02402cam a2200373 i 4500991003612759707536190226t20162016enkad b 001 0 eng d11070762699781107076266b14360056-39ule_instBibl. Dip.le Aggr. Matematica e Fisica - Sez. Matematicaeng004.623AMS 68M10LC TK5105.5.B373Barabási, Albert-László348243Network science /Albert-László Barabási, with Márton Pósfai, data analysis and simulationsCambridge, United Kingdom :Cambridge University Press,2016©2016xviii, 456 pages :illustrations (chiefly color), color charts ;25 cmtexttxtrdacontentunmediatednrdamediavolumencrdacarrierIncludes bibliographical references and indexIntroduction -- Graph theory -- Random networks -- The scale-free property -- The Barabási--Albert model -- Evolving networks -- Degree correlation -- Network robustness -- Communities -- Spreading phenomena"Networks are everywhere, from the Internet, to social networks, and the genetic networks that determine our biological existence. Illustrated throughout in full colour, this pioneering textbook, spanning a wide range of topics from physics to computer science, engineering, economics and the social sciences, introduces network science to an interdisciplinary audience. From the origins of the six degrees of separation to explaining why networks are robust to random failures, the author explores how viruses like Ebola and H1N1 spread, and why it is that our friends have more friends than we do. Using numerous real-world examples, this innovatively designed text includes clear delineation between undergraduate and graduate level material"-- Page 4 of coverComputer networksInformation networksPósfai, Mártonauthorhttp://id.loc.gov/vocabulary/relators/aut785861.b1436005615-03-1926-02-19991003612759707536LE013 68M BAR11 (2016)12013000229942le013pE46.10-l- 00000.i1588333415-03-19Network science1749676UNISALENTOle01326-02-19ma -engenk0003104nam 2200421 450 991072057960332120230705043239.0(CKB)5710000000124207(NjHacI)995710000000124207(EXLCZ)99571000000012420720230705d2020 uy 0engur|||||||||||txtrdacontentcrdamediacrrdacarrierSpectral Geometry of Partial Differential Operators /Michael Ruzhansky, Makhmud Sadybekov, Durvudkhan SuraganBoca Raton, FL :CRC Press, Taylor & Francis Group,2020.1 online resource (xi, 363 pages)Monographs and research notes in mathematicsIncludes bibliographical references and index.Functional spaces -- Foundations of linear operator theory -- Elements of the spectral theory of differential operators -- Symmetric decreasing rearrangements and applications -- Inequalities of spectral geometry."The aim of Spectral Geometry of Partial Differential Operators is to provide a basic and self-contained introduction to the ideas underpinning spectral geometric inequalities arising in the theory of partial differential equations. Historically, one of the first inequalities of the spectral geometry was the minimization problem of the first eigenvalue of the Dirichlet Laplacian. Nowadays, this type of inequalities of spectral geometry have expanded to many other cases with number of applications in physics and other sciences. The main reason why the results are useful, beyond the intrinsic interest of geometric extremum problems, is that they produce a priori bounds for spectral invariants of (partial differential) operators on arbitrary domains. Features: Collects the ideas underpinning the inequalities of the spectral geometry, in both self-adjoint and non-self-adjoint operator theory, in a way accessible by anyone with a basic level of understanding of linear differential operators Aimed at theoretical as well as applied mathematicians, from a wide range of scientific fields, including acoustics, astronomy, MEMS, and other physical sciences Provides a step-by-step guide to the techniques of non-self-adjoint partial differential operators, and for the applications of such methods. Provides a self-contained coverage of the traditional and modern theories of linear partial differential operators, and does not require a previous background in operator theory"-- Provided by publisher.Monographs and research notes in mathematics.Spectral geometryPartial differential operatorsSpectral geometry.Partial differential operators.516.362Ruzhansky M(Michael),66943Sadybekov MakhmudSuragan DurvudkhanNjHacINjHaclBOOK9910720579603321Spectral geometry of partial differential operators1956562UNINA02741nam 2200721 a 450 991078563100332120230421054126.03-11-081014-X10.1515/9783110810141(CKB)2670000000235187(EBL)3040635(SSID)ssj0000559745(PQKBManifestationID)11358911(PQKBTitleCode)TC0000559745(PQKBWorkID)10570111(PQKB)10572647(MiAaPQ)EBC3040635(WaSeSS)Ind00013455(DE-B1597)42395(OCoLC)952772607(OCoLC)979603449(DE-B1597)9783110810141(Au-PeEL)EBL3040635(CaPaEBR)ebr10588483(CaONFJC)MIL558693(OCoLC)922943592(EXLCZ)99267000000023518719980421d1998 uy 0engurnn#---|u||rtxtccrExtended axiomatic linguistics[electronic resource] /by James DickinsReprint 2011Berlin ;New York Mouton de Gruyter19981 online resource (507 p.)Trends in Linguistics. Studies and Monographs [TiLSM] ;111Description based upon print version of record.3-11-016086-2 Includes bibliographical references and indexes.Front matter --Acknowledgements --Figures --Chapter One Introduction: the general context --Chapter Two Standard axiomatic functionalism --Chapter Three Extended axiomatic functionalism --Chapter Four Signum-ontological implications --Chapter Five Canonicality and figures of speech --Chapter Six Wider implications --Appendix: Provisional postulates for extended axiomatic functionalism --Notes --References --Index to the provisional postulates for extended axiomatic functionalism --Index of names --Subject index --Back matterTrends in Linguistics : Studies and Monographs [TiLSM]LinguisticsPhilosophyFunctionalism (Linguistics)SemioticsSemanticsLinguistic analysis (Linguistics)LinguisticsPhilosophy.Functionalism (Linguistics)Semiotics.Semantics.Linguistic analysis (Linguistics)401ET 180rvkDickins J(James)472633MiAaPQMiAaPQMiAaPQBOOK9910785631003321Extended axiomatic linguistics3671025UNINA