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Uniqueness of Gauge Covariant Renormalisation of Stochastic 3D Yang-Mills-Higgs. [PDF]
Chevyrev I, Shen H.
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Decoding green space supply-demand mismatch through urban morphology: Toward equitable urban planning with explainable machine learning. [PDF]
Sun L, Liu W, Liu Q.
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Kato Space for Dirichlet Forms
Potential Analysis, 1999The authors consider a wide class of regular Dirichlet forms of diffusion type incuding elliptic and subelliptic operators. For these Dirichlet forms the notion of Kato space is introduced and it is proved that the Kato space becomes a Banach space when suitably normed.
BIROLI, MARCO, MOSCO U.
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Spaces of Densely Continuous Forms
Set-Valued Analysis, 1997For each function \(f\) from a topological space \(X\) to a topological space \(Y\) with a dense set \(D\) of the points of continuity denote by \(\overline f\) the closure of \(f|_D\) in \(X\times Y\). Then \(\overline f\) is called a densely continuous form; it is a kind of multifunction from \(X\) to \(Y\).
Hammer, S. T., McCoy, R. A.
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Common Knowledge, 2013
This contribution to the Common Knowledge symposium “Fuzzy Studies” argues that the inclusion of space in form brings varying degrees of fuzziness and fluidity to all natural identities. Such inclusion is vital to evolutionary creativity, from subatomic to cosmic scales of natural energy flow.
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This contribution to the Common Knowledge symposium “Fuzzy Studies” argues that the inclusion of space in form brings varying degrees of fuzziness and fluidity to all natural identities. Such inclusion is vital to evolutionary creativity, from subatomic to cosmic scales of natural energy flow.
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Periodica Mathematica Hungarica, 2004
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Isospectrality for Spherical Space Forms
Results in Mathematics, 2001Let \({\mathcal S}(q,\Gamma)\) be the set of isometry classes of \(q-\)dimensional spherical space forms whose fundamental groups are isomorphic to a fixed group \(\Gamma\), and let \({\mathcal A}(q,\Gamma)\) be a certain group of transformations on the finite set \({\mathcal S}(q,\Gamma)\).
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