Technology Reports of Kansai University (ISSN: 04532198) is a monthly peer-reviewed and open-access international Journal. It was first built in 1959 and officially in 1975 till now by kansai university, japan. The journal covers all sort of engineering topic, mathematics and physics. Technology Reports of Kansai University (TRKU) was closed access journal until 2017. After that TRKU became open access journal. TRKU is a scopus indexed journal and directly run by faculty of engineering, kansai university.
Technology Reports of Kansai University (ISSN: 04532198) is a peer-reviewed journal. The journal covers all sort of engineering topic as well as mathematics and physics. the journal's scopes are
in the following fields but not limited to:
Zhonghua er bi yan hou tou jing wai ke za zhi = Chinese journal of otorhinolaryngology head and neck surgery
In this article, we investigate the sufficient conditions of the regular solvability for parabolic operator-differential equations of the higher-order (nth-order) with initial-boundary conditions on the halfaxis R+ in the Hilbert space. These conditions depend on the coefficients of the operator-differential equation. The exact values of the norms of the intermediate derivatives operators of the important part of the investigated equation are found. For the partial differential equations, a mixed problem is introduced as an applied result of this paper
This paper attempts to focus on inverse steady state thermoelastic problem of thin rectangular plate by means of internal moving heat source. For a given problem known second kind boundary condition and initial condition is applied. This is analyzed and solved by applying Fourier cosine transform and Marchi-Fasulo transform to obtain temperature distribution and its results are is an infinite series. The various different transformation and boundary conditions have been used for solving this kind of determination. Temperature distribution, thermal deflection and different kind of stresses have been focused and elaborated by considering the condition of temperature. This work puts lights on evaluation of unknown function. The integral transform technique yields the solution of inverse problem.