742 citations
Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.
- University of ZagrebHR134 papers
- Ruđer Bošković InstituteHR46 papers
- ETH ZurichCH39 papers
- National Institute for AstrophysicsIT38 papers
- Istituto Nazionale di Fisica Nucleare, Sezione di TriesteIT37 papers
- The University of TokyoJP37 papers
- University of RijekaHR37 papers
- Deutsches Elektronen-Synchrotron DESYDE36 papers
- Institute for High Energy PhysicsES36 papers
- Instituto de Astrofísica de CanariasES36 papers
- Kyoto UniversityJP36 papers
- Max Planck Institute for PhysicsDE36 papers
7 papers · 1 filter
Minkowski measurability criteria for compact sets and relative fractal drums in Euclidean spaces
Michel L. Lapidus, Goran Radunović, Darko Žubrinić
We establish a Minkowski measurability criterion for a large class of relative fractal drums (or, in short, RFDs), in Euclidean spaces of arbitrary dimension in terms of their comp…
Zeta Functions and Complex Dimensions of Relative Fractal Drums: Theory, Examples and Applications
Michel L. Lapidus, Goran Radunović, Darko Žubrinić
In 2009, the first author introduced a new class of zeta functions, called `distance zeta functions', associated with arbitrary compact fractal subsets of Euclidean spaces of arbit…
Complex dimensions of fractals and meromorphic extensions of fractal zeta functions
Michel L. Lapidus, Goran Radunović, Darko Žubrinić
We study meromorphic extensions of distance and tube zeta functions, as well as of geometric zeta functions of fractal strings. The distance zeta function $ζ_A(s):=\int_{A_δ} d(x,A…
Distance and tube zeta functions of fractals and arbitrary compact sets
Michel L. Lapidus, Goran Radunović, Darko Žubrinić
Recently, the first author has extended the definition of the zeta function associated with fractal strings to arbitrary bounded subsets of the -dimensional Euclidean space…
Fractal tube formulas and a Minkowski measurability criterion for compact subsets of Euclidean spaces
Michel L. Lapidus, Goran Radunović, Darko Žubrinić
We establish pointwise and distributional fractal tube formulas for a large class of compact subsets of Euclidean spaces of arbitrary dimensions. These formulas are expressed as su…
Kappa-Minkowski spacetime, Kappa-Poincaré Hopf algebra and realizations
Domagoj Kovačević, Stjepan Meljanac
We unify kappa-Minkowki spacetime and Lorentz algebra in unique Lie algebra. Introducing commutative momenta, a family of kappa-deformed Heisenberg algebras and kappa-deformed Poin…
A General formulation of the Moyal and Voros products and its physical interpretation
Laure Gouba, Domagoj Kovacevic, Stjepan Meljanac
A unifying perspective on the Moyal and Voros products and their physical meanings has been recently presented in the literature, where the Voros formulation admits a consistent ph…