New directions in differential equations: A framework for interpreting students' understandings and difficulties
By Chris Rasmussen. 2001
158 citations recorded by the source corpus.
Subfields: Developmental and Educational Psychology, Education, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/5e68fb176249e04d0afe4b4c21e399c0697c75ad
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Developmental and Educational Psychology
- Patricia A. Alexander
- K. Moore
- Richard E. Mayer
- Megan Wawro
- Michelle Zandieh
- M. Carlson
- Chris Rasmussen
- Roxana Moreno
In Education
- K. Moore
- M. Carlson
- Michelle Zandieh
- Patricia A. Alexander
- Megan Wawro
- Richard E. Mayer
- Sean Larsen
- Chris Rasmussen
In Statistics and Probability
- K. Moore
- M. Carlson
- Michelle Zandieh
- Megan Wawro
- Patricia A. Alexander
- Richard E. Mayer
- Sean Larsen
- Chris Rasmussen
Citations in the corpus
- The Precalculus Concept Assessment: A Tool for Assessing Students’ Reasoning Abilities and Understandings (2010, unknown): “, 2002; Thompson, 1994c) and for understanding major concepts in beginning calculus (Carlson et al., 2003; Cottrill, Dubinsky, Nichols, Schwingendorf, Thomas, & Vidakovic, 1996; Kaput, 1992; Rasmussen, 2000; Thompson, 1994b; Zandieh, 2000).”
- Handbook of Research on Learning and Instruction (2011, background): “Thus, children were taught to move based on elite, adult movement models rather than developmentally appropriate patterns such as those that Roberton (1982) described.”
- Examining individual and collective level mathematical progress (2014, methodology): “Rasmussen (2001) made use of the interpretive framework to analyze the role of the classroom participation structure in individual student learning.”
- Quantitative Reasoning and the Sine Function: The Case of Zac. (2014, background): “A growing body of literature (e.g., CastilloGarsow, 2010, 2012; Confrey & Smith, 1995; Ellis, 2007; Moore, 2012; Oehrtman, Carlson, & Thompson, 2008; Rasmussen, 2001; P. W. Thompson, 1994b, 2011) has identified such reasoning to be critical in supporting student learning in secondary and undergradua”
- Applying Covariational Reasoning While Modeling Dynamic Events: A Framework and a Study. (2002, background): “Research has also shown that this ability is essential for interpreting models of dynamic events (Kaput, 1994; Rasmussen, 2000) and is foundational for understanding major concepts of calculus (Cottrill, Dubinsky, Nichols, Schwingendorf, Thomas, & Vidakovic, 1996; Kaput, 1994; Thompson, 1994a; Zandi”