Advances in Fractionality in Mathematical Physics

Special Issue

Advances in Fractionality in Mathematical Physics

The fractal geometry has an important role in mathematical physics, where there exist self-similar, power law, and scaling-law behaviors. The special calculus operators can be used to describe the class of the complex phenomena in mathematical physics. There are the calculus operators, such as fractional calculus, general calculus, scaling-law calculus, general fractional calculus, local fractional calculus and q-calculus.

Recent advances in fractionality, fractals and scaling-law demonstrate its usefulness in theoretical and real-world applications in mathematical physics. Motivated by these new developments, the special issue is to invite submissions of original research articles, reviews, and perspectives that showcase the latest developments in fractionality, fractals and scaling-law during The International Conference on Mathematical Analysis, Applications and Computational Simulation (ICMAACS). ICMAACS is aimed to provide a high-level platform where mathematicians and scientists exchange recent developments, discoveries, and progress in Pure and Applied Mathematics and Their Applications in real-world problems. Contributions from both theoretical and experimental perspectives are welcome.

l Potential topics included, but are not limited to:

l Fractional calculus in mathematical physics;

l Scaling-law calculus in mathematical physics;

l General calculus in mathematical physics;

l Special calculus operators in mathematical physics;

l Special functions in fractional calculus;

l Operator calculus in mathematical physics;

l Inequalities in mathematical physics;

l Number theory in mathematical physics;

l Fractal geometry in mathematical physics;

l Advanced computational methods in mathematical physics;

l New perspectives in mathematics