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Generalized function
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==Books== *{{cite book |first=L. |last=Schwartz |title=Théorie des distributions |publisher=Hermann |location=Paris |date=1950 |volume=1 |oclc=889264730 }} Vol. 2. {{OCLC|889391733}} *{{cite book |first=A. |last=Beurling |title=On quasianalyticity and general distributions |type=multigraphed lectures |publisher=Summer Institute, Stanford University |date=1961 |oclc=679033904 }} *{{cite book |last1=Gelʹfand |first1=Izrailʹ Moiseevič |last2=Vilenkin |first2=Naum Jakovlevič |author1-link=I.M. Gel'fand |title=Generalized Functions |publisher=Academic Press |volume=I–VI |date=1964 |oclc=728079644 }} *{{cite book |first=L. |last=Hörmander |title=The Analysis of Linear Partial Differential Operators |publisher=Springer |edition=2nd |orig-date=1990 |isbn=978-3-642-61497-2 |date=2015 |url={{GBurl|aaLrCAAAQBAJ|pg=PR9}}}} * H. Komatsu, Introduction to the theory of distributions, Second edition, Iwanami Shoten, Tokyo, 1983. <!-- Not found in WorldCat --> *{{cite book |author-link=Colombeau algebra |first=J.-F. |last=Colombeau |title=New Generalized Functions and Multiplication of Distributions |publisher=Elsevier |date=2000 |orig-date=1983 |isbn=978-0-08-087195-0 |url={{GBurl|7wm-oOMm69EC|pg=PR9}} }} *{{cite book |first1=V.S. |last1=Vladimirov |first2=Yu. N. |last2=Drozhzhinov |first3=B.I. |last3=Zav’yalov |title=Tauberian theorems for generalized functions |publisher=Springer |date=2012 |orig-date=1988 |isbn=978-94-009-2831-2 |url={{GBurl|onfvCAAAQBAJ|pg=PR5}} }} *{{cite book |first=M. |last=Oberguggenberger |title=Multiplication of distributions and applications to partial differential equations |publisher=Longman |date=1992 |isbn=978-0-582-08733-0 |oclc=682138968 }} *{{cite book |first=M. |last=Morimoto |title=An introduction to Sato's hyperfunctions |publisher=American Mathematical Society |date=1993 |isbn=978-0-8218-8767-7 |url={{GBurl|pcSumZ4aPX0C|pg=PP7}} }} *{{cite book |first=A.S. |last=Demidov |title=Generalized Functions in Mathematical Physics: Main Ideas and Concepts |publisher=Nova Science |date=2001 |isbn=9781560729051 |url={{GBurl|MFhRr7l3IyAC|p=17}} }} *{{cite book |first1=M. |last1=Grosser |first2=M. |last2=Kunzinger |first3=Michael |last3=Oberguggenberger |first4=R. |last4=Steinbauer |title=Geometric theory of generalized functions with applications to general relativity |publisher=Springer |date=2013 |orig-date=2001 |isbn=978-94-015-9845-3 |url={{GBurl|123uCAAAQBAJ|pg=PR5}}}} *{{cite book |first1=R. |last1=Estrada |first2=R. |last2=Kanwal |title=A distributional approach to asymptotics. Theory and applications |publisher=Birkhäuser Boston |edition=2nd |date=2012 |isbn=978-0-8176-8130-2 |url={{GBurl|X3cECAAAQBAJ|pg=PP7}} }} *{{cite book |first=V.S. |last=Vladimirov |title=Methods of the theory of generalized functions |publisher=Taylor & Francis |date=2002 |isbn=978-0-415-27356-5 |url={{GBurl|hlumB8fkX0UC|pg=PR5}}}} *{{cite book |author-link=Hagen Kleinert |first=H. |last=Kleinert |title=Path Integrals in Quantum Mechanics, Statistics, Polymer Physics, and Financial Markets |publisher=World Scientific |edition=5th |date=2009 |isbn=9789814273572 |url={{GBurl|VJ1qNz5xYzkC|pg=PR17}}}} ([http://www.physik.fu-berlin.de/~kleinert/b5 online here]). See Chapter 11 for products of generalized functions. *{{cite book |first1=S. |last1=Pilipovi |first2=B. |last2=Stankovic |first3=J. |last3=Vindas |title=Asymptotic behavior of generalized functions |publisher=World Scientific |date=2012 |isbn=9789814366847 |url={{GBurl|RidqDQAAQBAJ|pg=PR11}}}}
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