Along with academic pressures, students must take responsibility for themselves, must seek acceptance from their peers in a world of mixed values, and begin more intimate relationships.
In the turbulent jet regime, we estimated the mixing time (τmix) by quantifying the mixing length (L) where the phenolphthalein color transitioned to 90% of its fully mixed value (Supporting Information Figure S1).
In the present paper, we continue the research concerned with the study of mixed boundary value problems in the plane started in [1].
In this article, we will study a kind of mixed boundary value problem for the inhomogeneous Cimmino system (1.2) by using the quaternionic analysis approach.
In Section 4, we first propose a kind of mixed boundary value problem for the inhomogeneous Cimmino system (1.2); then we obtain an integral representation of the solution of the mixed boundary value problem by using the one-to-one correspondence between the theory of quaternion valued hyperholomorphic functions and that of a Cimmino system's solutions.
The aim of this paper is to discuss the existence of solutions for a class of mixed boundary value problems of impulsive integrodifferential equations of fractional order (alphain(1,2]).
This kind of equations is applied in many branches of engineering and science like fracture mechanics [1], aerodynamics [2] and occurs in a variety of mixed boundary value problems of mathematical physics [2 4].
Applications of mixed boundary value problems exist in large numbers in classical mathematical physics, physical geodesy, electro-magnetics, analysis of measurement [1, 2], and specific boundary problems such as the Dirichlet problem and the Neumann problem [3].
In this article, we first propose a kind of mixed boundary value problem for the inhomogeneous Cimmino system, which consists of first order linear partial differential equations in (mathbb{R}^{4}).
