Results 51 to 60 of about 1,406,601 (220)
Canonical tree-decompositions of finite graphs II. Essential parts [PDF]
J. Comb. Theory B, 2013 In Part I of this series we described three algorithms that construct canonical tree-decompositions of graphs which distinguish all their k-blocks and tangles of order k.
J. Carmesin +3 more
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Multi-Linear Population Analysis (MLPA) of LFP Data Using Tensor Decompositions
Frontiers in Applied Mathematics and Statistics, 2020 The local field potential (LFP) is the low frequency part of the extracellular electrical potential in the brain and reflects synaptic activity onto thousands of neurons around each recording contact.
Justen Geddes +6 more
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Canonical decompositions of symmetric submodular systems
Discrete Applied Mathematics, 1980 Let E be a finite set, R the set of real numbers and f: 2E → R a symmetric submodular function. The pair (E,f) is called a symmetric submodular system.
S. Fujishige
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Decomposition Numbers and Canonical Bases
Algebras and Representation Theory, 2000 We obtain some simple relations between decomposition numbers of quantized Schur algebras at an n-th root of unity (over a field of characteristic 0). These relations imply that every decomposition number for such an algebra occurs as a decomposition number for some Hecke algebra of type A.
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A Simultaneous Decomposition for a Quaternion Tensor Quaternity with Applications
MathematicsQuaternion tensor decompositions have recently been the center of focus due to their wide potential applications in color data processing. In this paper, we establish a simultaneous decomposition for a quaternion tensor quaternity under Einstein product.
Jia-Wei Huo, Yun-Ze Xu, Zhuo-Heng He
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Nonnegative canonical tensor decomposition with linear constraints: nnCANDELINC
Numerical Linear Algebra with Applications, 2022 AbstractThere is an emerging interest for tensor factorization applications in big‐data analytics and machine learning. To speed up the factorization of extra‐large datasets, organized in multidimensional arrays (also known as tensors), easy to compute compression‐based tensor representations, such as, Tucker and tensor train formats, are used to ...
Alexandrov, Boian +3 more
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Ergodic conditions and spectral properties for A-contractions [PDF]
Opuscula Mathematica, 2008 In this paper the canonical representation of an \(A\)-contraction \(T\) on a Hilbert space \(\mathcal{H}\) is used to obtain some conditions concerning the concept of \(A\)-ergodicity studied in [L.
Laurian Suciu, Nicolae Suciu
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A decompositional framework for process theories in spacetime [PDF]
QuantumThere has been a recent surge of interest within the field of quantum foundations regarding incorporating ideas from general relativity and quantum gravity. However, many quantum information tools remain agnostic to the underlying spacetime. For instance,
Matthias Salzger, John H. Selby
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Canonical decompositions for Poincar�� duality pairs
, 2007 The authors previously described an algebraic analogue of the JSJ-decomposition of a 3-manifold. This analogue is defined for any finitely presented, one-ended group. We study this analogue in the special case of Poincar duality pairs.
Scott, Peter, Swarup, Gadde A.
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A Breakdown of the Black Hole–Bulge Mass Relation in Local Active Galaxies
The Astrophysical JournalWe investigate the relation between black hole (BH) mass and bulge stellar mass for a sample of 117 local ( z ∼ 0) galaxies hosting low-luminosity, broad-line active galactic nuclei (AGNs).
Megan R. Sturm, Amy E. Reines
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