Coupled fluid–solid phase continuum problems associated with large deformation as
geotechnics experts encounter in slope stability problems have been extensively reviewed …

These equations are of much significance in Newtonian astrophysics and the constant n is
named the polytropic sort. In this paper, we are enthused about considering another …

These investigations are to find the numerical solutions of the nonlinear smoke model to
exploit a stochastic framework called gudermannian neural works (GNNs) along with the …

In this manuscript, we work on the essential collocation technique via utilizing the shifted
second Chebyshev polynomials type (SSCPT). The numeral technique for unraveling the …

Around there, we new examination has been done on past investigations of perhaps the
main numerical models that portray the worldwide monetary development and that is …

In this paper, we work on the fundamental collocation strategy using the moved Vieta–Lucas
polynomials type (SVLPT). A numeral method is used for unwinding the nonlinear Rubella …

In this work, we use two different techniques to discuss approximate analytical solutions for
the time‐fractional Fokker–Planck equation (TFFPE), namely the new iterative method (NIM) …

Abstract In this paper, Generalized Mittag-Leffler function method (GMLFM) and Sumudu
transform method (STM) are applied to study and solve the fractional order smoking model …

In this article, we study approximate analytic solutions for one of the famous models in
biomathematics, namely the nonlinear fractional mathematical smoking model. When …

A Caputo–Fabrizio (CF) form a fractional-system mathematical model for the fractional
financial models of awareness is suggested. The fundamental attributes of the model are …