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  1. Neunzert, H.: Mathematische Modellierung : ein "curriculum vitae" (2012) 0.54 
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    Content
    Vortrag auf der Tagung "Geschichte und Modellierung", Jena, 3. Februar 2012. Vgl. unter: http://www.fmi.uni-jena.de/Fakult%C3%A4t/Institute+und+Abteilungen/Abteilung+f%C3%BCr+Didaktik/Kolloquien.html?highlight=neunzert.
    Field
    Mathematik
  2. Loos, A.: ¬Die Million ist geknackt (2015) 0.12 
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    Abstract
    Bericht zum millionsten Mathematik-Artikel im Preprint-Archiv arXiv.
    Date
    23. 3.2013 11:17:39
    7. 4.2015 17:22:03
    Field
    Mathematik
  3. ¬Die Leier des Pythagoras : Gedichte aus mathematischen Gründen (2010) 0.11 
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    Abstract
    In dieser Anthologie von 130 Gedichten begegnen sich Mathematik und Literatur auf elementare und vielfältig faszinierende Weise. Die sorgfältig ausgewählten Texte stammen aus allen Epochen, zumeist aus der Feder namhafter, darunter erstrangiger Autoren. Jedem der sieben Kapitel geht eine Einführung in das jeweilige Thema voraus. Zusammen mit einem umfangreichen Erläuterungsteil erschließt sich dem Leser ein unerschöpflicher Vorrat an interessanten und motivierenden Anknüpfungspunkten für fächerübergreifendes Studieren und Unterrichten.
    BK
    31.08 / Unterhaltungsmathematik
    Classification
    SN 100
    31.08 / Unterhaltungsmathematik
    Field
    Mathematik
    Footnote
    Rez. in: Spektrum der Wissenschaft 2010, H.8, S.100-101 (R. Pilous)
    RSWK
    Mathematik / Lyrik / Anthologie
    RVK
    SN 100
    Subject
    Mathematik / Lyrik / Anthologie
  4. Greuel, G.-M.; Sperber, W.: swMATH - ein neuer Service für die Suche nach mathematischer Software (2013) 0.11 
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    Abstract
    Anwendungen der Mathematik ohne Computer, Software und Simulationen sind heute eigentlich kaum mehr vorstellbar, und die Entwicklung von Algorithmen und Softwarelösungen macht einen stetig wachsenden Teil der mathematischen Forschung aus. Aber anders als mathematische Literatur, wird mathematische Software nicht systematisch in Bibliotheken vorgehalten bzw. elektronisch nachgewiesen. Der vorliegende Beitrag stellt mit der open access Datenbank swMATH (http://www.swmath.org) einen neuen Ansatz vor, der bereits als Prototyp existiert und genutzt werden kann. Das Projekt swMATH wird von der Leibniz-Gemeinschaft gefördert und vom Mathematischen Forschungsinstitut Oberwolfach in Kooperation mit FIZ Karlsruhe bearbeitet. Fachliche Unterstützung erhält das Projekt vom DFG-Forschungszentrum MATHEON, vom Zuse-Institut Berlin, vom Weierstraß-Institut für Angewandte Analysis und Stochastik sowie dem Felix-Klein-Zentrum für Mathematik der Universität Kaiserslautern. zbMATH knüpft an den Dienst Oberwolfach References on Mathematical Software (ORMS) (http://orms.mfo.de) an. ORMS bietet differenzierte, manuell erstellte Informationen für eine relativ kleine Anzahl handverlesener mathematischer Softwaresysteme. swMATH arbeitet hingegen weitgehend mit automatischen Methoden, um möglichst viele mathematische Softwarelösungen verfügbar zu machen.
    Date
    23. 3.2013 11:17:39
    Field
    Mathematik
  5. Wolchover, N.: Wie ein Aufsehen erregender Beweis kaum Beachtung fand (2017) 0.10 
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    Abstract
    Ein Statistikprofessor im Ruhestand beweist eine berühmte mathematische Vermutung über mehrdimensionale Normalverteilungen - und findet kaum Anklang, weil er nicht in den großen Journals publiziert.
    Date
    22. 4.2017 10:42:05
    22. 4.2017 10:48:38
    Field
    Mathematik
    Series
    Hintergrund: Mathematik
  6. Kramer, J.: Zur Revision der Fächersystematiken (2015) 0.09 
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    Abstract
    Bericht anlässlich einer Revision der Fächersystematiken aus Sicht der Systematisierung der Mathematik.
    Date
    23. 3.2013 11:17:39
    Field
    Mathematik
  7. Greuel, G.-M.; Mihaljevic, H.; Teschke, O.: Neues vom Zentralblatt MATH - mehr als neue Kleider (2013) 0.09 
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    Date
    23. 3.2013 11:17:39
    Field
    Mathematik
    Object
    Zentralblatt für Mathematik
  8. Vogt, T.: Software dokumentieren! (2014) 0.09 
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    23. 3.2013 11:17:39
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  9. Villani, C.: ¬Das lebendige Theorem (2013) 0.09 
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    BK
    31.10 (Mathematische Logik / Mengenlehre)
    31.01 (Geschichte der Mathematik)
    Classification
    SN 100
    31.10 (Mathematische Logik / Mengenlehre)
    31.01 (Geschichte der Mathematik)
    Field
    Mathematik
    RVK
    SN 100
  10. Facettenreiche Mathematik : Einblicke in die moderne mathematische Forschung für alle, die mehr von Mathematik verstehen wollen (2011) 0.09 
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    Content
    Approximation von Funktionen /Dorothea Bahns - Einblicke in die Finanzmathematik: Optionsbewertung und Portfolio-Optimierung / Nicole Bäuerle und Luitgard A. M. Veraart - Polygone, Clusteralgebren und Clusterkategorien / Karin Baur - Modellieren und Quantifizieren von extremen Risiken / Vicky Fasen und Claudia Klüppelberg - Modellreduktion - mehr Simulation, weniger teure Prototypentests / Heike Faßbender - Diskrete Strukturen in Geometrie und Topologie / Eva-Maria Feichtner - Hindernis- und Kontaktprobleme / Corinna Hager und Barbara I. Wohlmuth - Symmetrien von Differentialgleichungen / Julia Hartmann - Mathematisches Potpourri rund um das Einsteigen ins Flugzeug / Anne Henke - Mit Mathematik zu verlässlichen Simulationen: numerische Verfahren zur Lösung zeitabhängiger Probleme / Marlis Hochbruck - Was wir alles für Gleichungen vom Grad drei (nicht) wissen - elliptische Kurven und die Vermutung von Birch und Swinnerton-Dyer / Annette Huber-Klawitter - Kugeln, Kegelschnitte, und was gibt es noch? / Priska Jahnke - "Diskret" optimierte Pläne im Alltag / Sigrid Knust - Mathematiker spinnen?! - Asymptotische Modellierung / Nicole Marheineke - Tropische Geometrie / Hannah Markwig - Dichte Kugelpackungen / Gabriele Nebe - Angewandte Analysis / Angela Stevens - Stochastische Modelle in der Populationsgenetik / Anja Sturm - Wo Symmetrie ist, da ist eine Gruppe nicht weit / Rebecca Waldecker - Wie fliegt ein Flugzeug besser? Moderne Fragestellungen der nichtlinearen Optimierung / Andrea Walther - ADE oder die Allgegenwart der Platonischen Körper / Katrin Wendland - Ein Ausflug in die p-adische Welt / Annette Wemer
    Field
    Mathematik
    Footnote
    Online-Ausg.: Facettenreiche Mathematik Rez. in: Spektrum der Wissenschaft. 2012, H.6, S.89-90 (Ptera Gummelt)
    RSWK
    Mathematikerin / Mathematik / Forschung / Aufsatzsammlung (BVB)
    RVK
    SN 100
    Subject
    Mathematikerin / Mathematik / Forschung / Aufsatzsammlung (BVB)
  11. Sieglerschmidt, J.: Wissensordnungen im analogen und im digitalen Zeitalter (2017) 0.09 
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    Content
    Vgl. unter: https://books.google.de/books?hl=de&lr=&id=0rtGDwAAQBAJ&oi=fnd&pg=PA35&dq=inhaltserschlie%C3%9Fung+OR+sacherschlie%C3%9Fung&ots=5u0TwCbFqE&sig=GGw3Coc21CINkone-6Lx8LaSAjY#v=onepage&q=inhaltserschlie%C3%9Fung%20OR%20sacherschlie%C3%9Fung&f=false.
  12. Klarreich, E.: ¬Der mathematische Hellseher (2018) 0.07 
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  13. Parrochia, D.; Neuville, D.: Towards a general theory of classifications (2013) 0.07 
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    BK
    31.10 Mathematische Logik Mengenlehre
    31.11 Ordnungen allgemeine mathematische Systeme
    31.02 Philosophie und Wissenschaftstheorie der Mathematik
    Classification
    31.10 Mathematische Logik Mengenlehre
    31.11 Ordnungen allgemeine mathematische Systeme
    31.02 Philosophie und Wissenschaftstheorie der Mathematik
    Date
    8. 9.2016 22:04:09
  14. Göbel, S.: 80-jähriges Jubiläum des Zentralblattes für Mathematik : Einblicke in die Geschichte des Zentralblattes (2011) 0.06 
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    Field
    Mathematik
    Object
    Zentralblatt für Mathematik
  15. Vier bibliometrische Kennzahlen auf Grundlage von zbMATH-Daten (2017) 0.06 
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    Abstract
    Die Karte stellt für die deutschen Universitäten und einige zu Vergleichszwecken ausgewählte außeruniversitäre Forschungseinrichtungen vier bibliometrische Kennzahlen auf Grundlage von zbMATH-Daten dar: Die Zahl der 2010 publizierten Arbeiten (links oben) und ihre gesamten zugehörigen Zitationen (links unten) sowie die Zahl der 2014 publizierten Arbeiten (rechts oben) und ihre gesamten zugehörigen Zitationen (rechts unten). Die Zusammenfassung auf Universitätsebene begründet sich damit, dass mathematische Arbeiten an einer Universität ggf. von Mitgliedern verschiedener Einrichtungen und/oder Fakultäten geschrieben werden. Die unterschiedliche Struktur der einzelnen Universitäten macht einen Vergleich von Einzeleinrichtungen sehr aufwändig. Zu beachten ist auch, dass die inhärente Fehlerquote sowohl bei der Zuordnung von Referenzstrings zu Arbeiten als auch von Arbeiten zu Autoren und Institutionen sich bei den Gesamtzahlen zu einer Abweichung von bis zu 20 % kumulieren kann. Die Jahre 2010 und 2014 wurden gewählt, da zum einen nach vier Jahren ein signifikanter Anteil der Zitationen relativ zum Publikationswachstum verfügbar ist (vgl. Abb. 4 auf S. 211), zum anderen für 2014 zumindest die Publikationsdaten einschließlich gedruckter Konferenzbände weitgehend vollständig erfasst sind (s. Anmerkung 2 auf Seite S. 213).
    Date
    23. 3.2013 11:17:39
    23. 6.2018 12:37:28
    Field
    Mathematik
  16. Bannister, A.; Hulek, K.; Teschke, O.: ¬Das Zitationsverhalten in mathematischen Arbeiten : einige Anmerkungen (2017) 0.06 
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    Date
    23. 3.2013 11:17:39
    Field
    Mathematik
  17. Rehurek, R.: Machine learning in text analysis (2011) 0.06 
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    Abstract
    Vortrag im Zentralblatt für Mathematik am 27.10.2011.
    Field
    Mathematik
  18. Göbel, S.; Sperber, W.: Bibliographische Klassifikationen in der Mathematik : Werkzeuge der inhaltlichen Erschließung und für das Retrieval (2010) 0.05 
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    Field
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  19. Guidi, F.; Sacerdoti Coen, C.: ¬A survey on retrieval of mathematical knowledge (2015) 0.05 
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    Date
    22. 2.2017 12:51:57
    Field
    Mathematik
  20. Ornes, S.: Mathematische Kunst (2019) 0.05 
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    Content
    Aus der Mathematik inspirierte Bilder und Skulpturen entfalten ihre atemberaubende Schönheit. Der US-Amerikaner Roman Verostko machte in den 1940er Jahren eine Kunstausbildung, wurde Priester, verließ diesen Beruf wieder, heiratete, zerlegte Computer und lernte in BASIC zu programmieren. Er ist einer der Ersten, der seine Werke mit selbst entwickelter Software erzeugte, und zählt daher zu den Pionieren der »algorithmischen Kunst«. Als Verostko 1998 das Buch »The Emperor's New Mind« des berühmten Physikers Roger Penrose las, ließ ihn ein darin beschriebener Aspekt nicht mehr los. Penrose definiert in seinem Werk eine universelle Version der nach dem britischen Wissenschaftler Alan Turing benannten Maschinen, die die Arbeitsweise eines Computers modellieren. Ihre universelle Version sollte Penrose zufolge jede Funktion einer spezialisierten Turing-Maschine nachahmen können. Demnach kann eine universelle Turing-Maschine (UTM) alles berechnen, was berechenbar ist. Dieses Konzept begeisterte Verostko außerordentlich. Daher entschied er, dass die UTM eine prachtvolle Aufmachung verdient. Wegen seiner theologischen Studien orientierte er sich dabei an handschriftlichen mittelalterlichen Texten, die aufwändig mit goldenen und silbernen Illustrationen verziert sind. Mit einem Plotterstift schuf Verostko die abstrakten Figuren, mit denen er die binäre Definition der UTM - eine lange Folge aus Nullen und Einsen - geschmückt hat.
    Date
    19. 7.2019 16:25:22

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