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The WHO laboratory manual provides microbiologists and medical technologists with an up-to- date comprehensive guide on how to isolate, detect, and diagnose STIs, including HIV. The scope of the manual has been expanded to include chapters on the use of molecular tests, rapid point-of-care tests, and quality management of diagnostic tests and hence the manual will also be of interest to STI and HIV programme managers and clinical staff.
YU ISSN 0561-7332 TABLE DES MATIERES 1 F. Herbut: State-dependent logical implication in quantum mechanics and, distant correlations 1 2. Lj. On multi-valued none. xpansive type mappings, coincidences and fixed points 9 3. I. Gutman: Two distance-based graph invariants and their relation in the case of unicyclic graphs 19 4. B. D. Vujanovie: Conservation laws of nonconservative dynamical systems via Hamel's variational principle 31 5. S. Pilipovie, B. Stankovie: Properties of ultradistributions having the 5-asymptotics 47 6. A. 'vie: On the distribution of zeros of a class of convolution functions 61 7. Olga Hac1216, Z. Ovcin: A variational principle in fuzzy metric spaces 73 8. V. V. Kozlov, V. Vujiele: A contribution to the theory of rheonomic systems 85 Ово дело је лиценцирано под условима лиценце Creative Commons - Attribution-Noncommercial-No Derivative Works 3.0 Serbia http://creativecommons.org/licenses/by-nc-nd/3.0/rs/deed.en
The last decade has seen two parallel developments, one in computer science, the other in mathematics, both dealing with the same kind of combinatorial structures: networks with strong symmetry properties or, in graph-theoretical language, vertex-transitive graphs, in particular their prototypical examples, Cayley graphs. In the design of large interconnection networks it was realised that many of the most fre quently used models for such networks are Cayley graphs of various well-known groups. This has spawned a considerable amount of activity in the study of the combinatorial properties of such graphs. A number of symposia and congresses (such as the bi-annual IWIN, starting in 1991) bear witness to the interest of the computer science community in this subject. On the mathematical side, and independently of any interest in applications, progress in group theory has made it possible to make a realistic attempt at a complete description of vertex-transitive graphs. The classification of the finite simple groups has played an important role in this respect.
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This book presents and illustrates the main tools and ideas of algebraic graph theory, with a primary emphasis on current rather than classical topics. It is designed to offer self-contained treatment of the topic, with strong emphasis on concrete examples.
This book has arisen from a colloquium held at St. John's College, Cambridge, in July 1989, which brought together most of today's leading experts in the field of infinite graph theory and combinatorics. This was the first such meeting ever held, and its aim was to assess the state of the art in the discipline, to consider its links with other parts of mathematics, and to discuss possible directions for future development. This volume reflects the Cambridge meeting in both level and scope. It contains research papers as well as expository surveys of particular areas. Together they offer a comprehensive portrait of infinite graph theory and combinatorics, which should be particularly attractive to anyone new to the discipline.
In this collection from the working group meeting of November 2001, contributors formulate problems, share ideas and approaches, and plan an agenda for future interactions. Their fields included theoretical and applied computer science, statistics, discrete and non-discrete mathematics, chemistry and information science, and the topics centered on