Results 191 to 200 of about 3,436 (254)
[A Study on the Relationship Between Cyclic Inflammatory Protein Fibroblast Growth Factor 21, Osteoporosis, and Fractures]. [PDF]
Zhou K, Wang Z, Zhang M.
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Belatacept for calcineurin inhibitor-induced pain syndrome in a kidney transplant recipient. [PDF]
Hammad E +4 more
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Ferroelectric-to-paraelectric phase engineering for 2D layered ultra-high-<i>κ</i> dielectrics. [PDF]
Yan J +9 more
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Optimization of CIP-cleaning and purity control of CIP-waters - a case study
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Sixth International Conference on Intelligent Systems Design and Applications, 2006
To realize integrated automation of cement enterprise, the industry characteristics of cement enterprise is demonstrated and analyzed in an all-round way, and the research and practice of CIPS of other industries are referred, then the architecture of CIPS of cement enterprise is set up.
Xiaohong Wang, Hongliang Yu, Xinhe Xu
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To realize integrated automation of cement enterprise, the industry characteristics of cement enterprise is demonstrated and analyzed in an all-round way, and the research and practice of CIPS of other industries are referred, then the architecture of CIPS of cement enterprise is set up.
Xiaohong Wang, Hongliang Yu, Xinhe Xu
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A comparison of British Library CIP and CIP Revised records
Journal of librarianship, 1984Changes made to data elements in UK CIP records when compared with corresponding CIP Revised records were analysed. A sample of 562 titles acquired between January 1980 and January 1982 by a random sample of public and academic libraries was used. The CIP Revised record on BLAISE was compared with the original CIP entry which appeared in the British ...
Alan Seal, C mary Overton
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Archiv der Mathematik, 1995
We say that a group \(G\) is a CIP group if \(H^G\cap K^G=(H\cap K)^G\) for all subgroups \(H\) and \(K\) in \(G\). Clearly, every Dedekind group is a CIP group. Whether the converse holds in general is still an open question. In this paper it is shown that the converse is true when the group is either finitely generated or a torsion group.
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We say that a group \(G\) is a CIP group if \(H^G\cap K^G=(H\cap K)^G\) for all subgroups \(H\) and \(K\) in \(G\). Clearly, every Dedekind group is a CIP group. Whether the converse holds in general is still an open question. In this paper it is shown that the converse is true when the group is either finitely generated or a torsion group.
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Algebra Universalis, 2001
Let \(\rho\) be a binary relation on an algebra \(A\). \(\rho_A\) denotes the congruence of \(A\) generated by \(\rho\). An algebra \(A\) has CIP (Congruence Intersection Property) if \[ 0_A\vee(\rho\wedge\Theta)=(0_A\vee\rho)\wedge(0_A\vee\Theta) \] for each \(\rho\in\text{Con }B\), \(\Theta\in C\) where \(B,C\in\text{Sub }A\) and \(0_A\) denotes the ...
Šešelja, Branimir +1 more
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Let \(\rho\) be a binary relation on an algebra \(A\). \(\rho_A\) denotes the congruence of \(A\) generated by \(\rho\). An algebra \(A\) has CIP (Congruence Intersection Property) if \[ 0_A\vee(\rho\wedge\Theta)=(0_A\vee\rho)\wedge(0_A\vee\Theta) \] for each \(\rho\in\text{Con }B\), \(\Theta\in C\) where \(B,C\in\text{Sub }A\) and \(0_A\) denotes the ...
Šešelja, Branimir +1 more
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Cataloging & Classification Quarterly, 1996
This paper provides a brief overview of the development and current status of the Cataloging-in-Publication (CIP) project in China. The China CIP project is a new one implemented in 1993. In the paper, the development of CIP in the world is described, followed by when and how it was introduced into China.
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This paper provides a brief overview of the development and current status of the Cataloging-in-Publication (CIP) project in China. The China CIP project is a new one implemented in 1993. In the paper, the development of CIP in the world is described, followed by when and how it was introduced into China.
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