167 p.Riemann's non-differentiable function is a classic example of a continuous but almost nowheredifferentiable function, whose analytic regularity has been widely studied since it was proposedin the second half of the 19th century. But recently, strong evidence has been found that one ofits generalisation to the complex plane can be regarded as the trajectory of a particle in thecontext of the evolution of vortex filaments. It can, thus, be given a physical and geometricinterpretation, and many questions arise in these settings accordingly.It is the purpose of this dissertation to describe, study and prove geometrically and physicallymotivated properties of Riemann's non-differentiable function. In this direction, a geometricanalysis of ...
Continuity, differentiability, Weierstrass–Riemann functions, exponetial functions, complex planeThe...
This established reference work continues to provide its readers with a gateway to some of the most ...
The authors have already established a bi univocal correspondence between Riemann zeta functions and...
Riemann's non-differentiable function is a classic example of a continuous but almost nowhere differ...
Riemann’s non-differentiable function is a classic example of a continuous function which is almost ...
Recent findings show that the classical Riemann's non-differentiable function has a physical and geo...
Riemann's non-differentiable function, introduced in the middle of the 19th century as a purely math...
Riemann’s non-differentiable function is a celebrated example of a continuous but almost nowhere dif...
We make a connection between a famous analytical object introduced in the 1860s by Riemann, as well ...
Celem pracy jest omówienie kwestii różniczkowalności funkcji Riemanna. Problem obecny jest w matemat...
Contrary to intuition, functions exist that are continuous everywhere, but differentiable almost now...
Riemannin pinnat ja Teichmüller-teoriaa. Tämän työn päämääränä on määritellä Riemannin pintojen T...
AbstractIn order to make a reasonable assessment of the significance of Riemann's role in the histor...
AbstractWe develop the notion of local fractional derivative introduced by Kolvankar and Gangal. It ...
We introduce and discuss a simple Hamiltonian dynamical system, interpretable as a three-body proble...
Continuity, differentiability, Weierstrass–Riemann functions, exponetial functions, complex planeThe...
This established reference work continues to provide its readers with a gateway to some of the most ...
The authors have already established a bi univocal correspondence between Riemann zeta functions and...
Riemann's non-differentiable function is a classic example of a continuous but almost nowhere differ...
Riemann’s non-differentiable function is a classic example of a continuous function which is almost ...
Recent findings show that the classical Riemann's non-differentiable function has a physical and geo...
Riemann's non-differentiable function, introduced in the middle of the 19th century as a purely math...
Riemann’s non-differentiable function is a celebrated example of a continuous but almost nowhere dif...
We make a connection between a famous analytical object introduced in the 1860s by Riemann, as well ...
Celem pracy jest omówienie kwestii różniczkowalności funkcji Riemanna. Problem obecny jest w matemat...
Contrary to intuition, functions exist that are continuous everywhere, but differentiable almost now...
Riemannin pinnat ja Teichmüller-teoriaa. Tämän työn päämääränä on määritellä Riemannin pintojen T...
AbstractIn order to make a reasonable assessment of the significance of Riemann's role in the histor...
AbstractWe develop the notion of local fractional derivative introduced by Kolvankar and Gangal. It ...
We introduce and discuss a simple Hamiltonian dynamical system, interpretable as a three-body proble...
Continuity, differentiability, Weierstrass–Riemann functions, exponetial functions, complex planeThe...
This established reference work continues to provide its readers with a gateway to some of the most ...
The authors have already established a bi univocal correspondence between Riemann zeta functions and...