EGGHE, Leo

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Full Name
EGGHE, Leo
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leo.egghe@uhasselt.be
 
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Publications

Results 1-20 of 311 (Search time: 0.003 seconds).

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Issue DateTitleContributor(s)TypeCat.
12024Extended Lorenz majorization and frequencies of distances in an undirected networkEGGHE, LeoJournal ContributionA1
22024Mathematical informetrics: Hirsch-type equations and bundlesEGGHE, LeoJournal ContributionA1
32024The small-world phenomenon: a model, explanations, characterizations, and examplesEGGHE, Leo; ROUSSEAU, RonaldJournal ContributionA1
42024Networks and their degree distribution, leading to a new concept of small worldsEGGHE, LeoJournal ContributionA1
52023Global impact measuresEGGHE, Leo; Rousseau , RonaldJournal ContributionA1
62023Global informetric impact: A description and definition using bundlesEGGHE, Leo; ROUSSEAU, RonaldJournal ContributionA1
72023The Hirsch Function and its PropertiesEGGHE, LeoJournal ContributionA1
82022The Generalized e-bundleEGGHE, Leo; ROUSSEAU, RonaldJournal ContributionA1
92022Impact measures: What are they?EGGHE, LeoJournal ContributionA1
102022Rank-frequency data and impact in a continuous model: Introducing impact bundlesEGGHE, Leo; ROUSSEAU, RonaldJournal ContributionA1
112022Convergence of Impact Measures and Impact BundlesEGGHE, LeoJournal ContributionA1
122021A theory of pointwise defined impact measuresEGGHE, LeoJournal ContributionA1
132021The h‑index formalismEGGHE, Leo; ROUSSEAU, RonaldJournal ContributionA1
142020h-Type indices, partial sums and the majorization orderEGGHE, Leo; ROUSSEAU, RonaldJournal ContributionA1
152020Polar coordinates and generalized h-type indicesEGGHE, Leo; ROUSSEAU, RonaldJournal ContributionA1
162020Minimal Impact One-Dimensional ArraysEGGHE, Leo; ROUSSEAU, RonaldJournal ContributionA1
172019Solution by step functions of a minimum problem in L-2[0,1], using generalized h- and g-indicesEGGHE, Leo; ROUSSEAU, RonaldJournal ContributionA1
182019Measures of linear type lead to a characterization of Zipf functionsEGGHE, Leo; ROUSSEAU, RonaldJournal ContributionA1
192019A geometric relation between the h-index and the Lorenz curveEGGHE, Leo; ROUSSEAU, RonaldJournal ContributionA1
202019Infinite sequences and their h-type indicesEGGHE, Leo; ROUSSEAU, RonaldJournal ContributionA1
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