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Infinite numerical computing applied to Hilbert's, Peano's, and Moore's curves
Abstract The Peano and the Hilbert curves, denoted by P and H respectively, are historically
the first and some of the best known space-filling curves. They have a fractal structure, many …
the first and some of the best known space-filling curves. They have a fractal structure, many …
On the topological convergence of multi-rule sequences of sets and fractal patterns
In many cases occurring in the real world and studied in science and engineering, non-
homogeneous fractal forms often emerge with striking characteristics of cyclicity or …
homogeneous fractal forms often emerge with striking characteristics of cyclicity or …
p-Numerical Semigroups of Generalized Fibonacci Triples
For a nonnegative integer p, we give explicit formulas for the p-Frobenius number and the p-
genus of generalized Fibonacci numerical semigroups. Here, the p-numerical semigroup S …
genus of generalized Fibonacci numerical semigroups. Here, the p-numerical semigroup S …
New algebraic and geometric constructs arising from Fibonacci numbers: In honor of Masami Ito
Fibonacci numbers are the basis of a new geometric construction that leads to the definition
of a family {C_n: n ∈ N\} C n: n∈ N of octagons that come very close to the regular octagon …
of a family {C_n: n ∈ N\} C n: n∈ N of octagons that come very close to the regular octagon …
A grossone-based numerical model for computations with infinity: a case study in an Italian high school
F Ingarozza, MT Adamo, M Martino… - … Conference on Numerical …, 2019 - Springer
The knowledge and understanding of abstract concepts systematically occur in the studies
of mathematics. The epistemological approach of these concepts gradually becomes of …
of mathematics. The epistemological approach of these concepts gradually becomes of …
Paradoxes of the infinite and ontological dilemmas between ancient philosophy and modern mathematical solutions
The concept of infinity had, in ancient times, an indistinguishable development between
mathematics and philosophy. We could also say that his real birth and development was in …
mathematics and philosophy. We could also say that his real birth and development was in …
[HTML][HTML] A new cutting plane method for lexicographic multi-objective integer linear programming
This work presents a new cutting plane method for lexicographic multi-objective integer
linear programming (LMOILP). The method uses Grossone Methodology to reformulate a …
linear programming (LMOILP). The method uses Grossone Methodology to reformulate a …
Computation of supertrack functions for Chua's oscillator and for Chua's circuit with memristor
In this paper we use the method of supertracks to study two attractors: the first, called PC8, is
generated by Chua's oscillator and the second is produced by Chua's circuit equipped with …
generated by Chua's oscillator and the second is produced by Chua's circuit equipped with …
Some paradoxes of infinity revisited
YD Sergeyev - Mediterranean Journal of Mathematics, 2022 - Springer
In this article, some classical paradoxes of infinity such as Galileo's paradox, Hilbert's
paradox of the Grand Hotel, Thomson's lamp paradox, and the rectangle paradox of …
paradox of the Grand Hotel, Thomson's lamp paradox, and the rectangle paradox of …
[PDF][PDF] Beyond Knuth's notation for unimaginable numbers within computational number theory
A Leonardıs, G D'atrı, F Caldarola - International Electronic Journal …, 2022 - dergipark.org.tr
Literature considers under the name" unimaginable numbers" any positive integer going
beyond any physical application. One of the most known methodologies to conceive such …
beyond any physical application. One of the most known methodologies to conceive such …