… measures extends to the large class of realorder fractional measures, which are power-law …
between spacetimes based on fractional calculus and on noncommutative differential …

… We feel that the relation between noncommutative spacetimes and multifractional … to describe,
in certain regimes, this noncommutative spacetime as a multifractional one and vice versa. …

… Noncommutative spacetime manifolds and noncommutative geometry techniques appear …
, so that spacetime below the Planck scale has no operational meaning, leading to spacetime …

… connection with noncommutative spacetimes, a physical clarification of κ-Minkowski spacetime
[4]… As in the fixed-dimension case, we analyze the fractional spacetime diffusion equation …

… extent noncommutative gauge … spacetime of interest in string theory and in doubly special
relativity. We also discuss some potential experimental probes of spacetime noncommutativity. …

… non-commutative spacetimes with non-linear algebras are of fractional type and link non-commutative …
asymptotic safety 14 are reproduced via fractional multi-scale diffusion equations. …

… Noncommutative spacetime manifolds and noncommutative geometry techniques appear …
, so that spacetime below the Planck scale has no operational meaning, leading to spacetime …

… work the fractional Hamiltonian formulation of General Relativity (GR) (classical field theory
in curved spacetime). Results may be extrapolated to the multi-dimensional fractional action-…

… is non-commutative geometry. In [43], we establish a connection between a certain class of
non-commutative geometries and fractional spacetimes… regime of multi-fractional geometry at …

… Since the ring of integers, Zand hence, its field of fractions, Qis arguably the most basic and
fundamental object of all of mathematics, because it is the natural receptacle for elementary …