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Dr. Eva Knoll
Assistant Professor

Office: Seton 433
Phone: (902) 457-6504
Fax: (902) 457-4911
E-mail: msvu.ca

 

 


 Research and Teaching Interests

  • Mathematical Research Situations in the Classroom (RSC)
  • Research experience in pure mathematics as a learning context
  • Affect in mathematics learning 
  • mathematics in art and in crafts,
  • arts in mathematics

Background

BSc, Architecture, McGill University
MSc, Aménagement, Université de Montréal
PhD, University of Exeter

Selected Publications

  • Knoll, E. and Taylor, T., Making Art, Doing Math. (Working Group Report). Proceedings of the Canadian Mathematics Education Study Group, 2012, p. 77-89
  • Knoll, E. and Landry, W. An Exploration of Froebel’s Gift Number 14 leads to Monolinear, Re-entrant, Dichromic Mono-Polyomino Weaving. In Sarhangi, R. and Séquin, C. (Eds.) Bridges Coimbra: Mathematical Connections between Art Music and Science, 2011
  • Morgan, S., Sack, J., Knoll, E., Creative Learning with Giant Triangles. In Bridges Pécs: Mathematical Connections between Art Music and Science, 2010
  • Knoll, E., The 2009 Mathematical Art Exhibition at the BRIDGES Renaissance Banff II Conference. Exhibit review for the Journal of Mathematics and the Arts. In the Journal of Mathematics and the Arts 4(2), pp 101-108
  • Knoll, E., Pattern Transference: Making a ‘Nova Scotia Tartan’ Bracelet Using the Peyote Stitch. In the Journal of Mathematics and the Arts 3(4), pp 185-194
  • Knoll, E., Transferring Patterns: From Twill to Peyote Stitch. In Sarhangi, R. and Séquin, C. (Eds.) Renaissance Banff II: Mathematical Connections in Art, Music and Science, 2009
    Knoll, E., Silence! Reviving an Oral Tradition in Mathematics Education. In Harland, B. (Ed.) Silence in Teaching and Learning, Council of 3M National Teaching Fellows, pp. 131-133, 2008
  • Knoll, E., Building a Möbius Bracelet Using Safety Pins: A Problem of Modular Arithmetic and Staggered Positions. In Sarhangi, R. and Séquin, C. (Eds.) Bridges Leeuwarden: Mathematical Connections between Art Music and Science, pp. 79-86, 2008
  • Knoll, E., Sharp, J. and Tobie, R., Using D-Forms to Create a Calder Type Mobile. In Sarhangi, R. and Séquin, C. (Eds.) Bridges Leeuwarden: Mathematical Connections in Art, Music and Science, pp. 457-458, 2008
  • Knoll, E. and Reid, D., Discussing Beauty in Mathematics and in Art. In For the Learning of Mathematics, 27(3), pp. 31-33, 2007
  • Knoll, E. and Crowley, M, An Interactive/Collaborative Su Doku Quilt. In Sarhangi, R., (Ed.), Bridges London: Mathematics, Music, Art, Architecture, Culture, London, UK, pp. 237-244, 2006
  • Knoll, E., Finding the Dual of the Tetrahedral-Octahedral Space Filler. In Sarhangi, R., (Ed.), In Sarhangi, R., (Ed.), Meeting Alhambra, pp. 205-212, 2003
  • Knoll, E., From a Subdivided Tetrahedron to the Dodecahedron: Exploring Regular Colorings. In Sarhangi, R., (Ed.), Bridges: Mathematical Connections in Art, Music and Science, pp. 257-261, 2002
  • Knoll, E., Life after Escher: a (Young) Artist’s Journey. In Emmer, M. and Schattschneider, D., (Eds.), M.C. Escher’s Legacy, a Centennial Celebration, Heidelberg: Springer, pp. 189-198, 2002
  • Knoll, E., Learning about Perception through the Design Process. In the CD accompanying Emmer, M. and Schattschneider, D., (Eds.), M.C. Escher’s Legacy, a Centennial Celebration, Heidelberg: Springer, pp. 189-198, 2002
  • Knoll, E., Circular Origami: a Survey of Recent Results. In Hull, T. (Ed.) Origami3. Natick, MA: A.K Peters, pp. 283-290, 2002
  • Knoll, E., From the Circle to the Icosahedron. In Sarhangi, R., (Ed.), Bridges: Mathematical Connections in Art, Music and Science, pp. 231-237, 2000
  • Knoll, E., Decomposing Deltahedra. In Friedman, N. (Ed.), International Society of the Arts, Mathematics and Architecture (ISAMA) Conference Proceedings, no page numbering, 2000
  • Knoll, E. and Morgan, S., Barn-Raising an Endo-Pentakis-Icosi-Dodecahedron. In Sarhangi, R., (Ed.), Bridges: Mathematical Connections in Art, Music and Science, pp. 131-136, 1999
  • Lemieux, A., Knoll, E., Digital Image Resolution: What it Means and How it Can Work for You. Proceedings: 1999 IEEE International Professional Communication Conference, pp. 231-236, 1999
  • Knoll, E., Developing a Procedure to Transfer Geometrical Constraints from the Plane into Space. In Journal for Geometry and Graphics, 2(2), pp. 123-131, 1998

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Contact Us

Mailing Address:

Mount Saint Vincent University
Faculty of Education
Seton Academic Centre Room 401
166 Bedford Hwy
Halifax, Nova Scotia  B3M 2J6  CANADA

Email:  msvu.ca

Phone: (902) 457-6178
Fax:
(902) 457-4911
Toll-Free within Canada:
1-877-433-2889