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K
Kortenkamp, U., & Rolka K. (2009).  Using Technology in the Teaching and Learning of Box Plots. (Durand-Guerrier, V., Soury-Lavergne S., & Arzarello F., Ed.).Proceedings of the Sixth Congress of the European Society for Research in Mathematics Education. January 28th - February 1st 2009, Lyon (France). PDF icon KortenkampRolka-UTTLP-2009a.pdf (456.52 KB)
Kortenkamp, U. H., & Richter-Gebert J. (1999).  Shrink-Wrapped Java in Education.
Kortenkamp, U., Richter-Gebert J., Sarangarajan A., & Ziegler G. M. (1997).  Extremal properties of 0/1-polytopes. Discrete & Computational Geometry. 17, 439–448.
[Gast] (2008).  Informatische Ideen im Mathematikunterricht. Bericht über die 23. Arbeitstagung des Arbeitskreises Mathematikunterricht und Informatik. (Kortenkamp, U., Weigand H-G., & Weth T., Ed.).
Kortenkamp, U. (2007).  Guidelines for Using Computers Creatively in Mathematics Education. (Ko, K H., & Arganbright D., Ed.).Enhancing University Mathematics: Proceedings of the First KAIST International Symposium on Teaching. 14, 129–138.PDF icon Kortenkamp-GUCCME-2007.pdf (832.45 KB)
Kortenkamp, U., Winter C., & Zöllner J. (2013).  Stein für Stein: Mauern bauen – Strukturen erkennen. Grundschulunterricht. PDF icon KortenkampWinter-SSMBSE-2013a.pdf (199.54 KB)
Kortenkamp, U. (2005).  Dokumentation, Diskussion und Protokolle: Wie kommuniziert man Geometrie im Internetzeitalter?. (Engel, J., Vogel R., & Wessolowski S., Ed.).Strukturieren – Modellieren – Kommunizieren. Leitbilder mathematischer und informatischer Aktivitäten. 141-150.PDF icon Kortenkamp-DDPWKGI-2005a..pdf (718.44 KB)
Kortenkamp, U. (2002).  Making the move: The next version of Cinderella. (Cohen, A. M., Gao X-S., & Takayama N., Ed.).Proceedings of the First International Congress of Mathematical Software. 208–216.PDF icon Kortenkamp-MMTNVC-2002a.pdf (393.28 KB)
Kortenkamp, U., & Rolka K. (2009).  "Der Boxplot ist nur von einzelnen Werten abhängig" – Dateninterpretation durch Computereinsatz schulen. Beiträge zum Mathematikunterricht. Vorträge auf der 43. Tagung für Didaktik der Mathematik in Oldenburg. PDF icon KortenkampRolka-GBEWAGDDCS-2009a.pdf (96.03 KB)
Kuzle, A., & Dohrmann C. (2014).  Unpacking Children's Angle "Grundvorstellungen”: The Case of Distance “Grundvorstellung” of 1° Angle. (Liljedahl, P., & Sinclare N., Ed.).PME 38. PDF icon RR_Kuzle-Dohrmann-submitted.pdf (683.57 KB)
Kuzle, A. (2012).  Preservice teachers’ patterns of metacognitive behavior during mathematics problem solving in a dynamic geometry environment. (Ludwig, M., & Kleine M., Ed.).46. Jahrestagung der Gesellschaft für Didaktik der Mathematik. 2, 513–516.
Kuzle, A. (Submitted).  Problem solving as an instructional method: The case of strategy-open problem “The treasure island problem”. LUMAT – Research and Practice in Math, Science and Technology Education.
Kuzle, A., & Artigue M. (2012).  Characterization of preservice teachers’ patterns of metacognitive behavior and the use of Geometer’s Sketchpad. The didactics of mathematics: Approaches and issues. A Hommage to Michèle Artigue.
Kuzle, A. (Submitted).  Unpacking the nature of problem solving processes in a dynamic geometry environment: Different technological effects. Journal für Mathematik-Didaktik.
Kuzle, A. (2012).  Investigating and communicating technology mathematics problem solving experience of two preservice teachers. Acta Didactica Napocensia. 5(1), 1–10.
Kuzle, A. (Submitted).  Nature of metacognition in a dynamic geometry environment. LUMAT – Research and Practice in Math, Science and Technology Education.
Kuzle, A. (2013).  Patterns of metacognitive behavior during mathematics problem-solving in a dynamic geometry environment. International Electronic Journal of Mathematics Education. 8(1), 20–40.
Kuzle, A. (2011).  Preservice teachers’ patterns of metacognitive behavior during mathematics problem solving in a dynamic geometry environment.
Kuzle, A., Pavlekovic M., Kolar-Begovic Z.., & Kolar-Super R.. (2013).  The interrelations of the cognitive, and metacognitive factors with the affective factors during problem solving. Mathematics teaching for the future . 250–260.
L
Ladel, S., & Kortenkamp U. (2011).  Finger-Symbol-Sets and Multi-Touch for a better understanding of numbers and operations. Proceedings of CERME 7, Rzeszow. PDF icon LadelKortenkamp-FMBUNO-2011a.pdf (598.13 KB)
Ladel, S., & Kortenkamp U. (2009).  Virtuell-enaktives Arbeiten mit der „Kraft der Fünf''. MNUprimar. PDF icon LadelKortenkamp-VAGKF-2009a.pdf (722.46 KB)
Ladel, S., & Kortenkamp U. (2013).  An activity-theoretic approach to multi-touch tools in early maths learning. The International Journal for Technology in Mathematics Education. 20, PDF icon LadelKortenkamp-ATATEMLO-ICME-2013.pdf (426.48 KB)
Ladel, S., & Kortenkamp U. (2011).  Implementation of a multi-touch-environment supporting finger symbol sets. Proceedings of CERME 7, Rzeszow. PDF icon LadelKortenkamp-IMSFSS-2011b.pdf (274.33 KB)
Ladel, S., & Kortenkamp U. (2011).  An activity-theoretic approach to multi-touch tools in early maths learning. Proceedings of ATATEMLO 2011 in Paris. PDF icon LadelKortenkamp-AAMTEML-2011a.pdf (762.62 KB)
Ladel, S., & Kortenkamp U. (2009).  Realisations of MERS (Multiple Extern Representations) and MELRS (Multiple Equivalent Linked Representations) in Elementary Mathematics Software. (Durand-Guerrier, V., Soury-Lavergne S., & Arzarello F., Ed.).Proceedings of the Sixth Congress of the European Society for Research in Mathematics Education. January 28th - February 1st 2009, Lyon (France). PDF icon LadelKortenkamp-RMMERMMELREMS-2009a.pdf (355.73 KB)

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