The theory of derivatives and integrals of non-integer order goes back to Leibniz, Liouville,
Grunwald, Letnikov and Riemann. The history of fractional vector calculus (FVC) has only …

This paper presents the hardware realization and performance study of fractional inductors
of order 0< α< 2. The fractional inductors used in this work have been realized with the help …

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 …

A note on fractional electrodynamics - ScienceDirect Skip to main contentSkip to article Elsevier
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The dielectric susceptibility of a wide class of dielectric materials follows, over extended
frequency ranges, a fractional power-law frequency dependence that is called …

New fractional boundary conditions (FBC) on plane boundaries are introduced. FBC act as
intermediate case between perfect electric conductor and perfect magnetic conductor. In …

Fractional curl operator has been utilized to study the fractional waveguide. The fractional
waveguide may be regarded as intermediate step between the two given waveguides. The …

In this review, we present some fundamental classical and quantum phenomena in view of
time fractional formalism. Time fractional formalism is a very useful tool in describing …

In this article, the plane wave diffraction by two strips is studied. Fractional boundary
condition is required on strips when the fractional order for each strip is different. The goal of …

Fields inside the chiral nihility slab which is backed by perfect electric conductor are
determined. It is noted that both electric and magnetic fields exist inside the grounded chiral …