1. Tasan ŭi kyŏnghak kwa yŏkhak -- 2. Tasanhak chʻongnon -- 3. Tasanhak kwa mongmin simsŏ -- 4. Sirhak sasang kwa Han sasang -- 5.Kaesin yuhak ŭro pon Hanʼguk chʻŏrhaksa -- 6. Kugyŏk Tasan sasŏ -- 7. Sasang uĭhak kwa saengmyŏng ŭihangnon -- 8. Hanʼguk munhwa ŭi insik, kugyŏkkanyangnok -- 9. Chamnok, susangnok, purok.

다산 역학의 성립과 정수, 그리고 그 경학적.사상사적의의를 논구한 저술.

al-juzʼ 1. [Without special title] -- al-juzʼ 2. al-Masmūḥ wa-al-mamnūʻ fī firāsh al-zawjīyah.

On the conduct of life for Ulama; while speaking publically; collected articles.

The increasing global demand for energy necessitates devoted attention to the formulation and exploration of mechanisms of thermal heat exchangers to explore and save heat energy. Thus, innovative thermal transport fluids require to boost thermal conductivity and heat flow features to upsurge convection heat rate, and nanofluids have been effectively employed as standard heat transfer fluids. With such intention, herein, we formulated and developed the constitutive flow laws by utilizing the Rossland diffusion approximation and Stephen’s law along with the MHD (...) effect. The mathematical formulation is based on boundary layer theory pioneered by Prandtl. Governing nonlinear partial differential flow equations are changed to ODEs via the implementation of the similarity variables. A well-known computational algorithm BVPh2 has been utilized for the solution of the nonlinear system of ODEs. The consequence of innumerable physical parameters on flow field, thermal distribution, and solutal field, such as magnetic field, Lewis number, velocity parameter, Prandtl number, drag force, Nusselt number, and Sherwood number, is plotted via graphs. Finally, numerical consequences are compared with the homotopic solution as a limiting case, and an exceptional agreement is found. (shrink)

다산 역학의 성립과 정수, 그리고 그 경학적.사상사적의의를 논구한 저술.