The use of fractional derivatives and integrals has been steadily increasing thanks to their
ability to capture effects and describe several natural phenomena in a better and systematic …

The theories of field electron emission from perfectly planar and smooth canonical surfaces
are well understood, but they are not suitable for describing emission from rough, irregular …

Fractal continuum electrodynamics is developed on the basis of a model of three-
dimensional continuum ΦD3⊂ E3 with a fractal metric. The generalized forms of Maxwell …

Charge transport properties in organic semiconductors are determined by two kinds of
microscopic disorders, namely, energetic disorder related to the distribution of localized …

This work presents a self-consistent model of space charge limited current transport in a gap
combined of free-space and fractional-dimensional space (F α), where α is the fractional …

The surface morphology of metal influences its optical absorptivity. Recent experiments
have demonstrated that the femtosecond laser induced surface structures on metals could …

The Laplace's equation in a fractional dimensional space describes the electrostatic
potential inside fractal media in the framework of fractal continuum models. An exact solution …

Using Kobayashi potential method, mathematical formulation and solution have been
provided for scattering from a perfect electromagnetic conducting (PEMC) strip buried under …

Reflection and transmission properties of a planar interface of two non-integer dimensional
(NID) half spaces are studied. It is assumed that dimensions of both half spaces normal to …

The conductive rough surfaces act as an integral part of several electron devices and
systems. Electron tunnelling through the potential barrier imposed by the rough metal …