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Discrete Hamiltonians of discrete Painlevé equations [PDF]
We express discrete Painlevé equations as discrete Hamiltonian systems. The discrete Hamiltonian systems here mean the canonical transformations defined by generating functions. Our construction relies on the classification of the discrete Painlevé equations based on the surface-type. The discrete Hamiltonians we obtain are written in the logarithm and
Mase, Takafumi +2 more
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62 pages, LaTeX, 14 ps figures. Physics Reports, to be published; see also at http://www.mpipks-dresden.mpg.de/~flach/html/preprints ...
Flach, S., Willis, C.
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Abstract We assume that the points in volumes smaller than an elementary volume (which may have a Planck size) are indistinguishable in any physical experiment. This naturally leads to a picture of a discrete space with a finite number of degrees of freedom per elementary volume.
Ali H. Chamseddine, Viatcheslav Mukhanov
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The discrete polymatroid is a multiset analogue of the matroid. This paper studies the combinatorics and the algebra on discrete polymatroids. An algebraic aspect of this paper is to study Ehrhart rings and base rings together with toric ideals of discrete polymatroids. One result on toric ideals of discrete polymatroids given in this paper is Theorem.
Herzog, Jürgen, Hibi, Takayuki
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Rough-Set-Theory-Based Classification with Optimized k-Means Discretization
The discretization of continuous attributes in a dataset is an essential step before the Rough-Set-Theory (RST)-based classification process is applied. There are many methods for discretization, but not many of them have linked the RST instruments from ...
Teguh Handjojo Dwiputranto +2 more
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Two discrete–non-discrete results
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
DULIO, PAOLO, SCAPELLATO, RAFFAELE
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A Discretization Algorithm Based on Forest Optimization Network and Variable Precision Rough Set
Discretization of multidimensional attributes can improve the training speed and accuracy of machine learning algorithm. At present, the discretization algorithms perform at a lower level, and most of them are single attribute discretization algorithm ...
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This paper investigates the desirability of adopting a rule in favor of discretionary monetary policy in a model exhibiting Kydland and Prescott's dynamic inconsistency problem. We deviate from earlier work by adopting assumptions regarding policymaker preferences and inflation dynamics that are compatible with empirically motivated models used for ...
Lengwiler, Yvan, Orphanides, Athanasios
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Discretization Based on Entropy and Multiple Scanning
In this paper we present entropy driven methodology for discretization. Recently, the original entropy based discretization was enhanced by including two options of selecting the best numerical attribute.
Jerzy W. Grzymala-Busse
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This study introduces a unique flexible family of discrete probability distributions for modeling extreme count and zero-inflated count data with different failure rates.
Walid Emam +5 more
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