IN QHAMILTONIAN REDUCED SPACES
, 2008
"... Abstract. Jeffrey and Kirwan [20] gave expressions for intersection pairings on the reduced space µ −1 (0)/G of a particular Hamiltonian Gspace M in terms of iterated residues. The definition of quasiHamiltonian spaces was introduced in [2]. In [4] a localization formula for equivariant de Rham co ..."
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Abstract. Jeffrey and Kirwan [20] gave expressions for intersection pairings on the reduced space µ −1 (0)/G of a particular Hamiltonian Gspace M in terms of iterated residues. The definition of quasiHamiltonian spaces was introduced in [2]. In [4] a localization formula for equivariant de Rham
CutandProject Sets in Locally Compact Abelian Groups
"... . The cutandproject formalism in arbitrary locally compact Abelian groups is investigated. It is established that a generalization of the wellknown formula for the density of the resulting cutandproject sets holds. Furthermore, a necessary and sucient criterion for the existence of a cutand ..."
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Cited by 51 (3 self)
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. The cutandproject formalism in arbitrary locally compact Abelian groups is investigated. It is established that a generalization of the wellknown formula for the density of the resulting cutandproject sets holds. Furthermore, a necessary and sucient criterion for the existence of a cut
Gorenstein injective dimension, Bass formula and Gorenstein rings
, 2008
"... Let (R, m, k) be a noetherian local ring. It is wellknown that R is regular if and only if the injective dimension of k is finite. In this paper it is shown that R is Gorenstein if and only if the Gorenstein injective dimension of k is finite. On the other hand a generalized version of the socalle ..."
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Cited by 2 (1 self)
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Let (R, m, k) be a noetherian local ring. It is wellknown that R is regular if and only if the injective dimension of k is finite. In this paper it is shown that R is Gorenstein if and only if the Gorenstein injective dimension of k is finite. On the other hand a generalized version of the so
GLlのスーパーカスピダル表現の指標公 式 (CHARACTER FORMULA FOR THE SUPERCUSPIDAL REPRESENTATIONS OF GLl)
"... Let l be a prime, A a central simple algebra of dimension l2 over a nonarchimedean local field F and E/F an extension of degree l in A. As is wellknown ([15], [5]), any irreducible supercuspidal representation of A × is obtained from a quasicharacter of E×. The aim of this paper is to get a chara ..."
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Let l be a prime, A a central simple algebra of dimension l2 over a nonarchimedean local field F and E/F an extension of degree l in A. As is wellknown ([15], [5]), any irreducible supercuspidal representation of A × is obtained from a quasicharacter of E×. The aim of this paper is to get a
Localizing volatilities
, 2004
"... We propose two main applications of Gyöngy (1986)’s construction of inhomogeneous Markovian stochastic differential equations that mimick the onedimensional marginals of continuous Itô processes. Firstly, we prove Dupire (1994) and Derman and Kani (1994)’s result. We then present Besselbased stoch ..."
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Cited by 4 (0 self)
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based stochastic volatility models in which this relation is used to compute analytical formulas for the local volatility. Secondly, we use these mimicking techniques to extend the wellknown local volatility results to a stochastic interest rates framework. 1
SIMPLE MASS FORMULAS ON SHIMURA VARIETIES OF PELTYPE
, 2007
"... Abstract. We give a unified formulation of a mass for arbitrary abelian varieties with PELstructures and show that it equals a weighted class number of a reductive Qgroup G relative to an open compact subgroup U of G(Af), or simply called an arithmetic mass. We classify the special objects for whi ..."
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Cited by 7 (7 self)
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an arithmetic mass. The moduli space does not need to have good reduction at p. This generalizes a wellknown result for superspecial abelian varieties. 1.
From spin glasses to hard satisfiable formulas
 In Proceedings of SAT’04
, 2004
"... Abstract. We introduce a highly structured family of hard satisfiable 3SAT formulas corresponding to an ordered spinglass model from statistical physics. This model has provably “glassy ” behavior; that is, it has many local optima with large energy barriers between them, so that local search algo ..."
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Cited by 14 (0 self)
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is tuned to the height of the barriers between local minima, and we use this parameter to measure the barrier heights in random 3XORSAT formulas as well. 1
LOCALIZATION THEOREMS BY SYMPLECTIC CUTS
, 2003
"... Abstract. Given a compact symplectic manifold M with the Hamiltonian action of a torus T, let zero be a regular value of the moment map, and M0 the symplectic reduction at zero. Denote by κ0 the Kirwan map H ∗ T (M) → H ∗ (M0). For an equivariant cohomology class η ∈ H ∗ T (M) we present new locali ..."
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is equal to that of T) we give a new proof of the JeffreyKirwan localization formula [JK1].
A note on Radford’s S 4 formula
, 2006
"... In this note, we show that Radford’s formula for the fourth power of the antipode can be proven for any regular multiplier Hopf algebra with integrals (algebraic quantum groups). This of course not only includes the case of a finitedimensional Hopf algebra but also the case of any Hopf algebra with ..."
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Cited by 1 (1 self)
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with integrals (coFrobenius Hopf algebras). The proof follows in a few lines from wellknown formulas in the theory of regular multiplier Hopf algebras with integrals. We discuss these formulas and their importance in this theory. We also mention their generalizations to the (in a certain sense) more general
Results 11  20
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453