Institution
Chung Yuan Christian University
Education•Taoyuan City, Taiwan•
About: Chung Yuan Christian University is a education organization based out in Taoyuan City, Taiwan. It is known for research contribution in the topics: Membrane & Fuzzy logic. The organization has 9819 authors who have published 11623 publications receiving 213139 citations. The organization is also known as: Tiong-gôan-tāi-ha̍k & CYCU.
Topics: Membrane, Fuzzy logic, Adsorption, Control theory, Photoluminescence
Papers published on a yearly basis
Papers
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TL;DR: What types of small chemical or large (protein) molecules could be used to replace the viral transduction of genes and/or genetic reprogramming to obtain human iPSCs are discussed.
64 citations
TL;DR: It is demonstrated that MMP-9 is preferentially expressed at the leading edge of limbal epithelial outgrowth, and the data reveal that PI3-K/Akt is an upstream component of the JNK1/2 pathway in M MP-9 expression.
64 citations
TL;DR: Wang et al. as mentioned in this paper examined the relationship among information asymmetry, dividend policy and ownership structure for Chinese listed firms from 2003 to 2012 and found that firms with higher information asymmetric are less likely to pay dividends.
64 citations
TL;DR: In this article, buoyancy-induced convection in a viscoelastic fluid-saturated porous medium was analyzed using an Oldroydian-type constitutive relation, and an autonomous system with four differential equations was deduced by applying the truncated Galerkin expansion to the momentum and heat transfer equations.
Abstract: Buoyancy-induced convection in a viscoelastic fluid-saturated porous medium was analyzed using an Oldroydian-type constitutive relation. An autonomous system with four differential equations was deduced by applying the truncated Galerkin expansion to the momentum and heat transfer equations. The four-dimensional system can be reduced to many systems provided in the literature such as the Lorenz system, Vadasz system, Khayat system, and Akhatov system. Depending on the flow parameters, the asymptotic behavior can be stationary, periodic, or chaotic. Generation of a four-scroll, or two-“butterfly”, chaotic attractor was observed. Results also show that stress relaxation tends to precipitate the onset of chaos.
64 citations
TL;DR: A production model for deteriorating items with stochastic preventive maintenance time and rework using the first in first out (FIFO) rule is developed, which provides helpful managerial insights to help management in making smart decisions.
Abstract: Due to unreliable production facility and stochastic preventive maintenance, deriving an optimal production inventory decision in practice is very complicated. In this paper, we develop a production model for deteriorating items with stochastic preventive maintenance time and rework using the first in first out (FIFO) rule. From our literature search, no study has been done on the above problem. The problem is solved using a simple search procedure; this makes it more practical for use by industries. Two case examples using uniform and exponential distribution preventive maintenance time are applied. Examples and sensitivity analysis are conducted for each case. The results show that rework and preventive maintenance time have significant affected the total cost and the optimal production time. This provides helpful managerial insights to help management in making smart decisions.
64 citations
Authors
Showing all 9844 results
| Name | H-index | Papers | Citations |
|---|---|---|---|
| Simon Lin | 126 | 754 | 69084 |
| Xiaodong Li | 104 | 1300 | 49024 |
| Yu Wang | 92 | 1687 | 47472 |
| Leaf Huang | 92 | 350 | 25867 |
| Duu-Jong Lee | 91 | 979 | 37292 |
| Yen Wei | 85 | 649 | 25805 |
| Ru-Shi Liu | 82 | 738 | 26699 |
| Kazuhiko Ishihara | 77 | 713 | 24795 |
| Gwo-Hshiung Tzeng | 77 | 465 | 26807 |
| Huan-Tsung Chang | 76 | 405 | 21476 |
| Hari M. Srivastava | 76 | 1126 | 42635 |
| Jianhua Yang | 74 | 554 | 27839 |
| Yen Wei | 68 | 309 | 17527 |
| Hsisheng Teng | 67 | 213 | 14408 |
| Kevin C.-W. Wu | 66 | 278 | 15193 |