10 citations · 18 across the 9 of their papers we have counts for
9 papers
A new type of Multiverse, Gödel theorems and the nonstandard logic of classical, quantum mechanics and quantum gravity
Massimo Tessarotto, Claudio Asci, Alessandro Soranzo +2
The problem is posed of establishing a possible relationship between a new type of Multi-verse representation, Gödel undecidability theorems and the logic of classical, quantum mec…
The non-standad logic of physics: the case of the Boltzmann-Sinai hard-sphere system
Massimo Tessarotto, Claudio Cremaschini, Claudio Asci +3
One of the most challenging and fascinating issues in mathematical and theoretical physics concerns identifying the common logic, if any, which underlies the physical world. More p…
On the Boltzmann-Grad limit of the Master Kinetic Equation
M. Tessarotto, C. Asci, C. Cremaschini +3
In this paper the problem is posed of the prescription of the so-called Boltzmann-Grad (BG) limit () for the body system of smooth hard-spheres which undergo…
Practical Explicitly Invertible Approximation to 4 Decimals of Normal Cumulative Distribution Function Modifying Winitzki's Approximation of erf
Alessandro Soranzo, Emanuela Epure
We give a new explicitly invertible approximation of the normal cumulative distribution function: , $\foral…
Tracer-particle dynamics in MHD fluids
Massimo Tessarotto, Claudio Asci, Claudio Cremaschini +3
A key issue in fluid dynamics is the unique definition of the phase-space Lagrangian dynamics characterizing prescribed ideal fluids (i.e., continua), which is related to the dynam…
The Lagrangian dynamics of thermal tracer particles in Navier-Stokes fluids
Massimo Tessarotto, Claudio Asci, Claudio Cremaschini +3
A basic issue for Navier-Stokes (NS) fluids is their characterization in terms of the so-called NS phase-space classical dynamical system, which provides a mathematical model for t…
Simply Explicitly Invertible Approximations to 4 Decimals of Error Function and Normal Cumulative Distribution Function
A. Soranzo, E. Epure
We improve the Modified Winitzki's Approximation of the error function which has error $|\varepsilon (x)| < 1.2…
Mathematical properties of the Navier-Stokes dynamical system for incompressible Newtonian fluids
Massimo Tessarotto, Claudio Asci, Claudio Cremaschini +2
A remarkable feature of fluid dynamics is its relationship with classical dynamics and statistical mechanics. This has motivated in the past mathematical investigations concerning,…
Lagrangian dynamics of thermal tracer particles in Navier-Stokes fluids
Massimo Tessarotto, Claudio Cremaschini, Marco Tessarotto
A key issue in fluid dynamics is the definition of the phase-space Lagrangian dynamics characterizing prescribed ideal fluids (i.e., continua), which is related to the dynamics of…