Results 11  20
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221
Positivity of relative canonical bundles of families of canonically polarized manifolds
, 2008
"... Abstract. Given an effectively parameterized family of canonically polarized manifolds the KählerEinstein metrics on the fibers induce a hermitian metric on the relative canonical bundle. We use a global elliptic equation to show that this metric is strictly positive. For degenerating families we o ..."
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Cited by 10 (4 self)
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Abstract. Given an effectively parameterized family of canonically polarized manifolds the KählerEinstein metrics on the fibers induce a hermitian metric on the relative canonical bundle. We use a global elliptic equation to show that this metric is strictly positive. For degenerating families we
Surface parameterization using riemann surface structure
 in “10th IEEE Intl Conf. on Computer Vision
, 2005
"... We propose a general method that parameterizes general surfaces with complex (possible branching) topology using Riemann surface structure. Rather than evolve the surface geometry to a plane or sphere, we instead use the fact that all orientable surfaces are Riemann surfaces and admit conformal stru ..."
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Cited by 20 (5 self)
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We propose a general method that parameterizes general surfaces with complex (possible branching) topology using Riemann surface structure. Rather than evolve the surface geometry to a plane or sphere, we instead use the fact that all orientable surfaces are Riemann surfaces and admit conformal
On the use of noncanonical quantum statistics
, 2000
"... Abstract. We develop a method using a coarse graining of the energy fluctuations of an equilibrium quantum system which produces simple parameterizations for the behaviour of the system. As an application, we use these methods to gain more understanding on the standard BoltzmannGibbs statistics and ..."
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Cited by 1 (0 self)
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Abstract. We develop a method using a coarse graining of the energy fluctuations of an equilibrium quantum system which produces simple parameterizations for the behaviour of the system. As an application, we use these methods to gain more understanding on the standard BoltzmannGibbs statistics
Brain surface parameterization using riemann surface structure
 Med Image Comput Comput Assist Interv Int Conf Med Image Comput Comput Assist Interv
, 2005
"... Abstract. We develop a general approach that uses holomorphic 1forms to parameterize anatomical surfaces with complex (possibly branching) topology. Rather than evolve the surface geometry to a plane or sphere, we instead use the fact that all orientable surfaces are Riemann surfaces and admit conf ..."
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Cited by 12 (5 self)
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Abstract. We develop a general approach that uses holomorphic 1forms to parameterize anatomical surfaces with complex (possibly branching) topology. Rather than evolve the surface geometry to a plane or sphere, we instead use the fact that all orientable surfaces are Riemann surfaces and admit
On Sparse, Spectral and Other Parameterizations of Binary Probabilistic Models
"... This paper studies issues relating to the parameterization of probability distributions over binary data sets. Several such parameterizations of models for binary data are known, including the Ising, generalized Ising, canonical and full parameterizations. We also discuss a parameterization that we ..."
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Cited by 2 (1 self)
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This paper studies issues relating to the parameterization of probability distributions over binary data sets. Several such parameterizations of models for binary data are known, including the Ising, generalized Ising, canonical and full parameterizations. We also discuss a parameterization
On Sparse, Spectral and Other Parameterizations of Binary Probabilistic Models
"... This paper studies issues relating to the parameterization of probability distributions over binary data sets. Several such parameterizations of models for binary data are known, including the Ising, generalized Ising, canonical and full parameterizations. We also discuss a parameterization that we ..."
Abstract
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This paper studies issues relating to the parameterization of probability distributions over binary data sets. Several such parameterizations of models for binary data are known, including the Ising, generalized Ising, canonical and full parameterizations. We also discuss a parameterization that we
On Sparse, Spectral and Other Parameterizations of Binary Probabilistic Models
"... This paper studies issues relating to the parameterization of probability distributions over binary data sets. Several such parameterizations of models for binary data are known, including the Ising, generalized Ising, canonical and full parameterizations. We also discuss a parameterization that we ..."
Abstract
 Add to MetaCart
This paper studies issues relating to the parameterization of probability distributions over binary data sets. Several such parameterizations of models for binary data are known, including the Ising, generalized Ising, canonical and full parameterizations. We also discuss a parameterization that we
On Sparse, Spectral and Other Parameterizations of Binary Probabilistic Models
"... This paper studies issues relating to the parameterization of probability distributions over binary data sets. Several such parameterizations of models for binary data are known, including the Ising, generalized Ising, canonical and full parameterizations. We also discuss a parameterization that we ..."
Abstract
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This paper studies issues relating to the parameterization of probability distributions over binary data sets. Several such parameterizations of models for binary data are known, including the Ising, generalized Ising, canonical and full parameterizations. We also discuss a parameterization that we
Symplectic Integration Of Constrained Hamiltonian Systems
"... . A Hamiltonian system in potential form (H(q; p) = p t M \Gamma1 p=2 + F (q)) subject to smooth constraints on q can be viewed as a Hamiltonian system on a manifold, but numerical computations must be performed in R n . In this paper, methods which reduce "Hamiltonian differentialalgebra ..."
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Cited by 54 (10 self)
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;Hamiltonian differentialalgebraic equations" to ODEs in Euclidean space are examined. The authors study the construction of canonical parameterizations or local charts as well as methods based on the construction of ODE systems in the space in which the constraint manifold is embedded which preserve the constraint manifold
PARAMETERIZATIONS OF INFINITE BICONVEX SETS IN AFFINE ROOT SYSTEMS
, 2000
"... We investigate detailed relationships between the set W ∞ of all infinite “reduced ” sequences of elements of a canonical generating set of an arbitrary affine Weyl group and the set B ∞ of all infinite sets having a certain “biconvex” property in a positive root system ∆+ of the corresponding untwi ..."
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Cited by 3 (1 self)
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We investigate detailed relationships between the set W ∞ of all infinite “reduced ” sequences of elements of a canonical generating set of an arbitrary affine Weyl group and the set B ∞ of all infinite sets having a certain “biconvex” property in a positive root system ∆+ of the corresponding
Results 11  20
of
221