Results 31 to 40 of about 3,510,435 (284)
Solving matrix models using holomorphy [PDF]
, 2003 We investigate the relationship between supersymmetric gauge theories with moduli spaces and matrix models. Particular attention is given to situations where the moduli space gets quantum corrected. These corrections are controlled by holomorphy.
D. Berenstein +41 more
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Lepton mass matrix models [PDF]
Nuclear Physics B, 1995 25 pages, uses harvmac; no ...
Grossman, Yuval, Nir, Yosef
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Probability Matrix Decomposition Models [PDF]
Psychometrika, 1996 In this paper, we consider a class of models for two-way matrices with binary entries of 0 and 1. First, we consider Boolean matrix decomposition, conceptualize it as a latent response model (LRM) and, by making use of this conceptualization, generalize it to a larger class of matrix decomposition models.
Maris, E., DeBoeck, P., Mechelen, I. van
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Environmental Research Letters, 2018 The ability to harmonize data sources with varying temporal, spatial, and ecosystem measurements (e.g. forest structure to soil organic carbon) for creation of terrestrial carbon baselines is paramount to refining the monitoring of terrestrial carbon ...
Wu Ma +5 more
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The formal demography of kinship VI: Demographic stochasticity and variance in the kinship network [PDF]
Demographic ResearchBACKGROUND: Although the matrix model for kinship networks includes many demographic processes, it is deterministic. It provides values of age-stage distributions of kin, but no information on (co)variances. Because kin populations are small, demographic
Hal Caswell
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, 2003 This is a study of holomorphic matrix models, the matrix models which underlie the conjecture of Dijkgraaf and Vafa. I first give a systematic description of the holomorphic one-matrix model.
A. Klemm +26 more
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Near commuting multi-matrix models [PDF]
, 2012 We investigate the radial extent of the eigenvalue distribution for Yang-Mills type matrix models. We show that, a three matrix Gaussian model with complex Myers coupling, to leading order in strong coupling is described by commuting matrices whose joint
Filev, Veselin G., O'Connor, Denjoe
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Adjoint fermion matrix models [PDF]
Nuclear Physics B, 1994 We study fermionic one-matrix, two-matrix and $D$-dimensional gauge invariant matrix models. In all cases we derive loop equations which unambiguously determine the large-$N$ solution. For the one-matrix case the solution is obtained for an arbitrary interaction potential and turns out to be equivalent to the one for the Hermitean one-matrix model with
Makeenko, Yu., Zarembo, K.
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The Multitrace Matrix Model of Scalar Field Theory on Fuzzy CP^n
Symmetry, Integrability and Geometry: Methods and Applications, 2010 We perform a high-temperature expansion of scalar quantum field theory on fuzzy CP^n to third order in the inverse temperature. Using group theoretical methods, we rewrite the result as a multitrace matrix model.
Christian Sämann
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An Index for Intersecting Branes in Matrix Models
Symmetry, Integrability and Geometry: Methods and Applications, 2013 We introduce an index indicating the occurrence of chiral fermions at the intersection of branes in matrix models. This allows to discuss the stability of chiral fermions under perturbations of the branes.
Harold Steinacker, Jochen Zahn
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