01991nam2 2200409 i 450 CFI009657820231121125436.08821404064IT89-6505 20141209d1985 ||||0itac50 baitaengitz01i xxxe z01n3Meccanica quantisticaRichard P. Feynman, Robert B. Leighton, Matthew Sandstraduzione a cura di G. Altarelli e C. Chiudericoordinatore: G. Toraldo di FranciaMilanoMasson Italia19851 v. (paginazione varia)21x26 cm.001CFI00936252001 ˜La œfisica di FeynmanRichard P. Feynman, Robert B. Leighton, Matthew Sands3Quantum mechanics. -CFI0096581FisicaFIRRMLC006389I530FISICA21Feynman, Richard P.CFIV05993007046772Leighton, Robert B.CFIV059931070757Sands, MatthewCFIV059933070758Toraldo di Francia, GiulianoCFIV010880Altarelli, GaetanoCFIV061557Chiuderi, ClaudioCFIV061559Feynman, Richard PhillipsNAPV108718Feynman, Richard P.Sands, Matthew LinzeeSBNV053151Sands, MatthewITIT-0120141209IT-FR0099 Biblioteca Area IngegneristicaFR0099 CFI0096578Biblioteca Area Ingegneristica 54DII 530FEY III 2 54VM 0000344965 VM barcode:BAIN001658. - Inventario:814dVMA 2003072320121204 54DII 530FEY III 3 54VM 0000344955 VM barcode:BAIN001660. - Inventario:815dVMA 2003072320121204 54DII 530FEY III 54VM 0000344945 VM barcode:BAIN001659. - Inventario:813dVMA 2003072320121204 5431396302UNICAS03399nam 22005295 450 991078934560332120200706012947.01-4612-0697-910.1007/978-1-4612-0697-2(CKB)3400000000089232(SSID)ssj0001297405(PQKBManifestationID)11756075(PQKBTitleCode)TC0001297405(PQKBWorkID)11374810(PQKB)11367085(DE-He213)978-1-4612-0697-2(MiAaPQ)EBC3074048(PPN)238005933(EXLCZ)99340000000008923220121227d1997 u| 0engurnn|008mamaatxtccrLimits[electronic resource] A New Approach to Real Analysis /by Alan F. Beardon1st ed. 1997.New York, NY :Springer New York :Imprint: Springer,1997.1 online resource (IX, 190 p.) Undergraduate Texts in Mathematics,0172-6056Bibliographic Level Mode of Issuance: Monograph0-387-98274-4 1-4612-6872-9 Includes bibliographical references and index.I Foundations -- 1 Sets and Functions -- 2 Real and Complex Numbers -- II Limits -- 3 Limits -- 4 Bisection Arguments -- 5 Infinite Series -- 6 Periodic Functions -- III Analysis -- 7 Sequences -- 8 Continuous Functions -- 9 Derivatives -- 10 Integration -- 11 ?, ?, e, and n! -- Appendix: Mathematical Induction -- References.Broadly speaking, analysis is the study of limiting processes such as sum­ ming infinite series and differentiating and integrating functions, and in any of these processes there are two issues to consider; first, there is the question of whether or not the limit exists, and second, assuming that it does, there is the problem of finding its numerical value. By convention, analysis is the study oflimiting processes in which the issue of existence is raised and tackled in a forthright manner. In fact, the problem of exis­ tence overshadows that of finding the value; for example, while it might be important to know that every polynomial of odd degree has a zero (this is a statement of existence), it is not always necessary to know what this zero is (indeed, if it is irrational, we may never know what its true value is). Despite the fact that this book has much in common with other texts on analysis, its approach to the subject differs widely from any other text known to the author. In other texts, each limiting process is discussed, in detail and at length before the next process. There are several disadvan­ tages in this approach. First, there is the need for a different definition for each concept, even though the student will ultimately realise that these different definitions have much in common.Undergraduate Texts in Mathematics,0172-6056Functions of real variablesReal Functionshttps://scigraph.springernature.com/ontologies/product-market-codes/M12171Functions of real variables.Real Functions.515.8Beardon Alan Fauthttp://id.loc.gov/vocabulary/relators/aut48923BOOK9910789345603321Limits83064UNINA