Titlebook: Current Trends in Mathematical Analysis and Its Interdisciplinary Applications; Hemen Dutta,Ljubi?a D. R. Ko?inac,Hari M. Srivasta Book 20

休戰(zhàn)

,On Some Combinatorics of Rogers–Ramanujan Type Identities Using Signed Color Partitions,s” that are further used to derive one hundred Rogers–Ramanujan type identities. The paper lists and provides combinatorial argument using signed color partitions of .-identities listed in Chu–Zhang and Slater’s compendium.

BLANK

Piecewise Continuous Stepanov-Like Almost Automorphic Functions with Applications to Impulsive Systueness of such solution of a very general class of delayed model of impulsive neural network. The coefficients and forcing term are assumed to be Stepanov-like almost automorphic in nature. Since the solution is no longer continuous, so we introduce the concept of piecewise continuous Stepanov-like

FLAGR

On the Convergence of Secant-Like Methods, operator in their algorithms. To achieve this, we consider a uniparametric family of Secant-like methods previously constructed. We analyze the semilocal convergence of this uniparametric family of iterative processes by using a technique that consists of a new system of recurrence relations.

受傷

一個(gè)姐姐

Analysis of Generalized BBM Equations: Symmetry Groups and Conservation Laws,ain the Lie symmetries, then we use the transformation groups to reduce the equations into ordinary differential equations. Physical interpretation of these reductions and some exact solutions are also provided..Local conservation laws are continuity equations that provide conserved quantities of ph

adulterant

Symmetry Analysis and Conservation Laws for Some Boussinesq Equations with Damping Terms,mitted by the equation as well as the reduced ordinary differential equations. We also present some exact solutions. Some nontrivial conservation laws for these equations are constructed by using the multiplier method.

CESS

Longitude

On the General Decay for a System of Viscoelastic Wave Equations,tem has been extensively studied by many authors for relaxation functions decaying exponentially, polynomially, or with some general decay rate. We prove a new general decay result that improves most of the existing results in the literature related to the system of viscoelastic wave equations. Our

Mere僅僅

Mathematical Theory of Incompressible Flows: Local Existence, Uniqueness, and Blow-Up of Solutions y spaces. More precisely, if the maximal time of existence of solutions for these equations is finite, we demonstrate the explosion, near this instant, of some limits superior and integrals involving a specific usual Lebesgue spaces and, as a consequence, we prove the lower bounds related to Sobolev

記成螞蟻