Intensity Dot Product Graphs generate random graphs via Poisson point processes on latent space with dot-product affinities, defining heat maps and desire operators while proving spectral consistency to the operator spectrum.
Springer-Verlag, New York
3 Pith papers cite this work. Polarity classification is still indexing.
3
Pith papers citing it
representative citing papers
Residence-time theory combined with DNP transport yields closed-form static reactivity loss and zero-power transfer function for CFRs, generalizing plug-flow and CSTR cases via a mixing parameter and validated on MSRE data plus Serpent-2/CFD results.
Constructs canonical p-energy measures for strongly local p-energy forms, proves chain/Leibniz rules and uniqueness, and shows coincidence with Korevaar-Schoen-type measures via a p-analogue of Le Jan's domination principle.
citing papers explorer
-
Intensity Dot Product Graphs
Intensity Dot Product Graphs generate random graphs via Poisson point processes on latent space with dot-product affinities, defining heat maps and desire operators while proving spectral consistency to the operator spectrum.
-
Residence-time theory applied to circulating-fuel reactors: zero-power analysis
Residence-time theory combined with DNP transport yields closed-form static reactivity loss and zero-power transfer function for CFRs, generalizing plug-flow and CSTR cases via a mixing parameter and validated on MSRE data plus Serpent-2/CFD results.
-
Construction of $p$-energy measures associated with strongly local $p$-energy forms
Constructs canonical p-energy measures for strongly local p-energy forms, proves chain/Leibniz rules and uniqueness, and shows coincidence with Korevaar-Schoen-type measures via a p-analogue of Le Jan's domination principle.